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47J40 Equations with hysteresis operators (12 articles)

• Krejčí, Pavel; Kwame, Eyram; Lamba, Harbir; Rachinskii, Dmitrii; Zagvozdkin, Andrei: A continuum of path-dependent equilibrium solutions induced by sticky expectations. (English). Applications of Mathematics, vol. 68 (2023), issue 6, pp. 751-793
• Al Janaideh, Mohammad; Krejčí, Pavel; Monteiro, Giselle Antunes: Inverse rate-dependent Prandtl-Ishlinskii operators and applications. (English). Applications of Mathematics, vol. 68 (2023), issue 6, pp. 713-726
• Klein, Olaf: On forward and inverse uncertainty quantification for a model for a magneto mechanical device involving a hysteresis operator. (English). Applications of Mathematics, vol. 68 (2023), issue 6, pp. 795-828
• McCarthy, Stephen; Rachinskii, Dmitrii: Dynamics of systems with Preisach memory near equilibria. (English). Mathematica Bohemica, vol. 139 (2014), issue 1, pp. 39-73
• Pimenov, Alexander; Rachinskii, Dmitrii: Homoclinic orbits in a two-patch predator-prey model with Preisach hysteresis operator. (English). Mathematica Bohemica, vol. 139 (2014), issue 2, pp. 285-298
• Gurevich, Pavel; Tikhomirov, Sergey: Systems of reaction-diffusion equations with spatially distributed hysteresis. (English). Mathematica Bohemica, vol. 139 (2014), issue 2, pp. 239-257
• Krejčí, Pavel: Elastoplastic reaction of a container to water freezing. (English). Mathematica Bohemica, vol. 135 (2010), issue 4, pp. 423-441
• Klein, Olaf: Asymptotic behaviour for a phase-field model with hysteresis in one-dimensional thermo-visco-plasticity. (English). Applications of Mathematics, vol. 49 (2004), issue 4, pp. 309-341
• Franců, Jan: Homogenization of diffusion equation with scalar hysteresis operator. (English). Mathematica Bohemica, vol. 126 (2001), issue 2, pp. 363-377
• Krejčí, Pavel: A remark on the local Lipschitz continuity of vector hysteresis operators. (English). Applications of Mathematics, vol. 46 (2001), issue 1, pp. 1-11
• Desch, Wolfgang: Local Lipschitz continuity of the stop operator. (English). Applications of Mathematics, vol. 43 (1998), issue 6, pp. 461-477
• Krejčí, P.: Partial differential inequalities as equations with hysteresis. (English). In: Kurzweil, Jaroslav (ed.): Equadiff 7. Proceedings of the 7th Czechoslovak Conference on Differential Equations and Their Applications held in Prague, 1989. BSB B.G. Teubner Verlagsgesellschaft, Leipzig, 1990. pp. 183-186