Propagación de paredes de dominio en diferentes Nano estructuras cuasi-unidimensionales
| dc.audience | Comunidad Universidad de Medellín | |
| dc.contributor.advisor | Velásquez Sierra, Éver Alberto | |
| dc.contributor.advisor | Mejía López, José | |
| dc.contributor.author | Murillo Polo, Jhonatan Alexánder | |
| dc.coverage.spatial | Lat: 06 15 00 N degrees minutes Lat: 6.2500 decimal degreesLong: 075 36 00 W degrees minutes Long: -75.6000 decimal degrees | |
| dc.date | 2026-02-02 | |
| dc.date.accessioned | 2026-04-13T15:24:46Z | |
| dc.description | Esta tesis doctoral presenta el desarrollo y la validación del enfoque Fast Spin Dynamics (FASD), una metodología diseñada para simular la dinámica de la magnetización en nanoestructuras con gran eficiencia computacional. El autor combina la técnica de escalamiento con la ecuación de Landau-Lifshitz-Gilbert para estudiar fenómenos como la propagación de paredes de dominio en nanoalambres de hierro y sistemas de Permalloy. La investigación demuestra que las modulaciones geométricas y la presencia de defectos estructurales, como vacancias, alteran significativamente la velocidad y los procesos de nucleación magnética. Mediante la comparación con simulaciones micromagnéticas tradicionales, el estudio valida que el método propuesto reduce drásticamente los tiempos de cálculo sin perder la precisión física a nivel atomístico. Finalmente, los resultados ofrecen perspectivas valiosas para el diseño de dispositivos de almacenamiento y aplicaciones avanzadas en nanotecnología. | spa |
| dc.description | This doctoral thesis presents the development and validation of the Fast Spin Dynamics (FASD) approach, a methodology designed to simulate magnetization dynamics in nanostructures with high computational efficiency. The author combines the scaling technique with the Landau–Lifshitz–Gilbert equation to investigate phenomena such as domain wall propagation in iron nanowires and Permalloy systems. The research demonstrates that geometric modulations and the presence of structural defects, such as vacancies, significantly affect domain wall velocity and magnetic nucleation processes. By comparison with conventional micromagnetic simulations, the study validates that the proposed method drastically reduces computation times while maintaining physical accuracy at the atomistic level. Finally, the results provide valuable insights for the design of data storage devices and advanced applications in nanotechnology. | en |
| dc.description.degreelevel | Doctorado | |
| dc.description.degreename | Doctor en Modelación y Ciencia Computacional | |
| dc.format.extent | p. 1-149 | |
| dc.format.medium | Electrónico | |
| dc.format.mimetype | application/pdf | |
| dc.identifier.other | T 0723 2025 | |
| dc.identifier.uri | https://repository.udemedellin.edu.co/handle/11407/9289 | |
| dc.language.iso | spa | |
| dc.publisher.faculty | Facultad de Ciencias Básicas | |
| dc.publisher.place | Medellín | |
| dc.publisher.program | Doctorado en Modelación y Ciencia Computacional | |
| dc.relation.citationendpage | 149 | |
| dc.relation.citationstartpage | 1 | |
| dc.relation.references | Aharoni, A. (2000). Introduction to the Theory of Ferromagnetism, volume 109. Clarendon Press. | |
| dc.relation.references | Aharoni, A. and Shtrikman, S. (1958). Magnetization curve of the infinite cylinder. Physical Review, 109(5):1522. | |
| dc.relation.references | Al Bahri, M. and Al-Kamiyani, S. (2025). Improving domain wall thermal switching and dynamics in perpendicular magnetic anisotropy nanowire for reliable spintronic memory. Nanomaterials, 15(20):1552. | |
| dc.relation.references | Allende, S., Altbir, D., and Nielsch, K. (2009a). Magnetic cylindrical nanowires with single modulated diameter. Physical Review B, 80(17):174402. | |
| dc.relation.references | Allende, S., Escrig, J., Altbir, D., Salcedo, E., and Bahiana, M. (2008). Angular dependence of the transverse and vortex modesin magnetic nanotubes. The European Physical Journal B, 66(1):37–40. | |
