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Differential Geometry and Mathematical Physics
John K. Beem, K. L. Duggal
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Graduate Studies in Mathematics, 2019
These are the notes accompanying the lectures on Spin Geometry, a PG course taught in Edinburgh in the Spring of 2010. The only requirement is a working familiarity with basic differential geometry and basic representation theory; although scholia on the
jr H. Blaine Lawson, M. Michelsohn
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These are the notes accompanying the lectures on Spin Geometry, a PG course taught in Edinburgh in the Spring of 2010. The only requirement is a working familiarity with basic differential geometry and basic representation theory; although scholia on the
jr H. Blaine Lawson, M. Michelsohn
semanticscholar +1 more source
Aspects of Complex Analysis, Differential Geometry, Mathematical Physics and Applications
Kouei Sekigawa, Stancho Dimiev
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A course in the modern mathematical physics: groups, Hilbert space and differential geometry
Peter Szekeres
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Neural Networks, 2011
When an observer moves towards a square-wave grating display, a non-rigid distortion of the pattern occurs in which the stripes bulge and expand perpendicularly to their orientation; these effects reverse when the observer moves away. Such distortions present a new problem beyond the classical aperture problem faced by visual motion detectors, one we ...
Yazdanbakhsh, Arash, GORI, Simone
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When an observer moves towards a square-wave grating display, a non-rigid distortion of the pattern occurs in which the stripes bulge and expand perpendicularly to their orientation; these effects reverse when the observer moves away. Such distortions present a new problem beyond the classical aperture problem faced by visual motion detectors, one we ...
Yazdanbakhsh, Arash, GORI, Simone
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Ordinary and Stochastic Differential Geometry as a Tool for Mathematical Physics
1996Introduction. I. Elements of Coordinate-Free Differential Geometry. II. Introduction to Stochastic Analysis in Rn III. Stochastic Differential Equations on Manifolds. IV. Langevin's Equation in Geometric Form. V. Nelson's Stochastic Mechanics. VI. The Lagrangian Approach to Hydrodynamics.
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Perspectives of Complex Analysis, Differential Geometry and Mathematical Physics
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Differential geometry and statistics: Some mathematical aspects
1987The body of the paper consists of four sections. Throughout, M will denote a d-dimensional manifold and \(\tilde M\) will be a copy of M. In section 2 we consider a certain type of function g on \(M\times \tilde M\) which in a canonical way induces various geometrical structures on M, including a Riemannian metric and a one-parameter family of affine ...
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