#geometricandfunctionalanalysis search results

S_Combinatorics

Nov 17

✨ Paper #OTD Richard Montgomery, Alexey Pokrovskiy, Benny Sudakov: "A proof of Ringel’s conjecture" Published in #GeometricandFunctionalAnalysis: 02 September 2021 #Combinatorics #GAFA 🔓 #OpenAccess 👉 link.springer.com/article/10.100…

s_combinatorics's tweet image. ✨ Paper #OTD

Richard Montgomery, Alexey Pokrovskiy, Benny Sudakov:
"A proof of Ringel’s conjecture"

Published in #GeometricandFunctionalAnalysis: 02 September 2021

#Combinatorics #GAFA
🔓 #OpenAccess 👉 link.springer.com/article/10.100…

✨ Paper #OTD Tali Kaufman, David Kazhdan, Alexander Lubotzky: "Isoperimetric Inequalities for Ramanujan Complexes and Topological Expanders" Published in #GeometricandFunctionalAnalysis: 09 April 2016 #combinatorics Free view 🔗 rdcu.be/eq4ke link.springer.com/article/10.100…

S_Combinatorics

@s_combinatorics

May 10

✨ Paper #OTD Ivan Yakovlev @labriOfficial: "Contribution of n-cylinder square-tiled surfaces to Masur-Veech volume of H(2g - 2)" Published in #GeometricandFunctionalAnalysis Volume 33, 1682–1716 (2023) @SpringerMath Free view 🔗 rdcu.be/elpQh link.springer.com/article/10.100…

$s_combinatorics's tweet card. Geometric and Functional Analysis - We find the generating function for the contributions of n-cylinder square-tiled surfaces to the Masur–Veech volume of $\mathcal{H}(2g-2)$ . It is a...$

Contribution of n-cylinder square-tiled surfaces to Masur–Veech volume of $\mathcal{H}(2g-2)$

Source: link.springer.com

SpringerMath

@SpringerMath

Feb 20

✨ Published in the latest issue of #GeometricandFunctionalAnalysis #GAFA Noga Alon @Princeton , Matija Bucić @the_IAS , Lisa Sauermann: "Unit and Distinct Distances in Typical Norms" link.springer.com/article/10.100… #Combinatorics #MetricGeometry

SpringerMath

@SpringerMath

Feb 20

✨ Recently accepted by #GeometricandFunctionalAnalysis #GAFA Christopher J. Bishop @stonybrooku, Alexandre Eremenko @Purdue_Math, Kirill Lazebnik @UT_Dallas: "On the Shapes of Rational Lemniscates" #ComplexVariables #DynamicalSystems link.springer.com/article/10.100…

$SpringerMath's tweet card. Geometric and Functional Analysis - A rational lemniscate is a level set of |r| where $r: \widehat {\mathbb{C}}\rightarrow \widehat {\mathbb{C}}$ is rational. We prove that any planar Euler graph...$

On the Shapes of Rational Lemniscates

Source: link.springer.com