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The Dynamical Evolution Parameter in Manifestly Covariant Quantum Gravity Theory. [PDF]
Entropy (Basel)Cremaschini C.
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Foundation Models for Generative AI in Time-Series Forecasting.
J Med Internet ResBeltramin D, Bousquet C.
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On Perturbation and Variation Methods [PDF]
Proceedings of the Physical Society. Section A, 1953 It is pointed out that the notation of the theory of functionals and the theorem in it analogous to Taylor's theorem facilitates a compact discussion of perturbation and variation methods in quantum mechanics, both for bound state and scattering problems.
J S Turner, R E B Makinson
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The variational gradient method
USSR Computational Mathematics and Mathematical Physics, 1984Translation from Zh. Vychisl. Mat. Mat. Fiz. 24, No.7, 963-971 (Russian) (1984; Zbl 0567.47011).
N. I. Tukalevskaya +2 more
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1994
Publisher Summary This chapter focuses on the use of variational methods in the study of the energy methods of solid mechanics. The Galerkin method can be shown to produce element matrix integral definitions that would be identical to those obtained from a variational form, if one exists. Most nonlinear problems do not have a variational form, yet the
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Publisher Summary This chapter focuses on the use of variational methods in the study of the energy methods of solid mechanics. The Galerkin method can be shown to produce element matrix integral definitions that would be identical to those obtained from a variational form, if one exists. Most nonlinear problems do not have a variational form, yet the
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Variational Methods for Evolution
Oberwolfach Reports, 2012The meeting focused on the last advances in the applications of variational methods to evolution problems governed by partial differential equations. The talks covered a broad range of topics, including large deviation and variational principles, rate-independent evolutions and gradient flows, heat flows in metric-measure spaces, propagation of ...
Alexander Mielke +3 more
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