On the Significance of the Internal Quasi‐Lorentz‐Group in Continuum Mechanics | Zendy

Leihkauf H. | Zendy

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On the Significance of the Internal Quasi‐Lorentz‐Group in Continuum Mechanics

Author(s) -

Leihkauf H.

Publication year - 1989

Publication title -

annalen der physik

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 1.009

H-Index - 68

eISSN - 1521-3889

pISSN - 0003-3804

DOI - 10.1002/andp.19895010103

Subject(s) - geodesic , lorentz group , lorentz transformation , physics , classical mechanics , group (periodic table) , unitary state , continuum hypothesis , observer (physics) , continuum mechanics , theoretical physics , mathematics , mathematical analysis , quantum mechanics , political science , law

We give a short discussion of usual representation of geometric approach to modern continuum mechanics. As a consequence we propose a formulation of this theorie based on the internal quasi‐Lorentz‐group. The aim of our method is to get an unitary geometrisation of the theory of condensed structures. The result is: For an internal observer the theory of the real solid is the theory of totally geodesic three‐dimensional hypersurfaces in a genuin four‐dimensional non Riemannian “sound space time”.

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