Repositorio Institucional del CAB-IB

Fluctuaciones espacio-temporales en redes de vórtices: hiperuniformidad, fusión bajo acoplamiento magnético y dinámica en medios desordenados / Spatial and temporal fluctuations in vortex matter: hyperuniormity, melttingunder magnetic coupling and dynamics in disordered media

Elías, Federico D. (2023) Fluctuaciones espacio-temporales en redes de vórtices: hiperuniformidad, fusión bajo acoplamiento magnético y dinámica en medios desordenados / Spatial and temporal fluctuations in vortex matter: hyperuniormity, melttingunder magnetic coupling and dynamics in disordered media. Tesis Doctoral en Física, Universidad Nacional de Cuyo, Instituto Balseiro.

Vista previa

PDF (Tesis)
Disponible bajo licencia Creative Commons: Reconocimiento - No comercial - Compartir igual.
Español
38Mb

Resumen en español

En esta tesis estudiamos diferentes aspectos de las redes de vórtices en superconductores de alta temperatura crítica, los cuales emergen de la competencia entre fluctuaciones térmicas, interacciones entre vórtices, desorden y corrientes aplicadas. Mediante simulaciones numéricas estudiamos la transición de fusión de la red de vórtices como función de la anisótropa y las interacciones magnéticas, a partir de un modelo XY tridimensional modicado. Posteriormente, mediante un tratamiento hidrodinamico analtico, clasicamos si las diferentes fases de la materia de vortices con desorden de acuerdo a las fluctuaciones de gran longitud de onda en la densidad, validando los resultados con simulaciones numéricas y comparando con datos experimentales. Finalmente, estudiamos numéricamente las propiedades estadísticas del no equilibrio de una línea de vórtice impulsada en un medio desordenado. Para la transición de fusión, utilizamos el modelo XY tridimensional uniformemente frustrado, introduciendo las interacciones magnéticas generadas por las supercorrientes mediante una frustración adicional calculada de forma autoconsistente. Esta frustración , llamada campo de sustrato, estabiliza la fase solida reduciendo el efecto de las fluctuaciones térmicas e incrementando el salto de entropía en la transición. Nuestros resultados muestran que la variación de la intensidad del campo de sustrato es aproximadamente equivalente a cambiar el campo magnético externo. Esta intensidad, representa una escala de energía adicional en la energía libre, por lo que existe una curva de fusión universal. Esta curva muestra que el máximo de salto de entropía corresponde al punto en que la transición cambia su carácter de tridimensional a bidimensional, es decir la fusión del solido a un líquido de líneas o un líquido de panqueques, respectivamente. Encontramos que la teoría hidrodinámica de lneas interactuantes predice que en general los sistemas tridimensionales no son hiperuniformes. Sin embargo, si se analiza un corte bidimensional transversal al campo aplicado, tanto el líquido de vórtices, como la red de Abrikosov son hiperuniformes tipo II (S(q) ≈ q). La presencia de desorden tiene un efecto importante en esta propiedad. Para un desorden puntual débil, el liquido permanece hiperuniforme, pero para la fase de baja temperatura la hiperuniformidad se vuelve marginal. Para desorden columnar, la hiperuniformidad se destruye tanto para el líquido como para el vidrio de Bose. Si el desorden es de tipo planar, existe un comportamiento anisotrópico del factor de estructura, siendo el líquido no hiperuniforme en la dirección transversal a los defectos e hiperuniforme para el resto de las direcciones. Para la fase de baja temperatura, por el otro lado, la hiperuniformidad se suprime en todas las direcciones, pero de forma mas fuerte en la dirección transversal a los defectos. Los datos experimentales de posiciones de vórtices en el espacio real, obtenidas mediante decoraciones magnéticas, confirman nuestras predicciones. Adicionalmente, estos datos muestran que existen fuertes efectos de memoria de la fase liquida, debido a que los tiempos de relajación de las fases vidriosas son extremadamente grandes. Con respecto a la transición de desanclaje de una línea de vórtice aislada, impulsada en un medio desordenado tridimensional, encontramos que es valida la aproximación planar propuesta por Ertas y Kardar 1996. Esta aproximación establece que las propiedades en la dirección de la fuerza impulsora (dirección paralela) son equivalentes a la de una cuerda elástica impulsada en un medio desordenado bidimensional. Las propiedades de la parte transversal, por el otro lado, son equivalentes a las de una cuerda con temperatura en un medio bidimensional, con una temperatura efectiva depende del avance de la línea en la dirección paralela. Mediante cálculos analíticos, predecimos la dinámica derivada de la aproximación planar y sus exponentes críticos en la transición de desanclaje. Posteriormente, validamos estas predicciones calculando los exponentes críticos mediante simulaciones numéricas. Adicionalmente, encontramos que en régimen de altas velocidades, las fluctuaciones inducidas por el desorden imitan a las fluctuaciones térmicas, en ambas direcciones. Estudiando la dinámica de una partícula impulsada en un medio desordenado, encontramos que la temperatura efectiva inducida por desorden, depende de la velocidad y de la naturaleza microscópica del desorden. Relacionando la temperatura efectiva (Teff) con la dispersión inducida por el desorden (D) mediante una relación de Einstein generalizada, estudiamos esta propiedad analíticamente utilizando un modelo sobreamortiguado. Encontramos que D α f"-1 si es desorden es tipo random field y que Dα f"-3 si es desorden es tipo random Bond. Mediante simulaciones numéricas validamos estos resultados y encontramos que persisten para diversos modelos, los cuales incluyen partículas masivas, brownianas, en medios uni o bidimensionales, con o sin grados de libertad internos, en particular modelos micromagnéticos de paredes de dominio magneticas en pistas ferromagneticas desordenadas unidimensionales.

