Results 101 to 110 of about 41,853 (190)

Moments of L$L$‐functions via a relative trace formula

Proceedings of the London Mathematical Society, Volume 132, Issue 4, April 2026.
Abstract We prove an asymptotic formula for the second moment of the GL(n)×GL(n−1)$\mathrm{GL}(n)\times \mathrm{GL}(n-1)$ Rankin–Selberg central L$L$‐values L(1/2,Π⊗π)$L(1/2,\Pi \otimes \pi)$, where π$\pi$ is a fixed cuspidal representation of GL(n−1)$\mathrm{GL}(n-1)$ that is tempered and unramified at every place, while Π$\Pi$ varies over a family of
Subhajit Jana, Ramon Nunes
wiley   +1 more source

Algebraic Multigrid Based Preconditioning Approaches for Generalized Continuum Models and Indirect Displacement Control Techniques

International Journal for Numerical Methods in Engineering, Volume 127, Issue 6, 30 March 2026.
ABSTRACT The contribution deals with algebraic multigrid (AMG) based preconditioning methods for the iterative solution of a coupled linear system of equations arising in numerical simulations of failure of quasi‐brittle materials using generalized continuum approaches.
Nasser Alkmim, Peter Gamnitzer, Alexander Dummer, Matthias Neuner, Günter Hofstetter   +4 more
wiley   +1 more source

Catalan Functions and $k$-Schur functions

, 2019
Ying Anna Pun
openalex   +1 more source

Alternating dual Pieri rule conjecture and $k$-branching conjecture of closed $k$-Schur Katalan functions

For closed $k$-Schur Katalan functions $\fgλ{k}$ with $k$ a positive integer and $λ$ a $k$-bounded partition, Blasiak, Morse and Seelinger proposed the alternating dual Pieri rule conjecture and the $k$-branching conjecture. In the present paper, we positively prove the first one for large enough $k$ and for strictly decreasing partitions $λ ...
Fang, Yaozhou, Gao, Xing
openaire   +2 more sources

From double quantum Schubert polynomials to k-double Schur functions via the Toda lattice [PDF]

, 2011
Thomas Lam, Mark Shimozono
openalex   +1 more source

Positive specializations of K-theoretic Schur P- and Q-functions [PDF]

Eric Marberg
openalex   +2 more sources

Expanding K-theoretic Schur Q-functions [PDF]

, 2021
Yu-Cheng Chiu, Eric Marberg
openalex   +1 more source

A Pieri-type formula for $K$-$k$-Schur functions and a factorization formula [PDF]

, 2018
Motoki Takigiku
openalex  

ON SOME FACTORIZATION FORMULAS OF $K$-$k$-SCHUR FUNCTIONS (Combinatorics of Lie Type)

ON SOME FACTORIZATION FORMULAS OF $K$-$k$-SCHUR FUNCTIONS (Combinatorics of Lie Type)
We give some new formulas about factorizations of K-ksim Schur functions g_{$lambda$}^{(k)}, analogous to the k-rectangle factorization formula s_{(t^{k+1-mathrm{t}})cup $lambda$}^{(k)}= s_{(t^{k+1-t})}^{(k)}s_{$lambda$}^{(k)} of k-Schur functions. Although the formula of the same form does not hold for K-k-Schur functions, we can prove that g_{R_{t}}^{
openaire   +1 more source

Factorization formulas of $K$-$k$-Schur functions I [PDF]

, 2017
Motoki Takigiku
openalex   +1 more source