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.

S. Shelah3 · h 73
M. Finkelberg2 · h 31
T. Ziegler2 · h 19
Valentin Buciumas2 · h 8
A. Braverman1 · h 27
A. Dianat1 · h 28
A. Lindner1 · h 6
A. Postnikov1 · h 34
Ben Brubaker1 · h 19
Benjamin V. Lehmann1 · h 5
Boris Chorny1 · h 9
Christina Schwemmbauer1 · h 5

collaborating institutions

Hebrew University of JerusalemIL17 papers
Rutgers, The State University of New JerseyUS3 papers
Massachusetts Institute of TechnologyUS2 papers
National Research University Higher School of EconomicsRU2 papers
Astronomical Observatory of RomeIT1 paper
Center for Advancing Electronics DresdenDE1 paper
Center for Theoretical PhysicsPL1 paper
Centre National de la Recherche ScientifiqueFR1 paper
Deutsches Elektronen-Synchrotron DESYDE1 paper
Helmut Schmidt UniversityDE1 paper
Institut d'électronique de microélectronique et de nanotechnologieFR1 paper
Institute for Research in Fundamental SciencesIR1 paper

Showing math.NTShow all

2 papers · 1 filter

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.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…

Limit multiplicities for SL2​(OF​) in SL2​(Rr1​⊕Cr2​)

Polynomial patterns in the primes

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