Resumen en inglés

In this thesis we study different aspects of the vortex matter in high Tc superconductors, emerging from the competition between thermal fluctuations, vortex interactions, disorder and applied currents. Using numerical simulations, we study the melting transition of the Abrikosov lattice as a function of anisotropy and magnetic interactions, with a modifed three-dimensional XY model. Subsequently, through an analytical hydrodynamic treatment, we classify whether the different phases of disordered vortex matter according to long-wavelength uctuations in density, validating the results with numerical simulations and experimental data. Finally, we study the statistical properties of non-equilibrium of a driven vortex line in a disordered medium through a numerical and analytical treatment. For the melting transition, we use the three-dimensional uniformly frustrated XY model, introducing the magnetic interactions generated by the supercurrents by an additional, self-consistently computed, frustration. This frustration, called the substrate field, stabilizes the solid phase by reducing the effect of thermal fluctuations and increasing the entropy jump in the transition. Our results show that changing the substrate field strength is approximately equivalent to changing the external magnetic field. This intensity represents an additional energy scale in free energy, so there is a universal melting curve. This curve shows that the maximum entropy jump corresponds to the point at which the transition changes its character from three-dimensional to two-dimensional, that is, the melting of the solid to a liquid of lines or a liquid of pancakes, respectively. We find that the hydrodynamic theory of interacting lines predicts that, in general, three-dimensional systems are not hyperuniform. However, for a two-dimensional cross section to the applied field, both the vortex liquid and the Abrikosov lattice are hyperuniform type II (S(q) α q). The disorder has an important effect on this property. For weak point disorder, the liquid remains hyperuniform, but for the low temperature phase the hyperuniformity becomes marginal. For columnar disorder, the hyperuniformity is destroyed for both the liquid and the Bose glass. For planar disorder, there is an anisotropic behavior of the structure factor, with the liquid being non-hyperuniform in the transverse direction to the defects and hyperuniform for the rest of the directions. For the low temperature phase, on the other hand, hyperuniformity is suppressed in all directions, but more strongly in the transverse direction to the defects. Experimental data on vortex positions in real space, obtained by magnetic decorations, confirm our predictions. Additionally, these data show that there are strong memory effects of the liquid phase, because of the extremely long relaxation times of the glassy phases. Regarding the deppining transition of an isolated vortex line driven in a threedimensional disordered medium, we find that the planar approximation proposed by Ertas and Kardar is valid. This approximation states that the properties in the direction of the driving force (parallel direction) are equivalent to those of an elastic string being pushed in a two-dimensional disordered medium. The properties of the transverse part, on the other hand, are equivalent to those of a string with temperature in a two-dimensional medium, and with effective temperature depending on the advance of the line in the parallel direction. Through analytical calculations, we predict the dynamics derived from the planar approximation and its critical exponents at the deppining transition. Subsequently, we validate these predictions by calculating the critical exponents using numerical simulations. Additionally, we found that in the fast flow regime, the fluctuations induced by disorder mimic thermal fluctuations for both directions. Studying the dynamics of a particle propelled in a disordered medium, we find that the effective temperature depends on the speed and the microscopic nature of the disorder. Relating the effective temperature (Teff) to the disorder-induced scattering (D) by a generalized Einstein relation, we study this property analytically using an overdamped model. We find that D α f”-1 if disorder is random field type and D α f”-3 if disorder is random Bond type. Through numerical simulations we validated this prediction and we find that these results persist for various models, which include massive, Brownian particles, in one- or two-dimensional media, with or without internal degrees of freedom, and in particular micromagnetic models of magnetic domain walls in one-dimensional disordered ferromagnetic tracks.

Tipo de objeto:	Tesis (Tesis Doctoral en Física)
Palabras Clave:	[Vortex matter; Redes de vórtices; Meltting transition; Transición de fusión; Sustrate field; Campo de sustrato; Hyperuniformity; Hiperuniformidad; Disorder; Desorden; Planar aproximation; Aproximación planar]
Referencias:	[1] Onnes, H. K. Leiden Comm. 120b, 122b, 124c (1911).\| 2\| W. Meissner and R. Ochsenfeld. Naturwissenschaften, 21, 787, 1933. 5 [2] Tinkham, M. Dover Publications, 2004. URL https://store. doverpublications.com/0486435032.html. 5, 21, 27, 97 [3] Meissner, W., Ochsenfeld, R. Ein neuer eekt bei eintritt der supraleitfahigkeit. Naturwissenschaften, 21 (44), 787{788, 1933. 5 [4] Forrest, A. M. Meissner and ochsenfeld revisited. European Journal of Physics, 4 (2), 117, apr 1983. URL https://dx.doi.org/10.1088/0143-0807/4/2/011. 5 [5] Mangin, P., Kahn, R. London theory, pags. 13{48. Cham: Springer International Publishing, 2017. URL https://doi.org/10.1007/978-3-319-50527-5_2. ix, 5, 6 [6] London, F., London, H. The electromagnetic equations of the supraconductor. Proceedings of the Royal Society of London. Series A-Mathematical and Physical Sciences, 149 (866), 71{88, 1935. 