Search results

...[[enumeration]] that deals with finding exact formulas for the number of [[combinatorics|combinatorial objects]] of a given type, rather than estimating this number | contribution = Algebraic enumeration ...

[[:Category:Combinatorics|Combinatorics]] | [[:Category:Algebraic geometry|Algebraic geometry]] | ...

...s are a topic of interest in [[enumerative combinatorics]] and [[algebraic combinatorics]], as well as [[applied mathematics]]. Many are studied in [[algebra]] and combinatorics: ...

== Combinatorics of permutations == == Permutation groups and other algebraic structures == ...

*[[Algebraic number theory]] **[[Algebraic number]]s ...

| contribution = Approaching some problems in finite geometry through algebraic geometry ...he Workshop D1 "Gröbner Bases in Cryptography, Coding Theory and Algebraic Combinatorics" held in Linz, May 1–6, 2006 ...

In [[mathematics]], '''Pascal's rule''' (or '''Pascal's formula''') is a [[combinatorics|combinatorial]] [[identity (mathematics)|identity]] about [[binomial coeffi ...{mvar|n}} and {{mvar|k}};<ref>{{citation| first=David R.|last=Mazur| title=Combinatorics / A Guided Tour| year=2010| publisher=Mathematical Association of America| ...

:'''Winner:''' [[Nathan Kaplan (mathematician)|Nathan Kaplan]] ([[Algebraic number theory]], [[Princeton University]])<ref>{{cite web |url=https://www. :'''Winner:''' [[Aaron Pixton]] ([[Algebraic topology]] and [[number theory]], [[Princeton University]])<ref>{{cite web ...

...opher Hollings|title=Mathematics across the Iron Curtain: A History of the Algebraic Theory of Semigroups|url=https://books.google.com/books?id=O9wJBAAAQBAJ&pg= ==Algebraic structures== ...

{{Short description|1=Overview of and topical guide to combinatorics}} {{See also|Index of combinatorics articles}} ...

...c graph theory|algorithmic]] approaches. There are three main branches of algebraic graph theory, involving the use of [[linear algebra]], the use of [[group t ==Branches of algebraic graph theory== ...

In [[combinatorics|combinatorial]] [[mathematics]], '''Stanley's reciprocity theorem''', named [[Category:Algebraic combinatorics]] ...

...r algebra) | trace]] of ''J'' equals ''n'',<ref>{{citation|title=Algebraic Combinatorics: Walks, Trees, Tableaux, and More|publisher=Springer|year=2013|isbn=9781461 ....&nbsp;25}}.</ref> As a second example, the matrix appears in some linear-algebraic proofs of [[Cayley's formula]], which gives the number of [[spanning tree]] ...

In mathematical combinatorics, the '''Transylvania lottery''' is a [[lottery]] where players selected thr ...n=Hauppauge, NY | isbn=978-1-60456-123-4 |mr=2446219 | year=2008 | chapter=Algebraic topics on discrete mathematics | pages=41–90|loc=p.85}}{{harv|Mazur|2010|lo ...

| journal = [[Combinatorics, Probability and Computing]] ...|year=2009|isbn=9781139477161|at=Definition I.3, p.19|title-link= Analytic Combinatorics}}.</ref> Frequently, once two combinatorial classes are known to be isomorp ...

In [[combinatorics|combinatorial]] [[mathematics]], the '''exponential formula''' (called the ==Algebraic statement== ...

...] must be of the form 12''k''&nbsp;+&nbsp;1 or 36''k''&nbsp;+&nbsp;9. In [[combinatorics]] and [[probability theory]], he introduced the [[Touchard polynomials]]. H The following algebraic identity involving the [[Catalan number]]s ...

| title = Discrete geometry, combinatorics and graph theory ==Algebraic properties== ...

....E.|last2=Offord|first2=A.C.|title=On the number of real roots of a random algebraic equation (III)|journal=Rec. Math. (Mat. Sbornik) |series=Nouvelle Série|yea ...theorem]].<ref name="bollobas">{{cite book|last=Bollobás|first=Béla|title=Combinatorics|year=1986|publisher=Cambridge|isbn=0-521-33703-8|url-access=registration|ur ...

In [[mathematics]], '''combinatorial topology''' was an older name for [[algebraic topology]], dating from the time when [[Topological invariant#T|topological ...es.vassar.edu/mccleary/files/2011/04/BourbakiAlgTop.pdf|title=Bourbaki and Algebraic Topology|first=John |last=McCleary}} gives documentation (translated into E ...