Results 191 to 200 of about 120,740 (217)
4D sensor perception in relativistic image processing. [PDF]
Müller S, Kranzlmüller D.
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Variation in high-amplitude events across the human lifespan. [PDF]
Jo Y +4 more
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Landmark vector cells in the absence of visual input. [PDF]
Puliyadi V +5 more
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Analysis and Comparison of Natural Shear and Induced Tensile Fractures for Caprock Leakage Assessment. [PDF]
Achuo Dze S +11 more
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Non-euclidean geometry: The Gauss formula and an interpretation of partial differential equations
A number of problems related to a new geometrical approach to the interpretation of differential equations, which is based on regarding them as relations that are generated in some way by special coordinate nets on smooth two-dimensional manifolds with prescribed Gaussian curvature, are discussed.
Poznyak, E. G., Popov, A. G.
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Nonlinear partial differential equations on noncommutative Euclidean spaces
Journal of evolution equations (Printed ed.), 2023Noncommutative Euclidean spaces—otherwise known as Moyal spaces or quantum Euclidean spaces—are a standard example of a non-compact noncommutative geometry.
Edward McDonald
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International Conference on Geometric Science of Information, 2022
In many applications, one encounters signals that lie on manifolds rather than a Euclidean space. In particular, covariance matrices are examples of ubiquitous mathematical objects that have a non Euclidean structure. The application of Euclidean methods
Lucas Drumetz +3 more
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In many applications, one encounters signals that lie on manifolds rather than a Euclidean space. In particular, covariance matrices are examples of ubiquitous mathematical objects that have a non Euclidean structure. The application of Euclidean methods
Lucas Drumetz +3 more
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Uzbek Mathematical Journal
Solutions of many geometry problems in the whole are related to solutions of differential equations. A.D. Alexandrov’s problem of recovering a surface from a given extrinsic curvature function leads to the solution of the Dirichlet problem for the Monge ...
A. Artykbaev, G.N. Kholmurodova
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Solutions of many geometry problems in the whole are related to solutions of differential equations. A.D. Alexandrov’s problem of recovering a surface from a given extrinsic curvature function leads to the solution of the Dirichlet problem for the Monge ...
A. Artykbaev, G.N. Kholmurodova
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Journal of Elliptic and Parabolic Equations, 2015
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Geometric Neural Operators (GNPs) for Data-Driven Deep Learning of Non-Euclidean Operators
arXiv.orgWe introduce Geometric Neural Operators (GNPs) for accounting for geometric contributions in data-driven deep learning of operators. We show how GNPs can be used (i) to estimate geometric properties, such as the metric and curvatures, (ii) to approximate
Blaine Quackenbush, P. Atzberger
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