5 [7] Little, W. A., Parks, R. D. Observation of quantum periodicity in the transition temperature of a superconducting cylinder. Phys. Rev. Lett., 9, 9{12, Jul 1962. URL https://link.aps.org/doi/10.1103/PhysRevLett.9.9. 7 [8] Ginzburg, V., Landau, L. Zh. eksper. teor. Fiz, 20 (1064), 1960, 1950. 7, 9 [9] Ginzburg, V. L., Landau, L. D. On the Theory of Superconductivity, pags. 113{137. Berlin, Heidelberg: Springer Berlin Heidelberg, 2009. URL https: //doi.org/10.1007/978-3-540-68008-6_4. 7, 9 [10] Stout, J. W., Guttman, L. Superconductivity of indium-thallium solid solutions. Phys. Rev., 88, 703{712, Nov 1952. URL https://link.aps.org/doi/10.1103/ PhysRev.88.703. 10 [11] Rosenstein, B., Li, D. Ginzburg-landau theory of type II superconductors in magnetic eld. Rev. Mod. Phys., 82, 109{168, Jan 2010. URL https://link. aps.org/doi/10.1103/RevModPhys.82.109. ix, 11 [12] Uchida, S.-i., Takagi, H., Kishio, K., Kitazawa, K., Fueki, K., Tanaka, S. Superconducting properties of (La1􀀀xSrx)2CuO4. Japanese Journal of Applied Physics, 26 (4A), L443, apr 1987. URL https://dx.doi.org/10.1143/JJAP.26.L443. 12 [13] Cava, R. J., Batlogg, B., van Dover, R. B., Murphy, D. W., Sunshine, S., Siegrist, T., et al. Bulk superconductivity at 91 K in single-phase oxygen-decient perovskite Ba2YCu3O9􀀀. Phys. Rev. Lett., 58, 1676{1679, Apr 1987. URL https://link.aps.org/doi/10.1103/PhysRevLett.58.1676. 12 [14] Wu, M. K., Ashburn, J. R., Torng, C. J., Hor, P. H., Meng, R. L., Gao, L., et al. Superconductivity at 93 K in a new mixed-phase Y-Ba-Cu-O compound system at ambient pressure. Phys. Rev. Lett., 58, 908{910, Mar 1987. URL https://link.aps.org/doi/10.1103/PhysRevLett.58.908. 12 [15] Fukutomi, M., Machida, J., Tanaka, Y., Asano, T., Yamamoto, T., Maeda, H. New technique for preparation of BiSrCaCuO thin lms with tc of 100 K and above. Japanese Journal of Applied Physics, 27 (8A), L1484, aug 1988. URL https://dx.doi.org/10.1143/JJAP.27.L1484. 12 [16] Kuroda, K., Mukaida, M., Miyazawa, S. Composition dependence and electrical properties of Tc > 100 K BiSrCaCuO superconducting oxide lms prepared by sequential deposition. Japanese Journal of Applied Physics, 27 (11A), L2230, nov 1988. URL https://dx.doi.org/10.1143/JJAP.27.L2230. 12 [17] Kwok, W.-K., Welp, U., Glatz, A., Koshelev, A. E., Kihlstrom, K. J., Crabtree, G. W. Vortices in high-performance high-temperature superconductors. Rep. Prog. Phys., 79 (11), 116501, sep 2016. URL https://doi.org/10.1088/ 0034-4885/79/11/116501. x, x, x, 14, 16, 17, 93 [18] Giamarchi, T., Le Doussal, P. Elastic theory of ux lattices in the presence of weak disorder. Phys. Rev. B, 52, 1242{1270, Jul 1995. URL https://link.aps. org/doi/10.1103/PhysRevB.52.1242. 15 [19] Nattermann, T., Scheidl, S. Vortex-glass phases in type-II superconductors. Adv. Phys., 49 (5), 607{704, 2000. URL https://doi.org/10.1080/ 000187300412257. 15, 74, 117, 123, 124, 133 [20] Nelson, D. R., Vinokur, V. M. Boson localization and correlated pinning of superconducting vortex arrays. Phys. Rev. B, 48, 13060{13097, Nov 1993. URL https://link.aps.org/doi/10.1103/PhysRevB.48.13060. 15, 59, 68, 69 [21] Herbsommer, J., Correa, V., Nieva, G., Pastoriza, H., Luzuriaga, J. Vortex dynamics in Bi2Sr2CaCu2O8+ single crystals with planar defects. Solid State Com- munications, 120 (2), 59{63, 2001. URL https://www.sciencedirect.com/ science/article/pii/S0038109801003490. 15, 83 [22] Ertas, D., Nelson, D. R. Irreversibility, mechanical entanglement and thermal melting in superconducting vortex crystals with point impurities. Physica C: Superconductivity, 272 (1), 79{86, 1996. URL https://www.sciencedirect. com/science/article/pii/S0921453496005631. 15 [23] Bardeen, J., Stephen, M. J. Theory of the motion of vortices in superconductors. Phys. Rev., 140, A1197{A1207, Nov 1965. URL https://link.aps.org/doi/ 10.1103/PhysRev.140.A1197. 17, 93 [24] Le Doussal, P., Giamarchi, T. Moving glass theory of driven lattices with disorder. Phys. Rev. B, 57, 11356{11403, May 1998. URL https://link.aps.org/doi/ 10.1103/PhysRevB.57.11356. x, x, 18, 19, 87 [25] Kolton, A. B., Domnguez, D., Grnbech-Jensen, N. Hall noise and transverse freezing in driven vortex lattices. Phys. Rev. Lett., 83, 3061{3064, Oct 1999. URL https://link.aps.org/doi/10.1103/PhysRevLett.83.3061. 18 [26] Kolton, A. B., Domnguez, D. Nonequilibrium structures and dynamic transitions in driven vortex lattices with disorder. AIP Conference Proceedings, 658 (1), 383{391, 03 2003. URL https://doi.org/10.1063/1.1566665. 18 [27] Auslaender, O. M., Luan, L., Straver, E. W., Homan, J. E., Koshnick, N. C., Zeldov, E., et al. Mechanics of individual isolated vortices in a cuprate superconductor. Nature Physics, 5 (1), 35{39, 2009. 19 [28] Ertas, D., Kardar, M. Anisotropic scaling in threshold critical dynamics of driven directed lines. Phys. Rev. B, 53, 3520{3542, Feb 1996. URL https://link.aps. org/doi/10.1103/PhysRevB.53.3520. 19, 94, 102, 107, 114, 115, 122 [29] Artemenko, S., Kruglov, A. Structure of 2D vortex in a layered high-Tc superconductor. Physics Letters A, 143 (9), 485{488, 1990. URL https://www. sciencedirect.com/science/article/pii/037596019090418N. 21 [30] Clem, J. R. Two-dimensional vortices in a stack of thin superconducting lms: A model for high-temperature superconducting multilayers. Phys. Rev. B, 43, 7837{7846, Apr 1991. URL https://link.aps.org/doi/10.1103/PhysRevB. 43.7837. [31] Blatter, G., Feigel'man, M. V., Geshkenbein, V. B., Larkin, A. I., Vinokur, V. M. Vortices in high-temperature superconductors. Rev. Mod. Phys., 66, 1125{1388, Oct 1994. URL https://link.aps.org/doi/10.1103/RevModPhys.66.1125. x, 21, 23, 27, 31, 71, 72, 97 [32] Bulaevskii, L. N., Ledvij, M., Kogan, V. G. Distorted vortex in Josephsoncoupled layered superconductors. Phys. Rev. B, 46, 11807{11812, Nov 1992. URL https://link.aps.org/doi/10.1103/PhysRevB.46.11807. 