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  1. Japanese Journal of Mathematics
  2. Japanese Journal of Mathematics : Volume 9
  3. Japanese Journal of Mathematics : Volume 9, Issue 2, September 2014
  4. Ramanujan complexes and high dimensional expanders
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Japanese Journal of Mathematics : Volume 12
Japanese Journal of Mathematics : Volume 11
Japanese Journal of Mathematics : Volume 10
Japanese Journal of Mathematics : Volume 9
Japanese Journal of Mathematics : Volume 9, Issue 2, September 2014
Geometric structure in smooth dual and local Langlands conjecture
Ramanujan complexes and high dimensional expanders
Harmonic analysis on the Iwahori–Hecke algebra
Japanese Journal of Mathematics : Volume 9, Issue 1, March 2014
Japanese Journal of Mathematics : Volume 8
Japanese Journal of Mathematics : Volume 7
Japanese Journal of Mathematics : Volume 6
Japanese Journal of Mathematics : Volume 5
Japanese Journal of Mathematics : Volume 4
Japanese Journal of Mathematics : Volume 3
Japanese Journal of Mathematics : Volume 2
Japanese Journal of Mathematics : Volume 1

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Ramanujan complexes and high dimensional expanders

Content Provider Springer Nature Link
Author Lubotzky, Alexander
Copyright Year 2014
Abstract Expander graphs in general, and Ramanujan graphs in particular, have been of great interest in the last four decades with many applications in computer science, combinatorics and even pure mathematics. In these notes we describe various efforts made in recent years to generalize these notions from graphs to higher dimensional simplicial complexes.
Starting Page 137
Ending Page 169
Page Count 33
File Format PDF
ISSN 02892316
Journal Japanese Journal of Mathematics
Volume Number 9
Issue Number 2
e-ISSN 18613624
Language English
Publisher Springer Japan
Publisher Date 2014-07-11
Publisher Place Tokyo
Access Restriction One Nation One Subscription (ONOS)
Subject Keyword expanding graphs high dimensional expanders Ramanujan graphs Ramanujan complexes overlapping property Analysis on $p$-adic Lie groups Hypergraphs Mathematics History of Mathematical Sciences
Content Type Text
Resource Type Article
Subject Mathematics
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