| dc.relation.references | Allende, S., Escrig, J., Altbir, D., Salcedo, E., and Bahiana, M. (2009b). Asymmetric hysteresis loop in magnetostatic-biased multilayer nanowires. Nanotechnology, 20(44):445707. | |
| dc.relation.references | Allwood, D. A., Xiong, G., Faulkner, C. C., Atkinson, D., Petit, D., and Cowburn, R. P. (2005). Magnetic domain-wall logic. Science, 309(5741):1688–1692. | |
| dc.relation.references | Altbir, D., Fonseca, J. M., Chubykalo-Fesenko, O., Corona, R. M., Moreno, R., Carvalho-Santos, V. L., and Ivanov, Y. P. (2020). Tuning domain wall dynamics by shaping nanowires cross-sections. Scientific Reports, 10(1):21911. | |
| dc.relation.references | Askey, J., Hunt, M. O., Payne, L., van den Berg, A., Pitsios, I., Hejazi, A., Langbein, W.,and Ladak, S. (2024). Direct visualization of domain wall pinning in sub-100 nm 3d magnetic nanowires with cross-sectional curvature. Nanoscale, 16(38):17793–17803. | |
| dc.relation.references | Atkinson, D., Allwood, D. A., Xiong, G., Cooke, M. D., Faulkner, C. C., and Cowburn, R. P. (2003). Magnetic domain-wall dynamics in a submicrometre ferromagnetic structure. Nature materials, 2(2):85–87. | |
| dc.relation.references | Bahiana, M., Amaral, F., Allende, S., and Altbir, D. (2006). Reversal modes in arrays of interacting magnetic ni nanowires: Monte carlo simulations and scaling technique. Physical Review B, 74(17):174412. | |
| dc.relation.references | Baker Jr, G. (1996). Pr graves morris, padae approximants. Encyclopedia of Mathematics and its Applications, 2nd Edition, Cambridge University Press, Cambridge. | |
| dc.relation.references | Bary’akhtar, V. G., Chetkin, M. V., A., I. B., and Gadetskii, S. N. (1994). Dynamics of Topological Magnetic Solitons. Springer Berlin, Heidelberg. | |
| dc.relation.references | Beach, G. S., Nistor, C., Knutson, C., Tsoi, M., and Erskine, J. L. (2005). Dynamics of field-driven domain-wall propagation in ferromagnetic nanowires. Nature materials, 4(10):741–744. | |
| dc.relation.references | Becker, R. and Doring, W. (1939). Ferromagnetismus. Springer. | |
| dc.relation.references | Bertotti, G. (1998). Hysteresis in magnetism: for physicists, materials scientists, and engineers. Gulf Professional Publishing. | |
| dc.relation.references | Bloch, F. (1932). Zur theorie des austausch problems und der remanenz erscheinung der ferromagnetika. Z. Physik, 74:295–807. | |
| dc.relation.references | Blundell, S. (2001). Magnetism in condensed matter. OUP Oxford. | |
| dc.relation.references | Bran, C., Fernandez-Roldan, J. A., Moreno, J., Rodriguez, A. F., del Real, R. P., Asenjo, A., Saugar, E., Marques-Marchan, J., Mohammed, H., Foerster, M., et al. (2023). Domain wall propagation and pinning induced by current pulses in cylindrical modulated nanowires. Nanoscale, 15(18):8387–8394. | |
| dc.relation.references | Brown, W. (1963). Micromagnetics. Interscience. | |
| dc.relation.references | Brown Jr, W. F. (1940). Theory of the approach to magnetic saturation. Physical Review, 58(8):736. | |
| dc.relation.references | Brown Jr, W. F. (1941). The effect of dislocations on magnetization near saturation. Physical Review, 60(2):139. | |
| dc.relation.references | Brown Jr, W. F. (1957). Criterion for uniform micromagnetization. Physical Review, 105(5):1479. | |
| dc.relation.references | Brown Jr, W. F. (1959). Micromagnetics, domains, and resonance. Journal of Applied Physics, 30(4):S62–S69. | |
| dc.relation.references | Bulanadi, R., Cordero-Edwards, K., Tuckmantel, P., Saremi, S., Morpurgo, G., Zhang, Q., Martin, L. W., Nagarajan, V., and Paruch, P. (2024). Interplay between point and extended defects and their effects on jerky domain-wall motion in ferroelectric thin films. Physical Review Letters, 133(10):106801. | |
| dc.relation.references | Burrowes, C., Vernier, N., Adam, J.-P., Herrera Diez, L., Garcia, K., Barisic, I., Agnus, G., Eimer, S., Kim, J.-V., Devolder, T., Lamperti, A., Mantovan, R., Ockert, B., Fullerton, E. E., and Ravelosona, D. (2013). Low depinning fields in Ta-CoFeB-MgO ultrathin films with perpendicular magnetic anisotropy. Applied Physics Letters, 103(18):182401. | |
