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Erdős number
Known as:
Einstein number
, Erdös number
, Erdős numbers
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The Erdős number (Hungarian pronunciation: [ˈɛrdøːʃ]) describes the "collaborative distance" between mathematician Paul Erdős and another person, as…
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Related topics
Related topics
20 relations
András Hajnal
Cecil C. Rousseau
Collaboration graph
Computational biology
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Bibliometrics
Papers overview
Semantic Scholar uses AI to extract papers important to this topic.
2014
2014
Parity Linkage and the Erdős-Pósa Property of Odd Cycles Through Prescribed Vertices in Highly Connected Graphs
Felix Joos
International Workshop on Graph-Theoretic…
2014
Corpus ID: 22192584
We show the following for every sufficiently connected graph G, any vertex subset S of G, and given integer k: there are k…
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2014
2014
The minimum number of triangular edges and a symmetrization method for multiple graphs
Z. Furedi
,
Z. Maleki
2014
Corpus ID: 263266198
We give an asymptotic formula for the minimum number of edges contained in triangles in a graph having n vertices and e edges…
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2010
2010
" Proofs from the Book, 4 Th Edition "
G. Kohring
2010
Corpus ID: 17093002
The Book, as promulgated by Paul Erdős, is God’s collection of the most elegant proofs of any and all mathematical theorems…
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2006
2006
A Basis for Systematic Analysis of Network Topologies: Technical Report
Priya Mahadevan
,
Dmitri V. Krioukov
,
K. Fall
,
Amin Vahdat
2006
Corpus ID: 14701284
This paper presents a new, systematic approach to analyzing network topologies. We first introduce a series of probability…
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2005
2005
A UNIFIED THEORY OF ZERO-SUM PROBLEMS, SUBSET SUMS AND COVERS OF Z
Zhi-Wei Sun
2005
Corpus ID: 15089555
Zero-sum problems on abelian groups, subset sums in a field and covers of the integers by residue classes, are three different…
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1999
1999
Towards a Katona type proof for the 2-intersecting Erdős-Ko-Rado theorem
Ralph Howard
,
G. Károlyi
,
L. Székely
1999
Corpus ID: 7719649
We study the possibility of the existence of a Katona type proof for the ErdősKo-Rado theorem for 2and 3-intersecting families of…
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1992
1992
On a problem of P. Erdős
G. N. Sárközy
1992
Corpus ID: 121443209
1987
1987
A problem of Erdős on abelian groups
J. E. Olson
Comb.
1987
Corpus ID: 5785856
The following theorem is proved. Ifa1,a2, ...an are nonzero elements inZn, and are not all equal, then ε1a1+ε2a2+...+εnan=0 has…
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1979
1979
Some results connected with a problem of Erdős. II
H. I. Miller
1979
Corpus ID: 120571999
ABsTRAcr. It is shown, using the continuum hypothesis, that if E is an uncountable subset of the real line, then there exist…
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1975
1975
Infinite and finite sets : to Paul Erdős on his 60th birthday
Colloquium on Infinite
,
P. Erdös
,
R. Rado
,
V. Sós
,
Bolyai János Matematikai Társulat
,
A. Hajnal
1975
Corpus ID: 117970866
We may not be able to make you love reading, but infinite and finite sets to paul erdos on his 60th birthday will lead you to…
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