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We study expansivity and the shadowing property for finitely generated group actions on metric spaces. We consider the projecting and lifting problems for actions having these properties. We prove that every expansive action with the…

Dynamical Systems · Mathematics 2018-12-06 Abdul Gaffar Khan , Pramod Das , Tarun Das

We prove that the rapid decay property (RD) of groups is preserved by graph products defined on finite simplicial graphs.

Group Theory · Mathematics 2011-11-01 Laura Ciobanu , Derek F. Holt , Sarah Rees

We establish the deformation theory of Lie groupoid morphisms, describe the corresponding deformation cohomology of morphisms, and show the properties of the cohomology. We prove its invariance under isomorphisms of morphisms. Additionally,…

Differential Geometry · Mathematics 2023-12-21 Cristian Camilo Cárdenas

We study the stability of coassociative 4-folds with conical singularities under perturbations of the ambient G_2 structure by defining an integer invariant of a coassociative cone which we call the stability index. The stability index of a…

Differential Geometry · Mathematics 2012-10-16 Jason D. Lotay

This paper explores the analytical approach for obtaining the multiple solutions of three-wave interacting system in (1+1) dimensions. We present a novel approach by expressing the wave solutions in terms of Jacobi elliptic functions and…

Pattern Formation and Solitons · Physics 2024-03-14 Niladri Ghosh , Amiya Das , Debraj Nath

A classification of the possible symmetric principal bundles with a compact gauge group, a compact symmetry group and a base manifold which is regularly foliated by the orbits of the symmetry group is derived. A generalization of Wang's…

General Relativity and Quantum Cosmology · Physics 2011-04-15 Othmar Brodbeck

This paper is concerned with the complexity and stability of arithmetic operations in the jacobian variety of curves over the field of complex numbers, as the genus grows to infinity. We focus on modular curves. Efficient and stable…

Number Theory · Mathematics 2007-05-23 Jean-Marc Couveignes

The purpose of this note is to exhibit some simple and basic constructions for smooth compact transformation groups, and some of their most immediate applications to geometry.

Differential Geometry · Mathematics 2012-07-19 Karsten Grove , Catherine Searle

In this paper, we determine the group of contact transformations modulo contact isotopies for Legendrian circle bundles over closed surfaces of nonpositive Euler characteristic. These results extend and correct those presented by the first…

Geometric Topology · Mathematics 2019-02-20 Emmanuel Giroux , Patrick Massot

In this paper, we prove homological stability of symplectomorphisms and extended hamiltonians of surfaces made discrete. We construct an isomorphism from the stable homology group of symplectomorphisms and extended Hamiltonians of surfaces…

Algebraic Topology · Mathematics 2018-03-06 Sam Nariman

We give an introduction to moduli stacks of gauged maps satisfying a stability conditition introduced by Mundet and Schmitt, and the associated integrals giving rise to gauged Gromov-Witten invariants. We survey various applications to…

Algebraic Geometry · Mathematics 2018-02-26 E. González , P. Solis , C. Woodward

In this paper, we study the nonlinear stability of the composite wave consisting of planar rarefaction and planar contact waves for viscous conservation laws with degenerate flux under multi-dimensional periodic perturbations. To the level…

Analysis of PDEs · Mathematics 2023-02-15 Meichen Hou , Lingda Xu

A holomorphic triple over a compact Riemann surface consists of two holomorphic vector bundles and a holomorphic map between them. After fixing the topological types of the bundles and a real parameter, there exist moduli spaces of stable…

Algebraic Geometry · Mathematics 2016-09-07 Steven B. Bradlow , Oscar Garcia-Prada , Peter B. Gothen

We define deformation rings for potentially semi-stable deformations of fixed discrete series inertial type in dimension $2$. In the case of representations of the Galois group of $\mathbf{Q}_p$, we prove an analogue of the Breuil-M\'ezard…

Number Theory · Mathematics 2015-10-26 Sandra Rozensztajn

When the action of a reductive group on a projective variety has a suitable linearisation, Mumford's geometric invariant theory (GIT) can be used to construct and study an associated quotient variety. In this article we describe how…

Algebraic Geometry · Mathematics 2017-03-16 Gergely Bérczi , Brent Doran , Frances Kirwan

Multiplicative bundle gerbes are gerbes over a Lie group which are compatible with the group structure. In this article connections on such bundle gerbes are introduced and studied. It is shown that multiplicative bundle gerbes with…

Differential Geometry · Mathematics 2010-04-20 Konrad Waldorf

We algebraically prove K-stability of polarized Calabi-Yau varieties and canonically polarized varieties with mild singularities. In particular, the} "stable varieties" introduced by Kollar-Shepherd-Barron and Alexeev, which form compact…

Algebraic Geometry · Mathematics 2011-04-18 Yuji Odaka

We prove a gap rigidity theorem for diagonal curves in irreducible compact Hermitian symmetric spaces of tube type, which is a dual analogy to a theorem obtained by Mok in noncompact case. Motivated by the proof we give a theorem on weaker…

Differential Geometry · Mathematics 2021-12-09 Cong Ding

Gradient steady Ricci solitons are natural generalizations of Ricci-flat manifolds. In this article, we prove a curvature gap theorem for gradient steady Ricci solitons with nonconstant potential functions; and a curvature gap theorem for…

Differential Geometry · Mathematics 2016-09-13 Fei He

We prove certain stability properties of Springer representations for type $A$.

Representation Theory · Mathematics 2016-12-08 Dongkwan Kim
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