| dc.relation.references | Caso, D., Tuero, P., Garcia, J., Guslienko, K. Y., and Aliev, F. G. (2023). Dynamics and reversible control of the bloch-point vortex domain wall in short cylindrical magnetic nanowires. Phys. Rev. Appl., 19:064030. | |
| dc.relation.references | Cayssol, F., Ravelosona, D., Chappert, C., Ferre, J., and Jamet, J. P. (2004). Domain wall creep in magnetic wires. Phys. Rev. Lett., 92:107202. | |
| dc.relation.references | Chermisi, M. and Muratov, C. B. (2013). One-dimensional neel walls under applied external fields. Nonlinearity, 26(11):2935. | |
| dc.relation.references | Corte-Leon, P., Gonzalez-Legarreta, L., Zhukova, V., Ipatov, M., Blanco, J., Churyukanova, M., Taskaev, S., and Zhukov, A. (2020). Controlling the domain wall dynamics in fe-, ni- and co-based magnetic microwires. Journal of Alloys and Compounds, 834:155170. | |
| dc.relation.references | d’Albuquerque e Castro, J., Altbir, D., Retamal, J. C., and Vargas, P. (2002). Scaling approach to the magnetic phase diagram of nanosized systems. Physical Review Letters, 88(23):237202. | |
| dc.relation.references | DeSimone, A., Kohn, R., Muller, S., and Otto, F. (2006). Recent analytical developments in micromagnetics. the science of hysteresis ii: Physical modeling, micromagnetics, and magnetization dynamics, g. bertotti and i. mayergoyz eds. | |
| dc.relation.references | Dirac, P. A. M. (1928). The quantum theory of the electron. Proceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character, 117(778):610–624. | |
| dc.relation.references | Doring, L., Ignat, R., and Otto, F. (2014). A reduced model for domain walls in soft ferromagnetic films at the cross-over from symmetric to asymmetric wall types. Journal of the European Mathematical Society (EMS Publishing), 16(7). | |
| dc.relation.references | Dullweber, A., Leimkuhler, B., and McLachlan, R. (1997). Symplectic splitting methods for rigid body molecular dynamics. The Journal of chemical physics, 107(15):5840–5851. | |
| dc.relation.references | Duranka, P., Onufer, J., and Ziman, J. (2018). Effect of temperature on domain wall dynamics in magnetic microwire. AIP Conference Proceedings, 1996(1):020008. | |
| dc.relation.references | Dzyaloshinskii, I. et al. (1957). Thermodynamic theory of weak ferromagnetism in antiferromagnetic substances. Sov. Phys. JETP, 5(6):1259–1272. | |
| dc.relation.references | Ellis, M. O. A., Evans, R. F. L., Ostler, T. A., Barker, J., Atxitia, U., Chubykalo-Fesenko. | |
| dc.relation.references | O., and Chantrell, R.W. (2015). The landau–lifshitz equation in atomistic models. Low Temperature Physics, 41(9):705–712. | |
| dc.relation.references | Evans, R. F. L., Fan, W. J., Chureemart, P., Ostler, T. A., Ellis, M. O. A., and Chantrell, R. W. (2014). Atomistic spin model simulations of magnetic nanomaterials. Journal of Physics: Condensed Matter, 26(10):103202. | |
| dc.relation.references | Exl, L., Suess, D., and Schrefl, T. (2020). Micromagnetism. Handbook of Magnetism and Magnetic Materials, pages 1–44. | |
| dc.relation.references | Feller, S. E., Zhang, Y., Pastor, R. W., and Brooks, B. R. (1995). Constant pressure molecular dynamics simulation: The langevin piston method. The Journal of chemical physics, 103(11):4613–4621. | |
| dc.relation.references | Fernandez-Roldan, J. A., De Riz, A., Trapp, B., Thirion, C., Vazquez, M., Toussaint, J.-C., Fruchart, O., and Gusakova, D. (2019). Modeling magnetic-field-induced domain wall propagation in modulated-diameter cylindrical nanowires. Scientific Reports, 9(1):5130. | |
| dc.relation.references | Filippov, B. N. (2002). Static properties and nonlinear dynamics of domain walls with a vortexlike internal structure in magnetic films (Review). Low Temperature Physics, 28(10):707–738. | |
| dc.relation.references | Florez, S. H., Krafft, C., and Gomez, R. D. (2005). Spin-current-induced magnetization reversal in magnetic nanowires with constrictions. Journal of Applied Physics, 97(10):10C705. | |
| dc.relation.references | Fukunaga, H. F. H. and Inoue, H. I. H. (1992). Effect of intergrain exchange interaction on magnetic properties in isotropic nd-fe-b magnets. Japanese journal of applied physics, 31(5R):1347. | |
