Results 41 to 50 of about 731 (131)

One‐level densities in families of Grössencharakters associated to CM elliptic curves

Mathematika, Volume 72, Issue 1, January 2026.
Abstract We study the low‐lying zeros of a family of L$L$‐functions attached to the complex multiplication elliptic curve Ed:y2=x3−dx$E_d \;:\; y^2 = x^3 - dx$, for each odd and square‐free integer d$d$. Specifically, upon writing the L$L$‐function of Ed$E_d$ as L(s−12,ξd)$L(s-\frac{1}{2}, \xi _d)$ for the appropriate Grössencharakter ξd$\xi _d$ of ...
Chantal David, Lucile Devin, Ezra Waxman
wiley   +1 more source

Two‐dimensional direction of arrival estimation for coprime planar arrays via a computationally efficient one‐dimensional partial spectral search approach

IET Radar, Sonar & Navigation, 2017
The authors investigate the problem of two‐dimensional (2D) direction of arrival (DOA) estimation of multiple signals for coprime planar arrays (CPAs) in this study and they propose a computationally efficient 1D partial spectral search approach based on multiple signal classification (MUSIC) algorithm.
Zheng Wang, Zhang Xiaofei, Shi Zhan
openaire   +1 more source

Iitaka fibrations and integral points: A family of arbitrarily polarized spherical threefolds

Journal of the London Mathematical Society, Volume 112, Issue 6, December 2025.
Abstract Studying Manin's program for a family of spherical log Fano threefolds, we determine the asymptotic number of integral points whose height associated with an arbitrary ample line bundle is bounded. This confirms a recent conjecture by Santens and sheds new light on the logarithmic analog of Iitaka fibrations, which have not yet been adequately 
Ulrich Derenthal, Florian Wilsch
wiley   +1 more source

Fusion hierarchies, T-systems and Y-systems of logarithmic minimal models

, 2014
A Temperley-Lieb (TL) loop model is a Yang-Baxter integrable lattice model with nonlocal degrees of freedom. On a strip of width N, the evolution operator is the double-row transfer tangle D(u), an element of the TL algebra TL_N(beta) with loop fugacity ...
Morin-Duchesne, Alexi, Pearce, Paul A., Rasmussen, Jorgen   +2 more
core   +1 more source

Gauge Threshold Corrections in Intersecting Brane World Models [PDF]

, 2003
We calculate the one-loop corrections to gauge couplings in N=1 supersymmetric brane world models, which are realized in an type IIA orbifold/orientifold background with several stacks of D6 branes wrapped on 3-cycles with non-vanishing intersections ...
Abouelsaood, Abouelsaood, Aldazabal, Aldazabal, Angelantonj, Angelantonj, Antoniadis, Antoniadis, Antoniadis, Antoniadis, Apostol, Ardalan, Bachas, Bachas, Bailin, Berkooz, Blumenhagen, Blumenhagen, Blumenhagen, Blumenhagen, Blumenhagen, Blumenhagen, Blumenhagen, Blumenhagen, Blumenhagen, Blumenhagen, Blumenhagen, Blumenhagen, Blumenhagen, Cremades, Cremades, Cremades, Cvetic, Cvetic, Cvetic, Cvetic, Cvetic, Dixon, Foerger, Fradkin, Friedmann, Förste, Förste, Förste, Ghilencea, Gomis, Gradshteyn, Guralnik, Hammou, Harvey, Harvey, Honecker, Ibanez, Ibanez, Ibanez, Kaplunovsky, Kiritsis, Kiritsis, Kokorelis, Lerche, Lerche, Lerche, Lerche, Lerche, Lüst, Mayr, Mayr, Mayr, Mayr, Metsaev, Nilles, Nilles, Nilles, Pradisi, Rabadan, Schellekens, Schellekens, Schreyer, Shiu, Stieberger, Stieberger, Tseytlin, Uranga   +82 more
core   +3 more sources

Taking limits in topological recursion

Journal of the London Mathematical Society, Volume 112, Issue 3, September 2025.
Abstract When does topological recursion applied to a family of spectral curves commute with taking limits? This problem is subtle, especially when the ramification structure of the spectral curve changes at the limit point. We provide sufficient (straightforward‐to‐use) conditions for checking when the commutation with limits holds, thereby closing a ...
Gaëtan Borot, Vincent Bouchard, Nitin Kumar Chidambaram, Reinier Kramer, Sergey Shadrin   +4 more
wiley   +1 more source

PT Symmetric Aubry-Andre Model

, 2014
PT symmetric Aubry-Andre model describes an array of N coupled optical waveguides with position dependent gain and loss. We show that the reality of the spectrum depends sensitively on the degree of disorder for small number of lattice sites.
Yuce, C.
core   +1 more source

2‐Adic Quantum Mechanics, Continuous‐Time Quantum Walks, and the Space Discreteness

Fortschritte der Physik, Volume 73, Issue 8, August 2025.
Abstract The authors show that a large class of 2‐adic Schrödinger equations is the scaling limit of certain continuous‐time quantum Markov chains (CTQMCs). Practically, a discretization of such an equation gives a CTQMC. As a practical result, new types of continuous‐time quantum walks (CTQWs) on graphs using two symmetric matrices are constructed ...
W. A. Zúñiga‐Galindo
wiley   +1 more source

The quantum group, Harper equation and the structure of Bloch eigenstates on a honeycomb lattice

, 2012
The tight-binding model of quantum particles on a honeycomb lattice is investigated in the presence of homogeneous magnetic field. Provided the magnetic flux per unit hexagon is rational of the elementary flux, the one-particle Hamiltonian is expressed ...
Azbel M Ya, Azbel M Ya, G I Japaridze, G Tsitsishvili, M Eliashvili   +4 more
core   +1 more source

Thin hyperbolic reflection groups

Bulletin of the London Mathematical Society, Volume 57, Issue 8, Page 2498-2508, August 2025.
Abstract We study a family of Zariski dense finitely generated discrete subgroups of Isom(Hd)$\mathrm{Isom}(\mathbb {H}^d)$, d⩾2$d \geqslant 2$, defined by the following property: any group in this family contains at least one reflection in a hyperplane. As an application, we obtain a general description of all thin hyperbolic reflection groups.
Nikolay Bogachev, Alexander Kolpakov
wiley   +1 more source