National Library of Israel

output

20012024

most citedStrongly dependent theories

29 citations

researchers with a paper here

Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.

collaborating institutions

18 papers

hep-ex2024★ 3 cited

Simulations for direct dark matter searches using ALPS II's TES detection system

Christina Schwemmbauer, Yonit Hochberg, Katharina-Sophie Isleif +6

Transition Edge Sensors (TES) are superconducting microcalorimeters that can be used for single-photon detection with extremely low backgrounds. When they are within their supercon…

math.AP2023★ 1 cited

Elliptic Pre-Complexes, Hodge-like Decompositions and Overdetermined Boundary-Value Problems

Raz Kupferman, Roee Leder

We solve a problem posed by Calabi more than 60 years ago, known as the Saint-Venant compatibility problem: Given a compact Riemannian manifold, generally with boundary, find a com…

cond-mat.dis-nn2022★ 14 cited

Hard Optimization Problems have Soft Edges

Raffaele Marino, Scott Kirkpatrick

Finding a Maximum Clique is a classic property test from graph theory; find any one of the largest complete subgraphs in an Erdös-Rényi G(N, p) random graph. We use Maximum Clique…

math.RT2022

Kostka numbers and Fourier duality

Michael Finkelberg, Alexander Postnikov, Vadim Schechtman

We relate the Fourier transform of perverse sheaves smooth along the coordinate hyperplane configuration in a complex vector space to the Deligne-Lusztig duality of unipotent repre…

math.RT2021★ 1 cited

Gaiotto conjecture for $R e p_{q} (G L (N - 1∣ N))$

Alexander Braverman, Michael Finkelberg, Roman Travkin

We prove D.Gaiotto's conjecture about geometric Satake equivalence for quantum supergroup $U_{q} (gl (N - 1∣ N))$ for generic $q$ . The equivalence goes through the category o…

math.GR2021★ 1 cited

Topological full groups of minimal subshifts and quantifying local embeddings into finite groups

Henry Bradford, Daniele Dona

We investigate quantitative aspects of the LEF property for subgroups of the topological full group $[[σ]]$ of a two-sided minimal subshift over a finite alphabet, measured via th…

physics.app-ph2019★ 17 cited

Electron transport through self-assembled monolayers of tripeptides

E. Mervinetsky, I. Alshanski, S. Lenfant +8

We report how the electron transport through a solid-state metal/Gly-Gly-His tripeptide (GGH) monolayer/metal junction and the metal/GGH work function are modified by the GGH compl…

math.CO2018

On finitary Hindman's numbers

Shahram Mohsenipour, Saharon Shelah

Spencer asked whether the Paris-Harrington version of the Folkman-Sanders theorem has primitive recursive upper bounds. We give a positive answer to this question.

math.DS2018★ 2 cited

Proving ergodicity via divergence of ergodic sums

Zemer Kosloff

A classical fact in ergodic theory is that ergodicity is equivalent to almost everywhere divergence of ergodic sums of all nonnegative integrable functions which are not identicall…

math.RT2017

Quantum polynomial functors from $e$ -Hecke pairs

Valentin Buciumas, Hankyung Ko

We define a new category of quantum polynomial functors extending the quantum polynomials introduced by Hong and Yacobi. We show that our category has many properties of the catego…

math.NT2017★ 1 cited

Limit multiplicities for $SL_{2} (O_{F})$ in $SL_{2} (R^{r_{1}} \oplus C^{r_{2}})$

Jasmin Matz

We prove that the family of lattices $SL_{2} (O_{F})$ , $F$ running over number fields with fixed archimedean signature $(r_{1}, r_{2})$ , in ${\rm SL}_2(\mathbb{R}^{r_1}\oplu…

math.GR2017

Appoximate Cohomology

David Kazhdan, Tamar Ziegler

Let $k$ be a field, $G$ be an abelian group and $r \in N$ . Let $L$ be an infinite dimensional $k$ -vector space. For any $m \in E n d_{k} (L)$ we denote by $r (m) \in [0, \infty]$ th…

math.RT2016★ 19 cited

A Yang-Baxter equation for metaplectic ice

Ben Brubaker, Valentin Buciumas, Daniel Bump

We will give new applications of quantum groups to the study of spherical Whittaker functions on the metaplectic $n$ -fold cover of $G L (r, F)$ , where $F$ is a nonarchimedean local fi…

math.NT2016★ 4 cited

Polynomial patterns in the primes

Terence Tao, Tamar Ziegler

Let $P_{1}, \dots, P_{k} : Z \to Z$ be polynomials of degree at most $d$ for some $d \geq 1$ , with the degree $d$ coefficients all distinct, and admissible in the sense…

math.LO2012★ 1 cited

P-NDOP and P-decompositions of aleph_epsilon-saturated models of superstable theories

Saharon Shelah, Michael C. Laskowski

Assume a complete superstable theory is superstable, and let P be a class of regular types, typically closed under automorphisms of the monster and non-orthogonality. We define the…

math.LO2005★ 29 cited

Strongly dependent theories

Saharon Shelah

We further investigate the class of models of a strongly dependent (first order complete) theory T, continuing math.LO/0406440. If |A|+|T|<= mu, I subseteq C, |I| >=beth_{|T|^+}(mu…

math.LO2005

Model theory without choice: Categoricity