| dc.relation.references | Garcia-Palacios, J. L. and Lazaro, F. J. (1998). Langevin-dynamics study of the dynamical properties of small magnetic particles. Physical Review B, 58(22):14937. | |
| dc.relation.references | Getzlaff, M. (2007). Fundamentals of magnetism. Springer Science & Business Media. | |
| dc.relation.references | Giess, E. A. (1980). Magnetic bubble materials. Science, 208(4446):938–943. | |
| dc.relation.references | Gilbert, T. (1955). A lagrangian formulation of the gyromagnetic equation of the magnetic field. Phys. Rev., 100:1243. | |
| dc.relation.references | Gilbert, T. L. (2004). A phenomenological theory of damping in ferromagnetic materials. IEEE transactions on magnetics, 40(6):3443–3449. | |
| dc.relation.references | Goldstein, H. (1994). Classical Mechanics. Editorial Reverte. | |
| dc.relation.references | Harutyunyan, D. (2014). Scaling laws and the rate of convergence in thin magnetic films. Journal of Mathematical Analysis and Applications, 420(2):1744–1761. | |
| dc.relation.references | Harutyunyan, D. (2016). On the existence and stability of minimizers in ferromagnetic nanowires. Journal of Mathematical Analysis and Applications, 434(2):1719–1739. | |
| dc.relation.references | Hayashi, M., Thomas, L., Bazaliy, Y. B., Rettner, C., Moriya, R., Jiang, X., and Parkin, S. S. P. (2006). Influence of current on field-driven domain wall motion in permaloy nanowires from time resolved measurements of anisotropic magnetoresistance. Phys. Rev. Lett., 96:197207. | |
| dc.relation.references | Hayashi, M., Thomas, L., Rettner, C., Moriya, R., and Parkin, S. S. (2008). Real time observation of the field driven periodic transformation of domain walls in permaloy nanowires at the larmor frequency and its first harmonic. Applied Physics Letters, 92(11). | |
| dc.relation.references | Hayward, T. (2015). Intrinsic nature of stochastic domain wall pinning phenomena in magnetic nanowire devices. Scientific reports, 5(1):13279. | |
| dc.relation.references | Heisenberg, W. (1928). Zur theorie des ferromagnetismus. Z. Physik, 49:619–636. | |
| dc.relation.references | Hernando, A., Navarro, I., and Gonzalez, J. (1992). On the role of intergranular Exchange coupling in the magnetization process of permanent-magnet materials. Europhysics Letters, 20(2):175. | |
| dc.relation.references | Horniakova, J., Samuhel, S., Onufer, J., Duranka, P., Kladivova, M., and Ziman, J. (2023). Influence of temperature on domain wall geometry in bistable magnetic microwire. AIP Conference Proceedings, 2778(1):040011. | |
| dc.relation.references | Hubert, A. and Schafer, R. (1998). Magnetic domains: the analysis of magnetic microstructures. Springer Science & Business Media. | |
| dc.relation.references | Ignat, R. and Moser, R. (2017). Neel walls with prescribed winding number and how a nonlocal term can change the energy landscape. Journal of Differential Equations, 263(9):5846–5901. | |
| dc.relation.references | Jackson, J. D. (2021). Classical electrodynamics. John Wiley & Sons. | |
| dc.relation.references | Kittel, C. (1949). Physical theory of ferromagnetic domains. Reviews of modern Physics, 21(4):541. | |
| dc.relation.references | Kittel, C. (2004). Introduction to Solid State Physics. Wiley, 8 edition. | |
| dc.relation.references | Knupfer, H., Muratov, C. B., and Nolte, F. (2019). Magnetic domains in thin ferromagnetic films with strong perpendicular anisotropy. Archive for Rational Mechanics and Analysis, 232:727–761. | |
| dc.relation.references | Knupfer, H. and Shi, W. (2021). γ γ-limit for two-dimensional charged magnetic zigzag domain walls. Archive for Rational Mechanics and Analysis, 239:1875–1923. | |
| dc.relation.references | Kyoung-Woong, M., Seungmo, Y., Tae-Seong, J., Changsoo, K., Byoung Sun, C., Sungkyun, P., and Chanyong, H. (2021). Universal method for magnetic skyrmion bubble generation by controlling the stripe domain instability. NPG Asia Materials, 13(1):20–28. | |
| dc.relation.references | Lakshmanan, M. (2011). The fascinating world of the landau–lifshitz–gilbert equation: an overview. Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences, 369(1939):1280–1300. | |
