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49S05 Variational principles of physics (22 articles)

• Tryhuk, Václav; Chrastinová, Veronika: The symmetry reduction of variational integrals. (English). Mathematica Bohemica, vol. 143 (2018), issue 3, pp. 291-328
• Chrastinová, Veronika; Tryhuk, Václav: The symmetry reduction of variational integrals, complement. (English). Mathematica Bohemica, vol. 143 (2018), issue 4, pp. 431-439
• Machalová, Jitka; Netuka, Horymír: Control variational method approach to bending and contact problems for Gao beam. (English). Applications of Mathematics, vol. 62 (2017), issue 6, pp. 661-677
• Musilová, Jana; Hronek, Stanislav: The calculus of variations on jet bundles as a universal approach for a variational formulation of fundamental physical theories. (English). Communications in Mathematics, vol. 24 (2016), issue 2, pp. 173-193
• Smetanová, Dana: The Regularization of the Second Order Lagrangians in Example. (English). Acta Universitatis Palackianae Olomucensis. Facultas Rerum Naturalium. Mathematica, vol. 55 (2016), issue 2, pp. 157-165
• Gaset, Jordi; Prieto-Martínez, Pedro D.; Román-Roy, Narciso: Variational principles and symmetries on fibered multisymplectic manifolds. (English). Communications in Mathematics, vol. 24 (2016), issue 2, pp. 137-152
• Heinemann, Christian; Kraus, Christiane: Degenerating Cahn-Hilliard systems coupled with mechanical effects and complete damage processes. (English). Mathematica Bohemica, vol. 139 (2014), issue 2, pp. 315-331
• Čech, Michal; Musilová, Jana: Symmetries and currents in nonholonomic mechanics. (English). Communications in Mathematics, vol. 22 (2014), issue 2, pp. 159-184
• López, Emanuel; Molgado, Alberto; Vallejo, José A.: The principle of stationary action in the calculus of variations. (English). Communications in Mathematics, vol. 20 (2012), issue 2, pp. 89-116
• Brajerčík, Ján: Invariant variational problems on principal bundles and conservation laws. (English). Archivum Mathematicum, vol. 47 (2011), issue 5, pp. 357-366
• Lenc, Michal; Musilová, Jana; Czudková, Lenka: Lepage forms theory applied. (English). Archivum Mathematicum, vol. 45 (2009), issue 4, pp. 279-287
• Kawabi, Hiroshi: On a construction of weak solutions to non-stationary Stokes type equations by minimizing variational functionals and their regularity. (English). Commentationes Mathematicae Universitatis Carolinae, vol. 46 (2005), issue 1, pp. 161-178
• Czudková, Lenka; Janová, Jitka; Musilová, Jana: Trivial constraint variational problem. (English). In: Čadek, Martin (ed.): Proceedings of the 25th Winter School "Geometry and Physics". Circolo Matematico di Palermo, Palermo, 2006. pp. [67]-74
• Procházka, Petr; Šejnoha, Jiří: Extended Hashin-Shtrikman variational principles. (English). Applications of Mathematics, vol. 49 (2004), issue 4, pp. 357-372
• Kotůlek, Jan: Z historie inverzního variačního problému: Odvození podmínek silné variačnosti. (Czech) [From the history of an inverse variational problem: Derivation of strong variational conditions]. Pokroky matematiky, fyziky a astronomie, vol. 48 (2003), issue 3, pp. 222-238
• Gittel, Hans-Peter: On some properties of solutions of transonic potential flow problems. (English). Aplikace matematiky, vol. 34 (1989), issue 5, pp. 402-416
• Krupka, Demeter; Musilová, Jana: Pohybové integrály v mechanice vyššího řádu a v teorii polí. (Czech) [Integrals of motion in higher order mechanics and in field theory]. Pokroky matematiky, fyziky a astronomie, vol. 28 (1983), issue 5, pp. 259-266
• Haslinger, Jaroslav; Hlaváček, Ivan: Contact between elastic bodies. III. Dual finite element analysis. (English). Aplikace matematiky, vol. 26 (1981), issue 5, pp. 321-344
• Hlaváček, Ivan: A finite element analysis for elastoplastic bodies obeying Hencky's law. (English). Aplikace matematiky, vol. 26 (1981), issue 6, pp. 449-461
• Hünlich, Rolf; Naumann, Joachim: On general boundary value problems and duality in linear elasticity. II. (English). Aplikace matematiky, vol. 25 (1980), issue 1, pp. 11-32
• Hlaváček, Ivan: Convergence of an equilibrium finite element model for plane elastostatics. (English). Aplikace matematiky, vol. 24 (1979), issue 6, pp. 427-457
• Brilla, Jozef: Variational methods in mathematical theory of viscoelasticity. (English). In: Ráb, Miloš and Vosmanský, Jaromír (eds.): Proceedings of Equadiff III. 3rd Czechoslovak Conference on Differential Equations and Their Applications. Brno, Czechoslovakia, August 28 - September 1, 1972. Univ. J. E. Purkyně - Přírodovědecká fakulta, Brno, 1973. pp. 211-216