Results 11 to 20 of about 712,298 (331)
Differential K-theory. A survey [PDF]
, 2011 Generalized differential cohomology theories, in particular differential K-theory (often called "smooth K-theory"), are becoming an important tool in differential geometry and in mathematical physics.
Bär, Christian +2 more
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Topics in algebra, geometry and differential equations [PDF]
, 2022 The study of differential equations and the study of algebraic geometry are two disciplines within mathematics that seem to be mostly disjoint from each other. Looking deeper, however, one finds that connections do exist.
Noordman, Marc Paul
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Antanas Virvičius – Vilniaus universiteto matematikos profesorius (1817–1831) [PDF]
, 2021 Antoni Wyrwicz (1791–1865) was a professor of higher mathematics at the Vilnius university in the period from 1817 until 1831. Wyrwicz taught algebra by tractate of Sniadecki and Burdon, spherical trigonometry by Sniadecki, Cagnoli, Delambre Neper ...
Gečiauskas, Evaldas
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Discrete Differential Geometry [PDF]
, 2006 Discrete Differential Geometry is a broad new area where differential geometry (studying smooth curves, surfaces and other manifolds) interacts with discrete geometry (studying polyhedral manifolds), using tools and ideas from all parts of mathematics ...
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Coarse geometry and its applications in solid state physics [PDF]
arXiv, 2023 In this article, we give an overview over recent developments in the mathematical treatment of topological insulators using coarse geometry.
arxiv
Axiomatic Differential Geometry II-2: Differential Forms [PDF]
, 2012 We refurbish our axiomatics of differential geometry introduced in [Mathematics for Applications,, 1 (2012), 171-182]. Then the notion of Euclideaness can naturally be formulated.
H. Nishimura
semanticscholar +1 more source
, 2015 These reports contain an account of 2015’s meeting on noncommutative geometry. Noncommutative geometry has developed itself over the years to a completely new branch of mathematics shedding light on many other areas as number theory, differential ...
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Differential Geometry of Microlinear Frolicher Spaces IV-1 [PDF]
, 2010 The central object of synthetic differential geometry is microlinear spaces. In our previous paper [Microlinearity in Frolicher spaces -beyond the regnant philosophy of manifolds-, International Journal of Pure and Applied Mathematics, 60 (2010), 15-24 ...
H. Nishimura
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Arcs, Cords and Felts - Six instances of the Linearization Principle
, 2009 It is shown how a selection of prominent results in singularity theory and differential geometry can be deduced from one theorem, the Rank Theorem for maps between spaces of power series.Comment: to be published in "The American Journal of ...
Bruschek, Clemens, Hauser, Herwig
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Multiplicities of Noetherian deformations [PDF]
, 2015 The \emph{Noetherian class} is a wide class of functions defined in terms of polynomial partial differential equations. It includes functions appearing naturally in various branches of mathematics (exponential, elliptic, modular, etc.).
Binyamini, Gal, Novikov, Dmitry
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