Results 51 to 60 of about 167,457 (236)
O-minimal De Rham cohomology [PDF]
, 2019 41 ...
Figueiredo, Rodrigo, Bianconi, Ricardo
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Feynman integrals: Synergies between particle physics and gravitational waves [PDF]
EPJ Web of ConferencesFeynman integrals are essential for computing scattering amplitudes. Linear relations among these integrals, through Integral-By-Parts (IBP) identities, reduce them to a smaller set of independent integrals, known as master integrals (MIs). In twisted de-
Mandal Manoj Kumar
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De Rham cohomology for supervarieties [PDF]
arXiv, 2023 We study the de Rham cohomology and the Hodge to de Rham spectral sequence for supervarieties.
arxiv
Representing de Rham cohomology classes on an open Riemann surface by holomorphic forms [PDF]
, 2017 Let X be a connected open Riemann surface. Let Y be an Oka domain in the smooth locus of an analytic subvariety of ℂn, n ≥ 1, such that the convex hull of Y is all of ℂn. Let 𝒪∗(X,Y ) be the space of nondegenerate holomorphic maps X → Y.
A. Alarcón, F. Lárusson
semanticscholar +1 more source
Gauss-Manin Connections for Boundary Singularities and Isochore Deformations
Demonstratio Mathematica, 2015 We study here the relative cohomology and the Gauss-Manin connections associated to an isolated singularity of a function on a manifold with boundary, i.e. with a fixed hyperplane section.
Kourliouros Konstantinos
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Semi-regularity and de Rham cohomology
Inventiones Mathematicae, 1972 S. Bloch
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ON INFINITE SERIES OF NONLOCAL CONSERVATION LAWS FOR PARTIAL DIFFERENTIAL EQUATIONS
Научный вестник МГТУ ГА, 2018 Популярное в математике понятие интегрируемости дифференциальных уравнений (и столь же разнообразно трактуемое) тесно связано с существованием симметрий и законов сохранения.
N. G. Khor’kova
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The Global Symmetry Group of Quantum Spectral Beams and Geometric Phase Factors
Advances in Mathematical Physics, 2015 We propose a cohomological modelling schema of quantum state spaces and their connectivity structures in relation to the formulation of global geometric phase phenomena. In the course of this schema, we introduce the notion of Hermitian differential line
Elias Zafiris
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Crystalline cohomology and de Rham cohomology
, 2011 The goal of this short paper is to give a slightly different perspective on the comparison between crystalline cohomology and de Rham cohomology. Most notably, we reprove Berthelot's comparison result without using pd-stratifications, linearisations, and pd-differential operators.
Bhatt, Bhargav, de Jong, Aise Johan
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Biflat F‐structures as differential bicomplexes and Gauss–Manin connections
Bulletin of the London Mathematical Society, Volume 57, Issue 3, Page 786-808, March 2025.Abstract We show that a biflat F‐structure (∇,∘,e,∇∗,∗,E)$(\nabla,\circ,e,\nabla ^*,*,E)$ on a manifold M$M$ defines a differential bicomplex (d∇,dE∘∇∗)$(d_{\nabla },d_{E\circ \nabla ^*})$ on forms with value on the tangent sheaf of the manifold. Moreover, the sequence of vector fields defined recursively by d∇X(α+1)=dE∘∇∗X(α)$d_{\nabla }X_{(\alpha +1)}
Alessandro Arsie, Paolo Lorenzoni
wiley +1 more source