| dc.relation.references | Landau, D. and Binder, K. (2021). A guide to Monte Carlo simulations in statistical physics. Cambridge university press. | |
| dc.relation.references | Landau, L. D. and Lifshitz, L. M. (1935). On the theory of the dispersion of magnetic permeability in ferromagnetic bodies. Physik. Zeits. Sowjetunion, 8:153–169. Landeros, P., Allende, S., Escrig, J., Salcedo, E., Altbir, D., and Vogel, E. (2007). Reversal modes in magnetic nanotubes. Applied Physics Letters, 90(10):102501. | |
| dc.relation.references | Landeros, P., Escrig, J., Altbir, D., Laroze, D., d’Albuquerque e Castro, J., and Vargas, P. (2005). Scaling relations for magnetic nanoparticles. Physical Review B, 71(9):094435. | |
| dc.relation.references | Landeros, P., Suarez, O., Cuchillo, A., and Vargas, P. (2009). Equilibrium states and vortex domain wall nucleation in ferromagnetic nanotubes. Physical Review B, 79(2):024404. | |
| dc.relation.references | Lenzing, N., Krüger, D., and Potthoff, M. (2025). Microscopic theory of spin friction and dissipative spin dynamics. Physical Review B, 111(1):014402. | |
| dc.relation.references | Lukaszew, R. A. (2015). Handbook of nanomagnetism: applications and tools. CRC Press. | |
| dc.relation.references | Lund, R. G., Muratov, C. B., and Slastikov, V. V. (2018). One-dimensional in-plane Edge domain walls in ultrathin ferromagnetic films. Nonlinearity, 31(3):728. | |
| dc.relation.references | Lund, R. G., Muratov, C. B., and Slastikov, V. V. (2020). Edge domain walls in ultrathin exchange-biased films. Journal of Nonlinear Science, 30:1165–1205. | |
| dc.relation.references | Ma, P.-W., Dudarev, S., Semenov, A., and Woo, C. (2010). Temperature for a dynamic spin ensemble. Physical Review E, 82(3):031111. | |
| dc.relation.references | Mallick, S., Reyren, N., Thiaville, A., Ohresser, P., Jaouen, N., Cros, V., and Jeudy, V. (2025). Effects of antiferromagnetic coupling and pinning on domain wall dynamics in synthetic ferrimagnets. Physical Review B, 112(1):014437. | |
| dc.relation.references | Malozemoff, A. and Slonczewski, J. (1979). Ii - resume of classical magnetism and bubble domain statics. In Malozemoff, A. and Slonczewski, J., editors, Magnetic DomainWalls in Bubble Materials, pages 7–39. Academic Press. | |
| dc.relation.references | Matick, R. (1972). Review of current proposed technologies for mass storage systems. Proceedings of the IEEE, 60(3):266–289. | |
| dc.relation.references | Mayergoyz, I. D., Bertotti, G., and Serpico, C. (2009). Nonlinear magnetization dynamics in nanosystems. Elsevier. | |
| dc.relation.references | Mazo-Zuluaga, J., Velásquez, E. A., Altbir, D., and Mejía-López, J. (2016). Controlling domain wall nucleation and propagation with temperature gradients. Applied Physics Letters, 109(12):122408. | |
| dc.relation.references | McMichael, R. D. and Donahue, M. J. (1997). Head to head domain wall structures in thin magnetic strips. IEEE Transactions on Magnetics, 33(5):4167–4169. | |
| dc.relation.references | Mejía-López, J., Altbir, D., Landeros, P., Escrig, J., Romero, A., Roshchin, I. V., Li, C.-P., Fitzsimmons, M., Batlle, X., and Schuller, I. K. (2010). Development of vortex state in circular magnetic nanodots: Theory and experiment. Physical Review B, 81(18):184417. | |
| dc.relation.references | Mejía-López, J., Altbir, D., Romero, A., Batlle, X., Roshchin, I. V., Li, C.-P., and Schuller, I. K. (2006). Vortex state and effect of anisotropy in sub-100-nm magnetic nanodots. Journal of applied physics, 100(10). | |
| dc.relation.references | Mejía-López, J., Soto, P., and Altbir, D. (2005). Asymmetric reversal of the hysteresis loop in exchange-biased nanodots. Physical Review B, 71(10):104422. | |
| dc.relation.references | Mejía-López, J., Velásquez, E., Mazo-Zuluaga, J., and Altbir, D. (2018). Thermal gradients for the stabilization of a single domain wall in magnetic nanowires. Nanotechnology, 29(34):345702. | |
