Results 21 to 30 of about 25,699,961 (309)
A study of horizontally weakly conformal maps and their distributions [PDF]
The aim of this paper is to consider horizontally weakly conformal maps which have been studied in [P. Baird and J. C. Wood, Harmonic morphisms between Riemannian manifolds, London Mathematical Society Monographs.
Mehran Aminian
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Modular frobenius manifolds and their invariant flows [PDF]
The space of Frobenius manifolds has a natural involutive symmetry on it: there exists a map I which sends a Frobenius manifold to another Frobenius manifold.
I. A. B. Strachan +3 more
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The present paper is devoted to the problems of practical stability with respect to h-manifolds for impulsive control differential equations with variable impulsive perturbations.
Gani Stamov +3 more
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Dubrovin's duality for F-manifolds with eventual identities [PDF]
A vector field <i>E</i> on an <i>F</i>-manifold (M, o, e) is an eventual identity if it is invertible and the multiplication X*Y := X o Y o E^{-1} defines a new F-manifold structure on <i>M</i>.
Ian A.B. Strachan +3 more
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From 5d flat connections to 4d fluxes (the art of slicing the cone)
We compute the Coulomb branch partition function of the 4d N $$ \mathcal{N} $$ = 2 vector multiplet on closed simply-connected quasi-toric manifolds B.
Jim Lundin, Roman Mauch, Lorenzo Ruggeri
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Using Structured UKR Manifolds for Motion Classification and Segmentation [PDF]
Steffen JF, Pardowitz M, Ritter H. Using Structured UKR Manifolds for Motion Classification and Segmentation. In: Intelligent Robots and Systems (IROS).
Michael Pardowitz +5 more
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Contact Semi-Riemannian Structures in CR Geometry: Some Aspects
There is one-to-one correspondence between contact semi-Riemannian structures ( η , ξ , φ , g ) and non-degenerate almost CR structures ( H , ϑ , J ) .
Domenico Perrone
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Bucshbaum simplicial posets [PDF]
The family of Buchsbaum simplicial posets generalizes the family of simplicial cell manifolds. The $h'-$vector of a simplicial complex or simplicial poset encodes the combinatorial and topological data of its face numbers and the reduced Betti numbers of
Jonathan Browder, Steven Klee
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Computing one-dimensional global manifolds of Poincaré maps by continuation [PDF]
We present an algorithm to compute one-dimensional stable and unstable manifolds of saddle periodic orbits in a Poincaré section. The computation is set up as a boundary value problem by restricting the beginning and end points of orbit segments to the ...
England, James +6 more
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A. Connection (or parallel transport) is the main object in the geometry of manifolds. Indeed, connections allow comparison between geometric quantities associated with different (distant) points of the manifold.
I. Gelfand, V. Retakh, M. Shubin
semanticscholar +1 more source

