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Duality, symmetry and symmetry lost in solid mechanics. Selected works of H.D. Bui

Abstract : This book collects many of H.D. Bui's works mostly in French, and mostly unknown to the English scientific community, in the fields of Duality, Symmetry in Conservation Laws, Complementarity and Symmetry Lost. The concepts are seldom fully recognized in the literature and, in this sense, this book is unique. To quote Bui: "Duality is synonym of parallelism, or complementary things, sometimes opposite things, tied together in an integral whole". The concept of Duality is closely linked to the concept of "virtual power" in the Mechanics of continuous media; it originates from the concept of spaces and dual spaces of functions in mathematics culminating in the Theory of Distributions by Laurent Schwarz. H.D. Bui exploited the richness of duality to solve elegantly some important and deep inverse engineering problems presented in this book. It contains a total of 31 papers, including one on the application of complementarity to explain the construction of Kheops's pyramid. For his fundamental contributions to Mechanics H.D. Bui was elected to the French Academy of Sciences in 1995 and the European Academy of Sciences in 2001. The presentation of the printed edition of this book coincides with an Internation Colloquium in his honor in Paris on July 4-5, 2011, with the participation of a large number of distinguished scientists representing the US Academy of Sciences, the US Academy of Engineering, the Royal Society of London, ax well as the Russian Academy of Sciences and the French Academy of Sciences.
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https://hal-enpc.archives-ouvertes.fr/hal-00721753
Contributeur : Florence Riviere <>
Soumis le : lundi 30 juillet 2012 - 11:28:12
Dernière modification le : vendredi 17 juillet 2020 - 17:09:09

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  • HAL Id : hal-00721753, version 1

Citation

Alain Ehrlacher, Xanthippi Markenscoff. Duality, symmetry and symmetry lost in solid mechanics. Selected works of H.D. Bui. Presses des Ponts, 404 p., 2011, 978-2-85978-458-4. ⟨hal-00721753⟩

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