| dc.relation.references | Mohakud, S., Andraus, S., Nishino, M., Sakuma, A., and Miyashita, S. (2016). Temperature dependence of the threshold magnetic field for nucleation and domain wall propagation in an inhomogeneous structure with grain boundary. Phys. Rev. B, 94:054430. | |
| dc.relation.references | Moriya, R., Hayashi, M., Thomas, L., Rettner, C., and Parkin, S. S. P. (2010). Dependence of field driven domain wall velocity on cross-sectional area in Ni65Fe20Co15 nanowires. Applied Physics Letters, 97(14):142506. | |
| dc.relation.references | Moriya, T. (1960). Anisotropic superexchange interaction and weak ferromagnetism. Physical review, 120(1):91. | |
| dc.relation.references | Mougin, A., Cormier, M., Adam, J. P., Metaxas, P. J., and Ferre, J. (2007). Domain wall mobility, stability and walker breakdown in magnetic nanowires. Europhysics Letters, 78(5):57007. | |
| dc.relation.references | Nagyfalusi, B., Szunyogh, L., and Palotas, K. (2025). Theoretical determination of gilbert damping in reduced dimensions. Physical Review B, 111(21):214443. | |
| dc.relation.references | Nakatani, Y., Thiaville, A., and Miltat, J. (2005). Head-to-head domain walls in soft nanostrips: a refined phase diagram. Journal of Magnetism and Magnetic Materials, 290-291:750–753. Proceedings of the Joint European Magnetic Symposia (JEMS’ 04). | |
| dc.relation.references | Nasirpouri, F., Peighambari-Sattari, S., Bran, C., Palmero, E., Berganza Eguiarte, E., Vazquez, M., Patsopoulos, A., and Kechrakos, D. (2019). Geometrically designed domain wall trap in tri-segmented nickel magnetic nanowires for spintronics devices. Scientific Reports. | |
| dc.relation.references | Neel, L. (1947). Le champ coercitif d’une poudre ferromagnetique cubique a grains anisotropes. Comptes Rendus Hebdomadaires Des Seances De L Academie Des Sciences, 224(22):1550–1551. | |
| dc.relation.references | Neel, L. (1955a). Chapter xv theoretical remarks on ferromagnetism at low temperatures. In Progress in Low Temperature Physics, volume 1, pages 336–343. Elsevier. | |
| dc.relation.references | Neel, L. (1955b). Energie des parois de bloch dans les couches minces. Compt. Rendus. Acad. Sci. (Paris), 241:533–537. | |
| dc.relation.references | Nurdin, W. B. and Schotte, K.-D. (2000). Dynamical temperature for spin systems. Physical Review E, 61(4):3579. | |
| dc.relation.references | Omelyan, I., Mryglod, I., and Folk, R. (2001). Algorithm for molecular dynamics simulations of spin liquids. Physical review letters, 86(5):898. | |
| dc.relation.references | Ono, T., Miyajima, H., Shigeto, K., Mibu, K., Hosoito, N., and Shinjo, T. (1999). Propagation of a magnetic domain wall in a submicrometer magnetic wire. Science, 284(5413):468–470. | |
| dc.relation.references | Oti, J. (1993). A micromagnetic model of dual-layer magnetic-recording thin films. IEEE transactions on magnetics, 29(2):1265–1275. | |
| dc.relation.references | Parkin, S. S. P., Hayashi, M., and Thomas, L. (2008). Magnetic domain-wall racetrack memory. Science, 320(5873):190–194. | |
| dc.relation.references | Pedrosa, S. S., Martins, S. M. S. B., J., Souza, R. M., Dantas, J. T. S., Souza, C. M., Rebouças, G. O. G., de Araújo, J. M., Dantas, A. L., and Carriço, A. S. (2018). Dipolar effects on the magnetic phases of superparamagnetic clusters. Journal of Applied Physics, 123(23):233902. | |
| dc.relation.references | Perera, D., Eisenbach, M., Nicholson, D. M., Stocks, G. M., and Landau, D. P. (2016). Reinventing atomistic magnetic simulations with spin-orbit coupling. Physical Review B, 93(6):060402. | |
| dc.relation.references | Prohl, A. et al. (2001). Computational micromagnetism. Springer. | |
| dc.relation.references | Radhakrishnan, B., Eisenbach, M., and Burress, T. (2017). A new scaling approach for the mesoscale simulation of magnetic domain structures using monte carlo simulations. Journal of Magnetism and Magnetic Materials, 432:42–48. | |
| dc.relation.references | Rapaport, D. C. (2004). The art of molecular dynamics simulation. Cambridge university press. | |
| dc.relation.references | Rugh, H. H. (1998). A geometric, dynamical approach to thermodynamics. Journal of Physics A: Mathematical and General, 31(38):7761. | |
