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Related papers: Lifting Congruences to weight 3/2

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In \cite{BS}, Balasubramanyam and the second named author derived the first moment of the pair correlation function for Hecke angles lying in small subintervals of $[0,1]$ upon averaging over large families of Hecke newforms of weight $k$…

Number Theory · Mathematics 2023-06-26 Jewel Mahajan , Kaneenika Sinha

In this paper we study special bases of certain spaces of half-integral weight weakly holomorphic modular forms. We establish a criterion for the integrality of Fourier coefficients of such bases. By using recursive relations between Hecke…

Number Theory · Mathematics 2018-07-09 Suh Hyun Choi , Chang Heon Kim , Yeong-Wook Kwon , Kyu-Hwan Lee

There exist relativistic quark models (potential or MIT-bag) which satisfy the heavy quark symmetry (HQS) relations among meson decay constants and form factors. Covariant construction of the momentum eigenstates, developed here, can…

High Energy Physics - Phenomenology · Physics 2014-11-17 D. Tadić , S. Žganec

In this paper, we investigate the sign changes of Fourier coefficients of half-integral weight Hecke eigenforms and give two quantitative results on the number of sign changes.

Number Theory · Mathematics 2016-03-01 Yujiao Jiang , Yuk-Kam Lau , Guangshi Lü , Emmanuel Royer , Jie Wu

Let K be an imaginary quadratic field with class number one and ring of integers O. We prove that mod l, a system of Hecke eigenvalues occurring in the first cohomology group of some congruence subgroup Gamma of SL(2,O) can be realized in…

Number Theory · Mathematics 2013-10-08 Mehmet Haluk Sengun , Seyfi Turkelli

We show that noncongruence subgroups of SL_2(Z) projectively equivalent to congruence subgroups are ubiquitous. More precisely, they always exist if the congruence subgroup in question is a principal congruence subgroup Gamma(N) of level…

Number Theory · Mathematics 2014-02-26 Ian Kiming , Matthias Schuett , Helena Verrill

Filter convergence of vector lattice-valued measures is considered, in order to deduce theorems of convergence for their decompositions. First the $\sigma$-additive case is studied, without particular assumptions on the filter; later the…

Functional Analysis · Mathematics 2015-08-12 Domenico Candeloro , Anna Rita Sambucini

We show that in N=2 supergravity, with a special quaternionic manifold of (quaternionic) dimension h_1+1 and in the presence of h_2 vector multiplets, a h_2+1 dimensional abelian algebra, intersecting the 2h_1+3 dimensional Heisenberg…

High Energy Physics - Theory · Physics 2009-11-10 R. D'Auria , S. Ferrara , M. Trigiante , S. Vaulá

In this paper we study congruences between Siegel Eisenstein series and Siegel cusp forms for Sp_4(Z).

Number Theory · Mathematics 2019-12-16 Takuya Yamauchi

In this article we construct examples of L-indistinguishable overconvergent eigenforms for an inner form of SL(2).

Number Theory · Mathematics 2016-03-24 Judith Ludwig

The main aim of the paper is to formulate and prove a result about the structure of double affine Hecke algebras which allows its two commutative subalgebras to play a symmetric role. This result is essential for the theory of intertwiners…

Quantum Algebra · Mathematics 2007-05-23 Bogdan Ion

A particular case of the level increasing conjecture for type A fusion coefficientes is proved for when one the weights is a multiple of the first fundamental weight.

Representation Theory · Mathematics 2011-04-28 Omar Saldarriaga

Let K be a subgroup of the inhomogeneous Hecke group G_5 of finite index. Suppose that the geometric level of K is r. Then K is congruence if and only if K contains the principal congruence subgroup of level 2r.

Group Theory · Mathematics 2014-01-07 Cheng Lien Lang , Mong Lung Lang

We demonstrate that a pair consisting of a second-order homogeneous Hamiltonian structure in $N$ components and its associated system of conservation laws is in bijective correspondence with an alternating three-form on a $N+2$-dimensional…

Mathematical Physics · Physics 2024-10-30 Giorgio Gubbiotti , Bert van Geemen , Pierandrea Vergallo

We define a new relation between character triples and prove some Clifford theory properties for weights in terms of character triples.

Representation Theory · Mathematics 2025-02-04 Zhicheng Feng

In case the stability relation is a congruence, a necessary and also a sufficient condition for its equality with the center congruence is given.

Group Theory · Mathematics 2013-10-01 Vipul Kakkar , R. P. Shukla

We demonstrate equivalence between two definitions of lower finite highest weight categories. We also show that, in the presence of a duality, a lower finite highest weight structure on a category is unique. Finally, we give a new proof for…

Representation Theory · Mathematics 2020-05-20 Kevin Coulembier

We study t-structures generated by sets of objects which satisfy a condition weaker than the compactness. We also study weight structures cogenerated by sets of objects satisfying the dual condition. Under some appropriate hypothesis, it…

Category Theory · Mathematics 2020-02-05 George Ciprian Modoi

In this paper we want to define the Kohnen plus space for Hilbert modular forms with a odd square-free level and a quadratic character by a representation-theoretic way. We will show that in the classical case the one we defined is the same…

Number Theory · Mathematics 2017-10-03 Ren-He Su

We study the class of hyponormal 2-variable weighted shifts with two consecutive equal weights in the weight sequence of one of the coordinate operators. We show that under natural assumptions on the coordinate operators, the presence of…

Functional Analysis · Mathematics 2007-05-23 Raul E. Curto , Jasang Yoon
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