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GENERALIZED VARIATIONAL PRINCIPLES FOR THE MODIFIED BENJAMIN-BONA-MAHONY EQUATION IN THE FRACTAL SPACE.

• Authors : Xiao-Qun CAO^1,2 ; Si-Hang XIE¹; Hong-Ze LENG¹

• Source: Thermal Science. 2024, Vol. 28 Issue 3A, p2341-2349. 9p.

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On some variational principles in micropolar theories of single-layer thin bodies.

• Authors : Nikabadze, M.^1,2,3,4 (AUTHOR); Ulukhanyan, A.^1,4,5 (AUTHOR)

• Source: Continuum Mechanics & Thermodynamics. May2023, Vol. 35 Issue 3, p1147-1164. 18p.

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Variational principles for topological invariance entropy of semigroup actions.

• Authors : Ding, Zhumin¹ (AUTHOR)

• Source: Semigroup Forum. Jun2023, Vol. 106 Issue 3, p589-617. 29p.

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Variational Principles of Receptive Entropies for Semigroup Actions.

• Authors : Lou, Xiaofan¹ (AUTHOR); Li, Zhiming¹ (AUTHOR)

• Source: Bulletin of the Malaysian Mathematical Sciences Society. May2023, Vol. 46 Issue 3, p1-18. 18p.

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Unconstrained Lagrangian Variational Principles for the Einstein Field Equations.

• Authors : Cremaschini, Claudio¹ (AUTHOR) ; Tessarotto, Massimo^1,2 (AUTHOR)

• Source: Entropy. Feb2023, Vol. 25 Issue 2, p337. 27p.

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Generalized variational principles for thermo-chemo-mechanical coupling systems based on decomposition of internal energy.

• Authors : Zheng, Jia-Hong¹ (AUTHOR); Zhong, Zheng² (AUTHOR)

• Source: Acta Mechanica. Sep2022, Vol. 233 Issue 9, p3725-3745. 21p.

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Variational Principles for Asymptotic Variance of General Markov Processes.

• Authors : Huang, Lu Jing¹ (AUTHOR); Mao, Yong Hua² (AUTHOR); Wang, Tao² (AUTHOR)

• Source: Acta Mathematica Sinica. Jan2023, Vol. 39 Issue 1, p107-118. 12p.

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Elliptic methods for solving the linearized field equations of causal variational principles.

• Authors : Finster, Felix¹ (AUTHOR) ; Lottner, Magdalena¹ (AUTHOR)

• Source: Calculus of Variations & Partial Differential Equations. Aug2022, Vol. 61 Issue 4, p1-33. 33p.

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New Variational Principles for Two Kinds of Nonlinear Partial Differential Equation in Shallow Water

• Authors : Xiao-Qun Cao; Meng-Ge Zhou; Si-Hang Xie

Subjects: variational principle; calculus of variations; kuramoto-sivashinsky equation

• Source: Journal of Applied and Computational Mechanics, Vol 10, Iss 2, Pp 406-412 (2024)

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A Convex Analysis Approach to Entropy Functions, Variational Principles and Equilibrium States.

• Authors : Biś, Andrzej¹ (AUTHOR); Carvalho, Maria² (AUTHOR); Mendes, Miguel³ (AUTHOR)

• Source: Communications in Mathematical Physics. Aug2022, Vol. 394 Issue 1, p215-256. 42p.

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