| dc.relation.references | Schabes, M. E. (1991). Micromagnetic theory of non-uniform magnetization processes in magnetic recording particles. Journal of magnetism and magnetic materials, 95(3):249–288. | |
| dc.relation.references | Schlickeiser, F., Ritzmann, U., Hinzke, D., and Nowak, U. (2014). Role of entropy in domain wall motion in thermal gradients. Phys. Rev. Lett., 113:097201. | |
| dc.relation.references | Schmidts, H., Martinek, G., and Kronmüller, H. (1992). Recent progress in the interpretation of nucleation fields of hard magnetic particles. Journal of Magnetism and Magnetic Materials, 104:1119–1120. | |
| dc.relation.references | Schryer, N. L. and Walker, L. R. (1974). The motion of 180° domain walls in uniform dc magnetic fields. Journal of Applied Physics, 45(12):5406–5421. | |
| dc.relation.references | Slonczewski, J. C. (1972). DYNAMICS OF MAGNETIC DOMAIN WALLS. AIP Conference Proceedings, 5(1):170–174. | |
| dc.relation.references | Stoner, E. C. and Wohlfarth, E. P. (1948). A mechanism of magnetic hysteresis in heterogeneous alloys. Philosophical Transactions of the Royal Society of London A, 240:599—-642. | |
| dc.relation.references | Thiaville, A. and Nakatani, Y. (2006). Domain-Wall Dynamics in Nanowiresand Nanostrips, pages 161–205. Springer Berlin Heidelberg, Berlin, Heidelberg. | |
| dc.relation.references | Thomas, L. and Parkin, S. (2007). Current induced domain-wall motion in magnetic nanowires. In Handbook of Magnetism and Advanced Magnetic Materials. John Wiley & Sons, Ltd. | |
| dc.relation.references | Tolley, R., Liu, T., Xu, Y., Le Gall, S., Gottwald, M., Hauet, T., Hehn, M., Montaigne, F., Fullerton, E. E., and Mangin, S. (2015). Generation and manipulation of domain walls using a thermal gradient in a ferrimagnetic TbCo wire. Applied Physics Letters, 106(24):242403. | |
| dc.relation.references | Tranchida, J., Plimpton, S., Thibaudeau, P., and Thompson, A. (2018). Massively parallel symplectic algorithm for coupled magnetic spin dynamics and molecular dynamics. Journal of Computational Physics, 372:406 – 425. Vansteenkiste, A., Leliaert, J., Dvornik, M., Helsen, M., Garcia-Sanchez, F., and Van Waeyenberge, B. (2014). The design and verification of mumax3. AIP advances, 4(10). | |
| dc.relation.references | Varga, R., Richter, K., Zhukov, A., and Larin, V. (2008). Domain wall propagation in thin magnetic wires. IEEE Transactions on Magnetics, 44(11):3925–3930. | |
| dc.relation.references | Vargas, P., Altbir, D., and d’Albuquerque e Castro, J. (2006). Fast monte carlo method for magnetic nanoparticles. Physical Review B, 73(9):092417. | |
| dc.relation.references | Velasquez, E., Mazo-Zuluaga, J., and Mejia-Lopez, J. (2013). Size dependence study of the ordering temperature in the fast monte carlo method. Journal of Nanoparticle Research, 15(2):1–12. | |
| dc.relation.references | Velasquez, E., Mazo-Zuluaga, J., Vargas, P., and Mejia-Lopez, J. (2015). Bridging the gap between discrete and continuous magnetic models in the scaling approach. Physical Review B, 91(13):134418. | |
| dc.relation.references | Velasquez, E. A., Mazo-Zuluaga, J., and Mejia-Lopez, J. (2023). Convoluted magnetoresistance and magnetic reversal processes in ni–fe segmented cylindrical nanodots with tunable size and composition for technological applications. Advanced Theory and Simulations, page 2300051. | |
| dc.relation.references | Velasquez, E. A., Lopez-Moreno, S., Mazo-Zuluaga, J., and Mejia-Lopez, J. (2017). Fe/ni core/shell nanowires and nanorods: a combined first-principles and atomistic simulation study. Phys. Chem. Chem. Phys., 19:16267–16275. | |
| dc.relation.references | Victora, R. (1988). Micromagnetic predictions for barium ferrite particles. Journal of Applied Physics, 63(8):3423–3428. | |
| dc.relation.references | Vos, M., Brott, R. L., Zhu, J.-G., and Carlson, L. W. (1993). Computed hysteresis behavior and interaction effects in spheroidal particle assemblies. IEEE transactions on magnetics, 29(6):3652–3657. | |
| dc.relation.references | Weiss, P. (1907). The hypothesis of the molecular field and the property of ferromagnetism. J. de Phys. Rad, 6(4):661–690. | |
