Derivation and transformation of variational principles with emphasis on inverse and hybrid problems in fluid mechanics: a systematic approach

Name: Derivation and transformation of variational principles with emphasis on inverse and hybrid problems in fluid mechanics: a systematic approach
Creator: Liu, G.-L.
Keywords: Variational methods applied to problems in fluid mechanics, functional variation, derivation of variational principles, fluid mechanics, Lagrange multiplier, 02 engineering and technology, transformations, 01 natural sciences, natural boundary/initial condition, 0203 mechanical engineering

Liu, G.-L.

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Acta Mechanicaarrow_drop_down

Acta Mechanica

Article . 2000 . Peer-reviewed

License: Springer TDM

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zbMATH Open

Article . 2000

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https://dx.doi.org/10.1007/bf0...

Article

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Derivation and transformation of variational principles with emphasis on inverse and hybrid problems in fluid mechanics: a systematic approach

Derivation and transformation of variational principles with emphasis on inverse and hybrid problems in fluid mechanics: A systematic approach

descriptionPublicationkeyboard_double_arrow_right Article 01 Mar 2000 English Publisher:Springer Science and Business Media LLCJournal:Acta Mechanica, volume 140, pages 73-89 (issn: 0001-5970, eissn: 1619-6937,

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Authors: Liu, G.-L.;

doi: 10.1007/bf01175982

Derivation and transformation of variational principles with emphasis on inverse and hybrid problems in fluid mechanics: a systematic approach

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Abstract

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Related Organizations

Shanghai University
China (People's Republic of)
Shanghai University
China (People's Republic of)

Keywords

Variational methods applied to problems in fluid mechanics, functional variation, derivation of variational principles, fluid mechanics, Lagrange multiplier, transformations, natural boundary/initial condition, partial differential equations, flows in rotating systems, Variational principles of physics, artificial interface

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