22 [33] Safar, H., Gammel, P. L., Huse, D. A., Bishop, D. J., Rice, J. P., Ginsberg, D. M. Experimental evidence for a rst-order vortex-lattice-melting transition in untwinned, single crystal YBa2Cu3O7. Phys. Rev. Lett., 69, 824{827, Aug 1992. URL https://link.aps.org/doi/10.1103/PhysRevLett.69.824. 23 [34] Liang, R., Bonn, D. A., Hardy, W. N. Discontinuity of reversible magnetization in untwinned ybco single crystals at the rst order vortex melting transition. Phys. Rev. Lett., 76, 835{838, Jan 1996. URL https://link.aps.org/doi/10. 1103/PhysRevLett.76.835. 23 [35] Welp, U., Fendrich, J. A., Kwok, W. K., Crabtree, G. W., Veal, B. W. Thermodynamic evidence for a ux line lattice melting transition in YBa2Cu3O7􀀀. Phys. Rev. Lett., 76, 4809{4812, Jun 1996. URL https://link.aps.org/doi/ 10.1103/PhysRevLett.76.4809. 23 [36] Schilling, A., Fisher, R., Phillips, N., Welp, U., Dasgupta, D., Kwok, W., et al. Calorimetric measurement of the latent heat of vortex-lattice melting in untwinned YBa2Cu3O7􀀀􀀀. Nature, 382 (6594), 791{793, 1996. URL https: //www.nature.com/articles/382791a0. 23 [37] Roulin, M., Junod, A., Erb, A., Walker, E. Calorimetric transitions on the melting line of the vortex system as a function of oxygen deciency in highpurity YBa2Cu3Ox. Phys. Rev. Lett., 80, 1722{1725, Feb 1998. URL https: //link.aps.org/doi/10.1103/PhysRevLett.80.1722. 23 [38] Hetzel, R. E., Sudb, A., Huse, D. A. First-order melting transition of an abrikosov vortex lattice. Phys. Rev. Lett., 69, 518{521, Jul 1992. URL https: //link.aps.org/doi/10.1103/PhysRevLett.69.518. 24 [39] Chen, T., Teitel, S. Phase transitions in high-Tc superconductors and the anisotropic three-dimensional XY model. Phys. Rev. B, 55, 11766{11777, May 1997. URL https://link.aps.org/doi/10.1103/PhysRevB.55.11766. 24, 48 [40] Koshelev, A. E. Point-like and line-like melting of the vortex lattice in the universal phase diagram of layered superconductors. Phys. Rev. B, 56, 11201{ 11212, Nov 1997. URL https://link.aps.org/doi/10.1103/PhysRevB.56. 11201. xii, xiii, xiv, 24, 29, 43, 45, 48, 51, 52, 53 [41] Reefman, D., Brom, H. Langevin dynamics simulation of vortices in a layered superconductor. Physica C: Superconductivity and its Applications, 213 (1), 229{ 245, 1993. URL https://www.sciencedirect.com/science/article/pii/ 092145349390782L. 25 [42] Kolton, A. B., Domnguez, D., Grnbech-Jensen, N. Dynamical ordering in the c-axis in 3D driven vortex lattices. Physica C: Superconductivity, 341-348, 1007{1010, 2000. URL https://www.sciencedirect.com/science/article/ pii/S0921453400007644. 25 [43] Fangohr, H., Koshelev, A. E., Dodgson, M. J. W. Vortex matter in layered superconductors without Josephson coupling: Numerical simulations within a mean-eld approach. Phys. Rev. B, 67, 174508, May 2003. URL https://link. aps.org/doi/10.1103/PhysRevB.67.174508. 25, 32 [44] Dahm, A. J., Denenstein, A., Finnegan, T. F., Langenberg, D. N., Scalapino, D. J. Study of the Josephson plasma resonance. Phys. Rev. Lett., 20, 859{863, Apr 1968. URL https://link.aps.org/doi/10.1103/PhysRevLett.20.859. 25 [45] Matsuda, Y., Gaifullin, M. Vortex state of high-Tc superconductors studied by Josephson plasma resonance. Physica C: Superconductivity, 362 (1), 64{70, 2001. URL https://www.sciencedirect.com/science/article/pii/ S0921453401006487. [46] Singley, E. J., Abo-Bakr, M., Basov, D. N., Feikes, J., Guptasarma, P., Holldack, K., et al. Measuring the Josephson plasma resonance in Bi2Sr2CaCu2O8 using intense coherent THz synchrotron radiation. Phys. Rev. B, 69, 092512, Mar 2004. URL https://link.aps.org/doi/10.1103/PhysRevB.69.092512. [47] Koshelev, A. E. Plasma resonance and remaining Josephson coupling in the \decoupled vortex liquid phase" in layered superconductors. Phys. Rev. Lett., 77, 3901{3904, Oct 1996. URL https://link.aps.org/doi/10.1103/ PhysRevLett.77.3901. 25, 45 [48] Tyagi, S., Goldschmidt, Y. Y. Flux melting in Bi2Sr2CaCu2O8+: Incorporating both electromagnetic and Josephson couplings. Phys. Rev. B, 70, 024501, Jul 2004. URL https://link.aps.org/doi/10.1103/PhysRevB.70.024501. 25 [49] Clem, J. R., Coey, M. W., Hao, Z. Lower critical eld of a Josephson-coupled layer model of high-Tc superconductors. Phys. Rev. B, 44, 2732{2738, Aug 1991. URL https://link.aps.org/doi/10.1103/PhysRevB.44.2732. 25 [50] Ryu, S., Doniach, S., Deutscher, G., Kapitulnik, A. Monte carlo simulation of ux lattice melting in a model high-Tc superconductor. Phys. Rev. Lett., 68, 710{713, Feb 1992. URL https://link.aps.org/doi/10.1103/PhysRevLett.68.710. 25 [51] Goldschmidt, Y. Y., Tyagi, S. Interpolation of the Josephson interaction in highly anisotropic superconductors from a solution of the two-dimensional sine-gordon equation. Phys. Rev. B, 71, 014503, Jan 2005. URL https://link.aps.org/ doi/10.1103/PhysRevB.71.014503. 25 [52] Lawrence, W., Doniach, S. Proceedings of the 12th international conference on low temperature physics, 1971. 26 [53] Hu, X., Miyashita, S., Tachiki, M. -function peak in the specic heat of high- Tc superconductors: Monte carlo simulation. Phys. Rev. Lett., 79, 3498{3501, Nov 1997. URL https://link.aps.org/doi/10.1103/PhysRevLett.79.3498. 28 [54] Chen, T., Teitel, S. Phase transitions in high-Tc superconductors and the anisotropic three-dimensional XY model. Phys. Rev. B, 55, 11766{11777, May 1997. URL https://link.aps.org/doi/10.1103/PhysRevB.55.11766. [55] Olsson, P., Teitel, S. Unied phase diagram for the three-dimensional XY model of a point-disordered type-II superconductor. Phys. Rev. B, 79, 214503, Jun 2009. URL https://link.aps.org/doi/10.1103/PhysRevB.79.214503. 28 [56] Hernaandez Nieves, A. D. Dinamica del ujo magnetico en materiales superconductores. Tesis Doctoral, Universidad Nacional de Cuyo, December 2004. URL https://ricabib.cab.cnea.gov.ar/61/. xi, 30 [57] Binder, K. Applications of monte carlo methods to statistical physics. Reports on Progress in Physics, 60 (5), 487, 1997. 31 [58] Landau, D., Binder, K. A guide to Monte Carlo simulations in statistical physics. Cambridge university press, 2021. 