| dc.relation.references | Wikipedia® (2008). Domain walls by zureks.png. https://commons.wikimedia.org/wiki/File:Domain_walls_by_Zureks.png, note = Accedido en noviembre de 2023, language = english. | |
| dc.relation.references | Wunderlich, J., Ravelosona, D., Chappert, C., Cayssol, F., Mathet, V., Ferre, J., Jamet, J.-P., and Thiaville, A. (2001). Influence of geometry on domain wall propagation in a mesoscopic wire. IEEE Transactions on Magnetics, 37(4):2104–2107. | |
| dc.relation.references | Yan, P., Cao, Y., and Sinova, J. (2015). Thermodynamic magnon recoil for domain wall motion. Phys. Rev. B, 92:100408. | |
| dc.relation.references | Yan, Y. D. and Della Torre, E. (1988). Reversal modes in fine particles. Le Journal de Physique Colloques, 49(C8):C8–1813. | |
| dc.relation.references | Yang, B. and Fredkin, D. R. (1998). Dynamical micromagnetics by the finite element method. IEEE transactions on magnetics, 34(6):3842–3852. | |
| dc.relation.references | Youk, H., Chern, G.-W., Merit, K., Oppenheimer, B., and Tchernyshyov, O. (2006). Composite domain walls in flat nanomagnets: The magnetostatic limit. Journal of Applied Physics, 99(8):08B101. | |
| dc.relation.references | Yu, H., Granville, S., Yu, D. P., and Ansermet, J.-P. (2010). Evidence for thermal spintransfer torque. Phys. Rev. Lett., 104:146601. | |
| dc.relation.references | Zhang, W. and Haas, S. (2010). Phase diagram of magnetization reversal processes in nanorings. Physical Review B, 81(6):064433. | |
| dc.relation.references | Zhang,W., Singh, R., Bray-Ali, N., and Haas, S. (2008). Scaling analysis and application: phase diagram of magnetic nanorings and elliptical nanoparticles. Physical Review B, 77(14):144428. | |
| dc.relation.references | Zhou, X., Pan, Z., and Ma, F. (2023). Domain wall based spin torque nano-oscillator in Z-type magnetic nanowire with perpendicular magnetic anisotropy. Journal of Applied Physics, 134(5):053902. | |
| dc.relation.references | Zhu, J.-G. (1992). Modeling of multilayer thin film recording media. IEEE transactions on magnetics, 28(5):3267–3269. | |
| dc.relation.references | Zhukov, A., Blanco, J., Ipatov, M., Talaat, A., and Zhukova, V. (2017). Engineering of domain wall dynamics in amorphous microwires by annealing. Journal of Alloys and Compounds, 707:35–40. Selected papers presented at ISMANAM 2016, July 3rd-8th, Nara, Japan. | |
| dc.relation.references | Zhukov, A., Blanco, J. M., Ipatov, M., and Zhukova, V. (2013). Fast magnetization switching in thin wires: Magnetoelastic and defects contributions. Sensor Letters, 11(1):170–176(7). | |
| dc.relation.references | Zhukova, V., Blanco, J. M., Chizhik, A., Ipatov, M., and Zhukov, A. (2018). Ac-currentinduced magnetization switching in amorphous microwires. Frontiers of Physics, 13(2):137501. | |
| dc.relation.references | Zhukova, V., Blanco, J. M., Rodionova, V., Ipatov, M., and Zhukov, A. (2012). Domain wall propagation in micrometric wires: Limits of single domain wall regime. Journal of Applied Physics, 111(7):07E311. | |
| dc.relation.references | Ovari, T.-A., Corodeanu, S., and Chiriac, H. (2011). Domain wall velocity in submicron amorphous wires. Journal of Applied Physics, 109(7):07D502. | |
| dc.rights.accessrights | info:eurepo/semantics/openAccess | |
| dc.rights.creativecommons | Attribution-NonCommercial-ShareAlike 4.0 International | |
| dc.rights.uri | http://creativecommons.org/licenses/by-nc/4.0 | |
| dc.subject.lemb | Espín nuclear | |
| dc.subject.lemb | Espintrónica | |
| dc.subject.lemb | Nanoestructuras | |
| dc.subject.lemb | Nanotecnología | |
| dc.subject.lemb | Ondas de espín | |
| dc.title | Propagación de paredes de dominio en diferentes Nano estructuras cuasi-unidimensionales | spa |
| dc.type | info:eu-repo/semantics/doctoralThesis | |
| dc.type.coar | http://purl.org/coar/resource_type/c_db06 | |
| dc.type.hasversion | publishedVersion | |
| dc.type.hasversion | info:eu-repo/semantics/acceptedVersion | |
| dc.type.local | Tesis Doctoral |
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