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We consider cycles for graded $C^{*,r}$-algebras (Real $C^{*}$-algebras) which are compatible with the $*$-structure and the real structure. Their characters are cyclic cocycles. We define a Connes type pairing between such characters and…

K-Theory and Homology · Mathematics 2019-02-13 Johannes Kellendonk

This paper concerns character sheaves of connected reductive algebraic groups defined over non-Archimedean local fields and their relation with characters of smooth representations. Although character sheaves were devised with characters of…

Representation Theory · Mathematics 2008-12-31 Clifton Cunningham , Hadi Salmasian

The injective hulls of odd cycles are described explicitly.

Metric Geometry · Mathematics 2013-02-07 Ruedi Suter

We study existence of Hamilton cycles in connected Cayley graphs on generalized dihedral groups

Combinatorics · Mathematics 2018-11-06 Hui Zhou , Binzhou Xia

We obtain the trace map image of the values of certain harmonic volumes for some quotients of Fermat curves. This provides the algorithm that the algebraic cycles called by the k-th Ceresa cycles are not algebraically equivalent to zero in…

Algebraic Geometry · Mathematics 2010-10-26 Yuuki Tadokoro

In this paper we give an introduction to our recent work on characteristic classes of complex hypersurfaces based on some talks given at conferences in Strasbourg, Oberwolfach and Kagoshima. We explain the relation between nearby cycles for…

Algebraic Geometry · Mathematics 2010-05-05 Joerg Schuermann

We continue the study of character sheaves on a not necessarily connected reductive group. We prove orthogonality formulas for certain characteristic functions.

Representation Theory · Mathematics 2007-05-23 G. Lusztig

H. Fischbacher-Weitz and B. K\"ock computed the equivariant Euler characteristic of a $G-$sheaf on a $G$-curve $X$ over a field. Using a form of the Riemann-Roch theorem for quotient stacks proved by the second author we extend their…

Algebraic Geometry · Mathematics 2025-05-29 Qiangru Kuang , Francesco Sala

We construct Eisenstein cocycles for arithmetic subgroups of GL_2 of imaginary quadratic fields valued in second K-groups of products of two CM elliptic curves. We use these to construct maps from the first homology groups of Bianchi spaces…

Number Theory · Mathematics 2025-04-29 Emmanuel Lecouturier , Romyar Sharifi , Sheng-Chi Shih , Jun Wang

We compute the Balmer spectrum of the equivariant bootstrap category of separable $G$-C*-algebras when $G$ is a group of prime order.

K-Theory and Homology · Mathematics 2021-09-15 Ivo Dell'Ambrogio , Ralf Meyer

In this work, applying general results from averaging theory, we find periodic orbits for a class of Hamiltonian systems $H$ whose potential models the motion of elliptic galaxies.

Classical Analysis and ODEs · Mathematics 2015-06-12 Felipe Alfaro , Jaume Llibre , Ernesto Pérez-Chavela

We prove that structure constants related to Hecke algebras at roots of unity are special cases of k-Littlewood-Richardson coefficients associated to a product of k-Schur functions. As a consequence, both the 3-point Gromov-Witten…

Combinatorics · Mathematics 2007-05-23 L. Lapointe , J. Morse

Let G be the group preserving a nondegenerate sesquilinear form on a vector space V, and H a symmetric subgroup of G of the type G1 x G2. We explicitly parameterize the H-orbits in the Grassmannian of r-dimensional isotropic subspaces of V…

Representation Theory · Mathematics 2011-04-27 Huajun Huang , Hongyu He

We present a new cryptomorphic definition of orthogonal matroids with coefficients using Grassmann--Pl\"ucker functions. The equivalence is motivated by Cayley's identities expressing principal and almost-principal minors of a…

Combinatorics · Mathematics 2026-02-03 Changxin Ding , Donggyu Kim

Let $M$ be a closed Riemannian surface of genus $g$. We construct a family of 1-cycles on $M$ that represents a non-trivial element of the k'th homology group of the space of cycles and such that the mass of each cycle is bounded above by…

Differential Geometry · Mathematics 2016-06-08 Yevgeny Liokumovich

Let $\mathbb{K}[G]$ be the edge ring of a finite simple graph $G$. Investigating properties of the $h$-vector of $\mathbb{K}[G]$ is of great interest in combinatorial commutative algebra. However, there are few families of graphs for which…

Commutative Algebra · Mathematics 2023-11-23 Kieran Bhaskara , Akihiro Higashitani , Nayana Shibu Deepthi

Commutative K-theory, a cohomology theory built from spaces of commuting matrices, has been explored in recent work of Adem, G\'{o}mez, Gritschacher, Lind, and Tillman. In this article, we use unstable methods to construct explicit…

Algebraic Topology · Mathematics 2019-06-04 Daniel A. Ramras , Bernardo Villarreal

Characteristic cycles,leading term cycles,associated varieties and Harish-Chandra cells are computed for the family of highest weight Harish-Chandra modules for Sp(2n, R) having regular integral infinitesimal character.

Representation Theory · Mathematics 2015-09-02 Leticia Barchini , Roger Zierau

We compute the characteristic cycle of a rank one sheaf on a smooth surface over a perfect field of positive characteristic. We construct a canonical lifting on the cotangent bundle of Kato's logarithmic characteristic cycle using…

Algebraic Geometry · Mathematics 2017-12-27 Yuri Yatagawa

For a reductive group $G$ over a non-archimedean local field, with some assumptions on (residue) characteristic we give an method to compute certain orbital integrals using a method close to that of Goresky-Kottiwitz-MacPherson but in a…

Representation Theory · Mathematics 2022-07-26 Cheng-Chiang Tsai
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