31 [59] Preis, T., Virnau, P., Paul, W., Schneider, J. J. GPU accelerated Monte Carlo simulation of the 2D and 3D Ising model. Journal of Computational Physics, 228 (12), 4468{4477, 2009. URL https://www.sciencedirect.com/science/ article/pii/S0021999109001387. 31 [60] Lu, X., Cai, J., Cui, P., Zhang, W. Accelerating the simulations of the Ising Model by the GPU under the CUDA environment. International Journal of Modeling and Optimization, 1 (5), 426, 2011. [61] Navarro, C. A., Huang, W., Deng, Y. Adaptive multi-GPU Exchange Monte Carlo for the 3D Random Field Ising Model. Computer Physics Communications, 205, 48{60, 2016. URL https://www.sciencedirect.com/science/article/ pii/S0010465516300960. 31 [62] Bulaevskii, L. N., Domnguez, D., Maley, M. P., Bishop, A. R., Tsui, O. K. C., Ong, N. P. Linewidth of c-axis plasma resonance in Josephson-coupled superconductors. Phys. Rev. B, 54, 7521{7535, Sep 1996. URL https://link.aps. org/doi/10.1103/PhysRevB.54.7521. 37 [63] Gaifullin, M. B., Matsuda, Y., Chikumoto, N., Shimoyama, J., Kishio, K. Abrupt change of Josephson plasma frequency at the phase boundary of the Bragg Glass in Bi2Sr2CaCu2O8+. Phys. Rev. Lett., 84, 2945{2948, Mar 2000. URL https: //link.aps.org/doi/10.1103/PhysRevLett.84.2945. 37 [64] Halperin, B. I., Nelson, D. R. Theory of two-dimensional melting. Phys. Rev. Lett., 41, 121{124, Jul 1978. URL https://link.aps.org/doi/10.1103/ PhysRevLett.41.121. 41 [65] Ryzhov, V. N. Disclination-mediated melting of two-dimensional lattices. Teo- reticheskaya i Matematicheskaya Fizika, 88 (3), 449{458, 1991. 41 [66] Torquato, S. Hyperuniform states of matter. Physics Reports, 745, 1{ 95, 2018. URL https://www.sciencedirect.com/science/article/pii/ S037015731830036X, hyperuniform States of Matter. xiv, 55, 57, 59 [67] Barrat, J.-L., Hansen, J.-P. Basic Concepts for Simple and Complex Liquids. Cambridge University Press, 2003. 56 [68] Torquato, S., Stillinger, F. H. Local density uctuations, hyperuniformity, and order metrics. Phys. Rev. E, 68, 041113, Oct 2003. URL https://link.aps. org/doi/10.1103/PhysRevE.68.041113. 58 [69] Zachary, C. E., Torquato, S. Hyperuniformity in point patterns and two-phase random heterogeneous media. Journal of Statistical Mechanics: Theory and Ex- periment, 2009 (12), P12015, dec 2009. URL https://dx.doi.org/10.1088/ 1742-5468/2009/12/P12015. 58 [70] Gabrielli, A. Point processes and stochastic displacement elds. Phys. Rev. E, 70, 066131, Dec 2004. URL https://link.aps.org/doi/10.1103/PhysRevE. 70.066131. 58 [71] Kim, J., Torquato, S. Eect of imperfections on the hyperuniformity of manybody systems. Phys. Rev. B, 97, 054105, Feb 2018. URL https://link.aps. org/doi/10.1103/PhysRevB.97.054105. 58 [72] Jancovici, B. Exact results for the two-dimensional one-component plasma. Phys. Rev. Lett., 46, 386{388, Feb 1981. URL https://link.aps.org/doi/10.1103/ PhysRevLett.46.386. 58 [73] Levesque, D.,Weis, J.-J., Lebowitz, J. Charge uctuations in the two-dimensional one-component plasma. Journal of Statistical Physics, 100 (1), 209{222, 2000. 58 [74] Zhang, G., Stillinger, F. H., Stillinger, S. The perfect glass paradigm: Disordered hyperuniform glasses down to absolute zero. Scientic reports, 6 (1), 1{12, 2016. 58 [75] Feynman, R. P., Cohen, M. Energy spectrum of the excitations in liquid helium. Phys. Rev., 102, 1189{1204, Jun 1956. URL https://link.aps.org/doi/10. 1103/PhysRev.102.1189. 58 [76] Zachary, C. E., Torquato, S. Anomalous local coordination, density uctuations, and void statistics in disordered hyperuniform many-particle ground states. Phys. Rev. E, 83, 051133, May 2011. URL https://link.aps.org/doi/10.1103/ PhysRevE.83.051133. 58 [77] Le Doussal, P. Novel phases of vortices in superconductors. Int. J. Mod. Phys. B, 24 (20n21), 3855{3914, 2010. 58 [78] Le Thien, Q., McDermott, D., Reichhardt, C., Reichhardt, C. Enhanced pinning for vortices in hyperuniform pinning arrays and emergent hyperuniform vortex congurations with quenched disorder. Physical Review B, 96 (9), 094516, 2017. URL https://doi.org/10.1103/PhysRevB.96.094516. 59, 72 [79] Chaikin, P., Lubensky, T. Principles of Condensed Matter Physics. Cambridge University Press, 2000. URL https://books.google.com.ar/books?id= P9YjNjzr9OIC. 59, 66, 71 [80] Nelson, D. R. Statistical mechanics of ux lines in high-Tc superconductors. Jour- nal of statistical physics, 57 (3), 511{530, 1989. URL https://link.springer. com/article/10.1007/BF01022820. 59 [81] Nelson, D. R., Le Doussal, P. Correlations in ux liquids with weak disorder. Physical Review B, 42 (16), 10113, 1990. URL https://doi.org/10.1103/ PhysRevB.42.10113. 65 [82] Marchetti, M., Nelson, D. R. Dynamics of ux-line liquids in high-Tc superconductors. Physica C: Superconductivity, 174 (1), 40{62, 1991. URL https: //www.sciencedirect.com/science/article/pii/092145349190419Y. [83] Marchetti, M. C., Nelson, D. R. Translational correlations in the vortex array at the surface of a type-II superconductor. Phys. Rev. B, 47, 12214{12223, May 1993. URL https://link.aps.org/doi/10.1103/PhysRevB.47.12214. 59, 83 [84] Brandt, E. H. The ux-line lattice in superconductors. Reports on Progress in Physics, 58 (11), 1465{1594, nov 1995. URL https://doi.org/10.1088/ 0034-4885/58/11/003. 72 [85] Giamarchi, T. Quantum physics in one dimension, tomo 121. Clarendon press, 2003. xvi, 80, 81, 82 [86] Cazalilla, M. A., Citro, R., Giamarchi, T., Orignac, E., Rigol, M. One dimensional bosons: From condensed matter systems to ultracold gases. Rev. Mod. Phys., 83, 1405{1466, Dec 2011. URL https://link.aps.org/doi/10.1103/RevModPhys. 83.1405. [87] Mathey, L., Vishwanath, A., Altman, E. Noise correlations in low-dimensional systems of ultracold atoms. Phys. Rev. A, 79, 013609, Jan 2009. URL https: //link.aps.org/doi/10.1103/PhysRevA.79.013609. 81 [88] Elias, F., Arlego, M., Lamas, C. A. Magnetization process in a frustrated plaquette dimerized ladder. Phys. Rev. B, 95, 214426, Jun 2017. URL https: //link.aps.org/doi/10.1103/PhysRevB.95.214426. 