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Physical applications of the geometry of differentiable manifolds
AIP Conference Proceedings, 2017The notion of a vector space or linear space is very useful in mathematics; nevertheless from the applications point of view often we need some nonlinear analog of vector spaces and the concept of a differentiable manifold serves this purpose. In this article, we discuss some physical applications of the geometry of differentiable manifolds.
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Fields without spin structures and their applications in differential geometry and physics
Reports on Mathematical Physics, 1993zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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An Introduction to Noncommutative Differential Geometry and its Physical Applications
1999This is an introduction to non-commutative geometry, with special emphasis on those cases where the structure algebra, which defines the geometry, is an algebra of matrices over the complex numbers. Applications to elementary particle physics are also discussed.
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Aspects of Complex Analysis, Differential Geometry, Mathematical Physics and Applications
Aspects of Complex Analysis, Differential Geometry, Mathematical Physics and Applications, 1999Stancho Dimiev, Kouei Sekigawa
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An Introduction to Differential Geometry with Applications to Elasticity
Journal of Elasticity, 2005Philippe G Ciarlet, Ciarlet Philippe G
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Symbolic computations in applied differential geometry
Acta Applicandae Mathematicae, 1983P K H Gragert, R Martini
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Differential geometry on SU(3) with applications to three state systems
Journal of Mathematical Physics, 1998Mark S Byrd
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Riemann-Finsler Geometry with Applications to Information Geometry
Chinese Annals of Mathematics Series B, 2006Zhongmin Shen, Shen Zhongmin
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