Results 241 to 250 of about 715,024 (331)

Differential Geometry of Systems(Mathematical Theory of Control and Systems)

Differential Geometry of Systems(Mathematical Theory of Control and Systems)
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ON INVERSES FOR DIFFERENTIAL OPERATORS(Developments of Cartan Geometry and Related Mathematical Problems)

ON INVERSES FOR DIFFERENTIAL OPERATORS(Developments of Cartan Geometry and Related Mathematical Problems)
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Connection between non-metric differential geometry and mathematical theory of imperfections

International Journal of Engineering Science, 1991
Abstract Time-dependent geometric objects of three-dimensional space of non-metric connection and two-dimensional surface embedded in such space are interpreted in terms of the continuum theory of moving imperfections (dislocations, disclinations and extra-matter).
Yuriy Povstenko
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Shaping Mathematics

2006
D. Fenna
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DIFFERENTIAL GEOMETRY: MANIFOLDS, CURVES AND SURFACES (Graduate Texts in Mathematics 115)

Bulletin of the London Mathematical Society, 1990
N. Hitchin
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Differential Geometry: The Interface between Pure and Applied Mathematics

1987
Clyde Martin, Mladen Luksic, William Shadwick   +2 more
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Projective differential geometry: old and new

2005
V. Yu. Ovsienko
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Finsler differential geometry in continuum mechanics: Fundamental concepts, history, and renewed application to ferromagnetic solids

Mathematics and mechanics of solids, 2021
Finsler differential geometry enables enriched mathematical and physical descriptions of the mechanics of materials with microstructure. The first propositions for Finsler geometry in solid mechanics emerged some six decades ago. Ideas set forth in these
J. Clayton
semanticscholar   +1 more source

GROUPS AND GEOMETRIC ANALYSIS Integral Geometry, Invariant Differential Operators, and Spherical Functions (Pure and Applied Mathematics: A Series of Monographs and Textbooks)

, 1985
M. Flensted-jensen
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Information geometry

Japanese journal of mathematics, 2021
Information geometry has emerged from the study of the invariant structure in families of probability distributions. This invariance uniquely determines a second-order symmetric tensor g and third-order symmetric tensor T in a manifold of probability ...
S. Amari
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