81 [89] Pollock, E. L., Ceperley, D. M. Path-integral computation of super uid densities. Phys. Rev. B, 36, 8343{8352, Dec 1987. URL https://link.aps.org/doi/10. 1103/PhysRevB.36.8343. 81 [90] Rumi, G. A. Efecto del desorden en la transicion de primer orden y las propiedades estructurales de la materia de vortices. Tesis Doctoral, Universidad Nacional de Cuyo, Marzo 2020. URL http://ricabib.cab.cnea.gov.ar/927/. 83 [91] Sanchez, J. A. Visualizacion directa y modelado de la transicion solida ordendesorden en la materia de vortices en superconductores. Proyecto Fin de Carrera, 2016. 83 [92] Hervieu, M., Domenges, B., Michel, C., Heger, G., Provost, J., Raveau, B. Twins and oriented domains in the orthorhombic superconductor YBa2Cu3O7. Phys. Rev. B, 36, 3920{3922, Sep 1987. URL https://link.aps.org/doi/10.1103/ PhysRevB.36.3920. 83 [93] Schmahl, W. W., Putnis, A., Salje, E., Freeman, P., Graeme-Barber, A., Jones, R., et al. Twin formation and structural modulations in orthorhombic and tetragonal YBa2(Cu1􀀀xCox)3O7􀀀. Philosophical Magazine Letters, 60 (6), 241{248, 1989. URL https://doi.org/10.1080/09500838908206464. 83 [94] Kolton, A. B., Rosso, A., Albano, E. V., Giamarchi, T. Short-time relaxation of a driven elastic string in a random medium. Phys. Rev. B, 74, 140201, Oct 2006. URL https://link.aps.org/doi/10.1103/PhysRevB.74.140201. 87 [95] Rumi, G., Aragon Sanchez, J., Elas, F., Cortes Maldonado, R., Puig, J., Cejas Bolecek, N. R., et al. Hyperuniform vortex patterns at the surface of type- II superconductors. Phys. Rev. Research, 1, 033057, Oct 2019. URL https: //link.aps.org/doi/10.1103/PhysRevResearch.1.033057. 88 [96] Puig, J., Elas, F., Aragon Sanchez, J., Cortes Maldonado, R., Rumi, G., Nieva, G., et al. Anisotropic suppression of hyperuniformity of elastic systems in media with planar disorder. Communications Materials, 3 (1), 1{9, 2022. URL https: //www.nature.com/articles/s43246-022-00250-6. xvii, 89, 90 [97] Stephen, M. J., Bardeen, J. Viscosity of type-II superconductors. Phys. Rev. Lett., 14, 112{113, Jan 1965. URL https://link.aps.org/doi/10.1103/ PhysRevLett.14.112. 93 [98] Thomann, A. U., Geshkenbein, V. B., Blatter, G. Vortex dynamics in type-II superconductors under strong pinning conditions. Phys. Rev. B, 96, 144516, Oct 2017. URL https://link.aps.org/doi/10.1103/PhysRevB.96.144516. 93 [99] Sadovskyy, I. A., Koshelev, A. E., Kwok, W.-K., Welp, U., Glatz, A. Targeted evolution of pinning landscapes for large superconducting critical currents. PNAS, 116 (21), 10291{10296, 2019. URL https://www.pnas.org/content/ 116/21/10291. 93 [100] Beasley, M. R., Labusch, R.,Webb, W. W. Flux creep in type-II superconductors. Phys. Rev., 181, 682{700, May 1969. URL https://link.aps.org/doi/10. 1103/PhysRev.181.682. 93 [101] Durin, G., Zapperi, S. The barkhausen eect. En: I. D. Mayergoyz (ed.) The Science of Hysteresis: Physical Modeling, Micromagnetics and Magnetization Dynamics, vol. II, cap. 10. Cambridge University Press, 2006. 93 [102] Ferre, J., Metaxas, P. J., Mougin, A., Jamet, J.-P., Gorchon, J., Jeudy, V. Universal magnetic domain wall dynamics in the presence of weak disorder. Comptes Rendus Physique, 14 (8), 651{666, 2013. URL http://www.sciencedirect. com/science/article/pii/S1631070513001291. [103] Durin, G., Bohn, F., Corr^ea, M. A., Sommer, R. L., Le Doussal, P., Wiese, K. J. Quantitative scaling of magnetic avalanches. Phys. Rev. Lett., 117, 087201, Aug 2016. URL http://link.aps.org/doi/10.1103/PhysRevLett.117.087201. 93 [104] Kleemann, W. Universal domain wall dynamics in disordered ferroic materials. Annu. Rev. Mater. Res., 37 (1), 415{448, 2007. URL https://doi.org/10. 1146/annurev.matsci.37.052506.084243. 93, 125 [105] Paruch, P., Guyonnet, J. Nanoscale studies of ferroelectric domain walls as pinned elastic interfaces. Comptes Rendus Physique, 14 (8), 667{684, 2013. URL http: //www.sciencedirect.com/science/article/pii/S1631070513001321. 93 [106] Ponson, L. Depinning transition in the failure of inhomogeneous brittle materials. Phys. Rev. Lett., 103, 055501, Jul 2009. URL http://link.aps.org/doi/10. 1103/PhysRevLett.103.055501. 93 [107] Bonamy, D., Santucci, S., Ponson, L. Crackling dynamics in material failure as the signature of a self-organized dynamic phase transition. Phys. Rev. Lett, 101 (4), 045501, Jul 2008. URL https://link.aps.org/doi/10.1103/PhysRevLett. 101.045501. [108] Le Priol, C., Chopin, J., Le Doussal, P., Ponson, L., Rosso, A. Universal scaling of the velocity eld in crack front propagation. Phys. Rev. Lett., 124, 065501, Feb 2020. URL https://link.aps.org/doi/10.1103/PhysRevLett.124.065501. 93 [109] Moulinet, S., Rosso, A., Krauth, W., Rolley, E. Width distribution of contact lines on a disordered substrate. Phys. Rev. E, 69, 035103, Mar 2004. URL https://link.aps.org/doi/10.1103/PhysRevE.69.035103. 93 [110] Planet, R., Santucci, S., Ortn, J. Avalanches and non-gaussian uctuations of the global velocity of imbibition fronts. Phys. Rev. Lett., 102, 094502, Mar 2009. URL https://link.aps.org/doi/10.1103/PhysRevLett.102.094502. 93 [111] Atis, S., Dubey, A. K., Salin, D., Talon, L., Le Doussal, P., Wiese, K. J. Experimental evidence for three universality classes for reaction fronts in disordered ows. Phys. Rev. Lett., 114, 234502, Jun 2015. URL https://link.aps.org/ doi/10.1103/PhysRevLett.114.234502. [112] Karimi, K., Ferrero, E. E., Barrat, J.-L. Inertia and universality of avalanche statistics: The case of slowly deformed amorphous solids. Physical Review E, 95 (1), 013003, jan 2017. URL https://link.aps.org/doi/10.1103/PhysRevE.95. 013003. [113] Sethna, J. P., Bierbaum, M. K., Dahmen, K. A., Goodrich, C. P., Greer, J. R., Hayden, L. X., et al. Deformation of crystals: Connections with statistical physics. Annu. Rev. Mater. Res., 47 (1), 217{246, 2017. URL https://doi.org/10. 1146/annurev-matsci-070115-032036. 