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Found 153 Documents (Results 1–100)

Symplectic geometry of unbiasedness and critical points of a potential. (English) Zbl 1453.53074

Hori, Kentaro (ed.) et al., Primitive forms and related subjects – Kavli IPMU 2014. Proceedings of the international conference, University of Tokyo, Tokyo, Japan, February 10–14, 2014. Tokyo: Mathematical Society of Japan. Adv. Stud. Pure Math. 83, 1-18 (2019).
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Blowup for a complex Ginzburg-Landau equation focusing on the parabolicity. (English) Zbl 1435.35086

Kato, Keiichi (ed.) et al., Asymptotic analysis for nonlinear dispersive and wave equations. Proceedings of the international conference on asymptotic analysis for nonlinear dispersive and wave equations, Osaka University, Osaka, Japan, September 6–9, 2014. Tokyo: Mathematical Society of Japan. Adv. Stud. Pure Math. 81, 375-388 (2019).
MSC:  35B44 35Q56
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Quasirenormalizable quantum field theories. (English. Russian original) Zbl 1431.81091

Theor. Math. Phys. 200, No. 2, 1176-1192 (2019); translation from Teor. Mat. Fiz. 200, No. 2, 290-309 (2019).
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Hydrodynamic instabilities and nonequilibrium phase transitions. (English. Russian original) Zbl 1458.76053

Dokl. Math. 99, No. 3, 308-312 (2019); translation from Dokl. Akad. Nauk, Ross. Akad. Nauk 486, No. 5, 537-542 (2019).
MSC:  76F06 76E99 82C26
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Multiphoton amplitudes and generalized LKF transformation in scalar QED using the worldline formalism. (English. Russian original) Zbl 1385.81047

Russ. Phys. J. 59, No. 11, 1752-1760 (2017); translation from Izv. Vyssh. Uchebn. Zaved., Fiz. 59, No. 11, 28-34 (2016).
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Lagrangian Floer theory and mirror symmetry on compact toric manifolds. (English) Zbl 1344.53001

Astérisque 376. Paris: Société Mathématique de France (SMF) (ISBN 978-2-85629-825-1/pbk). vi, 340 p. (2016).
MSC:  53-02 53D37 53D40 53D45 14M25 37J05
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Convergence to equilibrium for smectic-A liquid crystals in \(3D\) domains without constraints for the viscosity. (English) Zbl 06279603

MSC:  35-XX 76-XX 65-XX
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Asymptotic stability of solitons for nonlinear hyperbolic equations. (English. Russian original) Zbl 1275.35069

Russ. Math. Surv. 68, No. 2, 283-334 (2013); translation from Usp. Mat. Nauk. 68, No. 2, 91-144 (2013).
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Kinetics of phase transitions: numerical techniques and simulations. (English) Zbl 1260.82030

Santra, Sitangshu Bikas (ed.) et al., Computational statistical physics. Lecture notes, Guwahati SERC school, India, December 1–21, 2008. Invited lectures. New Delhi: Hindustan Book Agency (ISBN 978-93-80250-15-1/pbk). Texts and Readings in the Physical Sciences 10, 123-160 (2011).
MSC:  82B26 82B20 82B80 82C20 82C80 82B27 35Q56
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Renormalization of Dirac’s polarized vacuum. (English) Zbl 1238.81101

Exner, Pavel (ed.), Mathematical results in quantum physics. Proceedings of the QMath11 conference, Hradec Králové, Czech Republc, September 6–10, 2010. Special session in honour of Ari Laptev. With DVD-ROM. Hackensack, NJ: World Scientific (ISBN 978-981-4350-35-8/hbk; 978-981-4350-36-5/ebook). 45-59 (2011).
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Discrete spectrum distribution of the Landau operator perturbed by an expanding electric potential. (English) Zbl 1167.35028

Suslina, T. (ed.) et al., Spectral theory of differential operators. M. Sh. Birman 80th anniversary collection. Providence, RI: American Mathematical Society (AMS) (ISBN 978-0-8218-4738-1/hbk). Translations. Series 2. American Mathematical Society 225; Advances in the Mathematical Sciences 62, 169-190 (2008).
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Bernoulli potential in superconductors. How the electrostatic field helps to understand superconductivity. (English) Zbl 1189.82133

Lecture Notes in Physics 733. Berlin: Springer (ISBN 978-3-540-73455-0/hbk). xv, 268 p. (2008).
MSC:  82D55 82-02
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Theory of the phenomenological charge of dislocations generated by a phase transition. (English. Russian original) Zbl 1177.82069

Bull. Russ. Acad. Sci., Phys. 71, No. 2, 181-186 (2007); translation from Izv. Ross. Akad. Nauk, Ser. Fiz. 71, No. 2, 192-197 (2007).
MSC:  82B44 82B26
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On singular perturbation problems involving a “circular-well” potential. (English) Zbl 1121.35037

Brezis, Haïm (ed.) et al., Ginzburg-Landau vortices. Based on the “Ginzburg-Landau vortices” school and symposium, Shanghai, China, November 18–29, 2002. Hackensack, NJ: World Scientific (ISBN 981-256-203-6/hbk). Series in Contemporary Applied Mathematics CAM 5, 95-112 (2005).
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