Open problems of Paul Erd˝os in graph theory

Open problems of Paul Erd˝os in graph theory - UCSD Math

(52) A problem on graphs with fixed chromatic number and large girth. (proposed by Erd˝os, 1962 [68]). Let gk(n) denote the largest integer m such that there is ...

Open problems of Paul Erdös in graph theory - Semantic Scholar

The main treasure that Paul Erdős has left us is his collection of problems, most of which are still open today, and here is an attempt to collect and ...

Erdös Problems on Graphs - UCSD

Though Erdös' interests ranged across many branches of mathematics, this site will focus on open problems in graph theory. The goal is to provide a history of ...

Open problems of Paul Erdos in graph theory - ACM Digital Library

Recommendations · On two problems in graph Ramsey theory · On some intriguing problems in hamiltonian graph theory: a survey · Strengthening Erdös–Pósa property ...

Does there exist a comprehensive compilation of Erdos's open ...

Fan Chung and Ron Graham's book Erdos on Graphs: His Legacy of Unsolved Problems (A. K. Peters, 1998) collects together all of Erdos's open ...

Collection of conjectures and open problems in graph theory

The largest section in the open problem garden is about graph theory. The book Erdös on Graphs with its living version might be interesting ...

Problem Lists - Erdős Problems

Some unsolved problems in graph theory and combinatorial analysis ... The mathematics of Paul Erdős, I 47-67 (1997) MR 1425174 · 20 problems (7 solved), Some ...

Erdos, Paul | Open Problem Garden

edges whose deletion destroys every odd cycle. Keywords: Posted by fhavet updated March 6th, 2013. add new comment · Graph Theory ...

Open problems of Paul Erdös in graph theory. - EBSCO

Open problems of Paul Erdös in graph theory. · Chung, F. R. K. · Journal of Graph Theory, 1997, Vol 25, Issue 1, p3 · 0364-9024 · Academic Journal.

List of conjectures by Paul Erdős - Wikipedia

Unsolved · The Erdős–Gyárfás conjecture on cycles with lengths equal to a power of two in graphs with minimum degree 3. · The Erdős–Hajnal conjecture that in a ...

Open problems of Paul Erdos in graph theory | Semantic Scholar

The main treasure that Paul Erd˝ os has left us is his collection of problems, most of which are still open today. These problems are seeds that Paul sowed ...

Open problems of Paul Erdös in graph theory | Scilit

Open problems of Paul Erdös in graph theory · journal article · research article · Published by Wiley in Journal of Graph Theory.

Publications of Erdos in Graph Theory - EMIS

Zbl 044.38203 • de Bruijn, N.G.; Erdös, Paul , A colour problem for infinite graphs and a problem in the theory of relations. , Nederl. Akad. Wet., Proc ...

Paul Erd˝os and the Probabilistic Method - Princeton Math

This problem is open ... Erd˝os, Graph theory and probability II, Canad. J. Math. 13 (1961), 346–352. 6. Page 7. [14] P. Erd˝os, Extremal problems in number ...

Erdős Problems

In this way, the cycle of life in mathematics continues forever. Paul Erdős, Some of my favorite problems and results, 1997 ... graph - Bradač arXiv (04/09/24) ...

Paul Erdõs' papers, HTML index

1963-08 P. Erdős: On a problem in graph theory, Math. Gaz. 47 (1963), 220--223 MR28 #2536; Zentralblatt 117,174. 1963-09 P ...

Erdös on Graphs: His Legacy of Unsolved Problems - 1st Edition - Fan

This book is a tribute to Paul Erdos, the wandering mathematician once described as the prince of problem solvers and the absolute monarch of problem posers.

Paul Erdős: Some Unsolved Problems - Cambridge University Press

Related content ; Forbidding a Subgraph · Yufei Zhao · Graph Theory and Additive Combinatorics ; The Solutions · Béla Bollobás · The Art of Mathematics ; Sublinear ...

PROBLEMS AND RESULTS IN COMBINATORIAL ANALYSIS AND ...

Paul ERDŐS. Dept. of Mathematics, Hungarian Academy of Sciences, Realtanoda ... Now I discuss some problems on extremal graph theory. Let G be any graph ...

Paul Erd`os - EMIS

Zbl 794.05054. Erd`os, Paul. Some of my favorite solved and unsolved problems in graph theory. (In English). 4uaest. Math. 16, No.3, 333„350 (1993).