93 [114] Albornoz, L. J., Ferrero, E. E., Kolton, A. B., Jeudy, V., Bustingorry, S., Curiale, J. Universal critical exponents of the magnetic domain wall depinning transition. Phys. Rev. B, 104, L060404, Aug 2021. URL https://link.aps.org/doi/10. 1103/PhysRevB.104.L060404. 94, 108 [115] Thomas Nattermann, Semjon Stepanow, Lei-Han Tang, Heiko Leschhorn. Dynamics of interface depinning in a disordered medium. J. Phys. II France, 2 (8), 1483{1488, 1992. URL https://doi.org/10.1051/jp2:1992214. 94 [116] Leschhorn, H., Nattermann, T., Stepanow, S., Tang, L.-H. Driven interface depinning in a disordered medium. Annalen der Physik, 509 (1), 1{34, 1997. URL https://onlinelibrary.wiley.com/doi/abs/10.1002/andp.19975090102. [117] Kolton, A. B., Bustingorry, S., Ferrero, E. E., Rosso, A. Uniqueness of the thermodynamic limit for driven disordered elastic interfaces. J. Stat. Mech., 2013 (12), P12004, dec 2013. URL https://doi.org/10.1088/1742-5468/ 2013/12/P12004. 94 [118] Cao, X., Bouzat, S., Kolton, A. B., Rosso, A. Localization of soft modes at the depinning transition. Phys. Rev. E, 97, 022118, Feb 2018. URL https: //link.aps.org/doi/10.1103/PhysRevE.97.022118. 94 [119] Chauve, P., Giamarchi, T., Le Doussal, P. Creep and depinning in disordered media. Phys. Rev. B, 62 (10), 6241{6267, Sep 2000. URL https://link.aps. org/doi/10.1103/PhysRevB.62.6241. 94, 124 [120] Diaz Pardo, R., Savero Torres, W., Kolton, A. B., Bustingorry, S., Jeudy, V. Universal depinning transition of domain walls in ultrathin ferromagnets. Phys. Rev. B, 95, 184434, May 2017. URL https://link.aps.org/doi/10.1103/ PhysRevB.95.184434. 94 [121] Gorchon, J., Bustingorry, S., Ferre, J., Jeudy, V., Kolton, A. B., Giamarchi, T. Pinning-dependent eld-driven domain wall dynamics and thermal scaling in an ultrathin Pt=Co=Pt magnetic lm. Phys. Rev. Lett., 113, 027205, Jul 2014. URL https://doi.org/10.1103/PhysRevLett.113.027205. 94 [122] Kardar, M. Nonequilibrium dynamics of interfaces and lines. Phys. Rep., 301 (13), 85{112, jul 1998. URL https://doi.org/10.1016/S0370-1573(98) 00007-6. 94 [123] Middleton, A. A. Asymptotic uniqueness of the sliding state for charge-density waves. Phys. Rev. Lett., 68, 670{673, Feb 1992. URL https://link.aps.org/ doi/10.1103/PhysRevLett.68.670. 94 [124] Chauve, P., Le Doussal, P., Wiese, K. J. Renormalization of pinned elastic systems: how does it work beyond one loop? Physical review letters, 86 (9), 1785, 2001. URL https://journals.aps.org/prl/abstract/10.1103/ PhysRevLett.86.1785. 94, 106, 120, 122 [125] Le Doussal, P., Wiese, K. J., Chauve, P. Two-loop functional renormalization group theory of the depinning transition. Phys. Rev. B, 66, 174201, Nov 2002. URL https://link.aps.org/doi/10.1103/PhysRevB.66.174201. 94, 96, 106, 120, 122 [126] Rosso, A., Krauth, W. Origin of the roughness exponent in elastic strings at the depinning threshold. Phys. Rev. Lett., 87, 187002, Oct 2001. URL https: //link.aps.org/doi/10.1103/PhysRevLett.87.187002. 94, 123 [127] Rosso, A., Krauth, W. Monte carlo dynamics of driven elastic strings in disordered media. Phys. Rev. B, 65, 012202, Nov 2001. URL https://link.aps.org/ doi/10.1103/PhysRevB.65.012202. 94 [128] Narayan, O., Fisher, D. S. Threshold critical dynamics of driven interfaces in random media. Phys. Rev. B, 48, 7030{7042, Sep 1993. URL https://link. aps.org/doi/10.1103/PhysRevB.48.7030. 95, 111 [129] Ferrero, E. E., Bustingorry, S., Kolton, A. B. Non-steady relaxation and critical exponents at the depinning transition. Phys. Rev. E, 87, 032122, Mar 2013. URL https://link.aps.org/doi/10.1103/PhysRevE.87.032122. 96, 106, 108, 109, 122 [130] Koshelev, A. E., Kolton, A. B. Theory and simulations on strong pinning of vortex lines by nanoparticles. Phys. Rev. B, 84, 104528, Sep 2011. URL https: //link.aps.org/doi/10.1103/PhysRevB.84.104528. 96, 122 [131] Wiese, K. J. Theory and experiments for disordered elastic manifolds, depinning, avalanches, and sandpiles. Reports on Progress in Physics, 85 (8), 086502, apr 2022. URL https://doi.org/10.1088/1361-6633/ac4648. 97, 114 [132] Doussal, P. L., Wiese, K. J. How to measure functional RG xed-point functions for dynamics and at depinning. 77 (6), 66001, mar 2007. URL https://doi. org/10.1209/0295-5075/77/66001. 99, 113 [133] Doussal, P. L., Wiese, K. J., Moulinet, S., Rolley, E. Height uctuations of a contact line: A direct measurement of the renormalized disorder correlator. EPL (Europhysics Letters), 87 (5), 56001, sep 2009. URL https://doi.org/ 10.1209/0295-5075/87/56001. 97 [134] Le Doussal, P., Wiese, K. J. Driven particle in a random landscape: Disorder correlator, avalanche distribution, and extreme value statistics of records. Phys. Rev. E, 79, 051105, May 2009. URL https://link.aps.org/doi/10.1103/ PhysRevE.79.051105. 98, 100, 105, 113 [135] Leschhorn, H., Tang, L.-H. Comment on \elastic string in a random potential". Phys. Rev. Lett., 70, 2973{2973, May 1993. URL https://link.aps.org/doi/ 10.1103/PhysRevLett.70.2973. 107, 123 [136] Grassi, M. P., Kolton, A. B., Jeudy, V., Mougin, A., Bustingorry, S., Curiale, J. Intermittent collective dynamics of domain walls in the creep regime. Phys. Rev. B, 98, 224201, Dec 2018. URL https://link.aps.org/doi/10. 1103/PhysRevB.98.224201. 108 [137] Grassberger, P., Dhar, D., Mohanty, P. Oslo model, hyperuniformity, and the quenched edwards-wilkinson model. Physical review E, 94 (4), 042314, 2016. URL https://journals.aps.org/pre/abstract/10.1103/PhysRevE. 94.042314. 108, 109, 122 [138] Rosso, A., Le Doussal, P., Wiese, K. J. Avalanche-size distribution at the depinning transition: A numerical test of the theory. Phys. Rev. B, 80, 144204, Oct 2009. URL https://link.aps.org/doi/10.1103/PhysRevB.80.144204. 111 [139] Dobrinevski, A., Doussal, P. L., Wiese, K. J. Avalanche shape and exponents beyond mean-eld theory. EPL (Europhysics Letters), 108 (6), 66002, dec 2014. URL https://doi.org/10.1209/0295-5075/108/66002. 111 [140] Bolech, C. J., Rosso, A. Universal statistics of the critical depinning force of elastic systems in random media. Phys. Rev. Lett., 93, 125701, Sep 2004. URL https://link.aps.org/doi/10.1103/PhysRevLett.93.125701. 113 [141] Fedorenko, A. A., Le Doussal, P., Wiese, K. J. Universal distribution of threshold forces at the depinning transition. Phys. Rev. E, 74, 041110, Oct 2006. URL https://link.aps.org/doi/10.1103/PhysRevE.74.041110. 113 [142] ter Burg, C., Durin, G., Wiese, K. J. Force-force correlations in disordered magnets. arXiv preprint arXiv:2109.01197, 2021. URL https://doi.org/10.48550/ arXiv.2109.01197. 114 [143] Kolton, A. B., Rosso, A., Giamarchi, T., Krauth, W. Creep dynamics of elastic manifolds via exact transition pathways. Phys. Rev. B, 79, 184207, May 2009. URL https://link.aps.org/doi/10.1103/PhysRevB.79.184207. 115 [144] Cugliandolo, L. F. The eective temperature. Journal of Physics A: Mathematical and Theoretical, 44 (48), 483001, 2011. URL https://iopscience.iop.org/ article/10.1088/1751-8113/44/48/483001. 116 [145] Tang, L.-H., Kardar, M., Dhar, D. Driven depinning in anisotropic media. Phys. Rev. Lett., 74, 920{923, Feb 1995. URL https://link.aps.org/doi/10.1103/ PhysRevLett.74.920. 123 [146] Kolton, A. B. Pinning induced uctuations on driven vortices. Physica C, 437-438, 153{156, 2006. URL https://www.sciencedirect.com/science/ article/pii/S0921453405008452, proceedings of the Fourth International Conference on Vortex Matter in Nanostructured Superconductors VORTEX IV. 124 [147] Kiselev, N. S., Bogdanov, A. N., Schafer, R., Robler, U. K. Chiral skyrmions in thin magnetic lms: new objects for magnetic storage technologies? Journal of Physics D: Applied Physics, 44 (39), 392001, sep 2011. URL https://dx.doi. org/10.1088/0022-3727/44/39/392001. 125 [148] Schulz, T., Ritz, R., Bauer, A., Halder, M.,Wagner, M., Franz, C., et al. Emergent electrodynamics of skyrmions in a chiral magnet. Nature Physics, 8, 301 EP{, Feb 2012. URL http://dx.doi.org/10.1038/nphys2231. [149] Fert, A., Cros, V., Sampaio, J. Skyrmions on the track. Nature nanotechnology, 8 (3), 152{156, 2013. URL https://www.nature.com/articles/nnano.2013. 29. 154 [150] Reichhardt, C., Reichhardt, C. J. O., Milosevic, M. V. Statics and dynamics of skyrmions interacting with disorder and nanostructures. Rev. Mod. Phys., 94, 035005, Sep 2022. URL https://link.aps.org/doi/10.1103/RevModPhys.94. 035005. 125 [151] Martnez, P. J., Chacon, R. Disorder induced control of discrete soliton ratchets. Phys. Rev. Lett., 100, 144101, Apr 2008. URL https://link.aps.org/doi/10. 1103/PhysRevLett.100.144101. 125 [152] Laliena, V., Bustingorry, S., Campo, J. Dynamics of chiral solitons driven by polarized currents in monoaxial helimagnets. Scientic Reports, 10 (1), 20430, 2020. URL https://www.nature.com/articles/s41598-020-76903-8. [153] Osorio, S. A., Laliena, V., Campo, J., Bustingorry, S. Creation of single chiral soliton states in monoaxial helimagnets. Applied Physics Letters, 119 (22), 222405, 2021. URL https://doi.org/10.1063/5.0067682. [154] Osorio, S. A., Athanasopoulos, A., Laliena, V., Campo, J., Bustingorry, S. Response of the chiral soliton lattice to spin-polarized currents. Phys. Rev. B, 106, 094412, Sep 2022. URL https://link.aps.org/doi/10.1103/PhysRevB.106. 094412. 125 [155] Lowen, H. Colloidal dispersions in external elds: recent developments. Journal of Physics: Condensed Matter, 20 (40), 404201, sep 2008. URL https://dx. doi.org/10.1088/0953-8984/20/40/404201. 125 [156] Bechinger, C., Di Leonardo, R., Lowen, H., Reichhardt, C., Volpe, G., Volpe, G. Active particles in complex and crowded environments. Rev. Mod. Phys., 88, 045006, Nov 2016. URL https://link.aps.org/doi/10.1103/RevModPhys. 88.045006. 125 [157] Parkin, S. S. P., Hayashi, M., Thomas, L. Magnetic domain-wall racetrack memory. Science, 320 (5873), 190{194, 2008. URL https://www.science.org/ doi/abs/10.1126/science.1145799. 125, 126 [158] Blasing, R., Khan, A. A., Filippou, P. C., Garg, C., Hameed, F., Castrillon, J., et al. Magnetic racetrack memory: From physics to the cusp of applications within a decade. Proceedings of the IEEE, 108 (8), 1303{1321, 2020. URL https://ieeexplore.ieee.org/abstract/document/9045991. 125 [159] Emori, S., Bauer, U., Ahn, S.-M., Martinez, E., Beach, G. S. Current-driven dynamics of chiral ferromagnetic domain walls. Nature materials, 12 (7), 611{ 616, 2013. URL https://www.nature.com/articles/nmat3675. 125 [160] Jo, J. Y., Yang, S. M., Kim, T. H., Lee, H. N., Yoon, J.-G., Park, S., et al. Nonlinear dynamics of domain-wall propagation in epitaxial ferroelectric thin lms. Phys. Rev. Lett., 102, 045701, Jan 2009. URL http://link.aps.org/ doi/10.1103/PhysRevLett.102.045701. 125 [161] Le Doussal, P., Machta, J. Annealed versus quenched diusion coecient in random media. Phys. Rev. B, 40, 9427{9430, Nov 1989. URL https://link. aps.org/doi/10.1103/PhysRevB.40.9427. 149 [162] Bouchaud, J.-P., Georges, A. Anomalous diusion in disordered media: Statistical mechanisms, models and physical applications. Physics Reports, 195 (4), 127{ 293, 1990. URL https://www.sciencedirect.com/science/article/pii/ 037015739090099N. [163] Thiaville, A., Nakatani, Y., Miltat, J., Suzuki, Y. Micromagnetic understanding of current-driven domain wall motion in patterned nanowires. Europhysics Let- ters (EPL), 69 (6), 990{996, mar 2005. URL https://doi.org/10.1209/epl/ i2004-10452-6. 150 [164] Lecomte, V., Barnes, S. E., Eckmann, J.-P., Giamarchi, T. Depinning of domain walls with an internal degree of freedom. Phys. Rev. B, 80, 054413, Aug 2009. URL http://link.aps.org/doi/10.1103/PhysRevB.80.054413. 150
Materias:	Física Física > Magnetismo Física > Superconductividad
Divisiones:	Gcia. de área de Investigación y aplicaciones no nucleares > Gcia. de Física > Materia condensada > Bajas temperaturas
Código ID:	1225
Depositado Por:	Marisa G. Velazco Aldao
Depositado En:	13 Mar 2024 12:49
Última Modificación:	13 Mar 2024 12:49

Personal del repositorio solamente: página de control del documento