SU\G(𝔸)/K·U

Some Methods of Erdős Applied to Finite Arithmetic Progressions

T. N. Shorey, Robert Tijdeman

Type: Book-Chapter

Publication Date: 2013-01-01

Citations: 5

DOI: https://doi.org/10.1007/978-1-4614-7258-2_18

Locations

  • Springer eBooks - View

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Works That Cite This (4)

Action Title Year Authors
+ Perfect Powers in Products with Consecutive Terms from Arithmetic Progressions, II 2013 Kálmán Győry
+ The Mathematics of Paul Erdös I 1997 Ronald Graham
Jaroslav Nešetřil
+ PDF Chat None 2003 N. Saradha
T. N. Shorey
+ PDF Chat Application of the explicit abc-conjecture to two Diophantine equations 2011 N. Saradha

Works Cited by This (26)

Action Title Year Authors
+ PDF Chat Perfect powers in products of terms in an arithmetical progression III 1992 T. N. Shorey
R. Tijdeman
+ PDF Chat Diophantine Approximations and Diophantine Equations 1991 Wolfgang M. Schmidt
+ PDF Chat Perfect powers in products of integers from a block of consecutive integers (II) 1996 T. N. Shorey
Yu. V. Nesterenko
+ Upper bounds for the numbers of solutions of diophantine equations 1983 Jan‐Hendrik Evertse
+ On the greatest prime factor of an arithmetical progression 2012 T. N. Shorey
R. Tijdeman
+ New Advances in Transcendence Theory 1988 A. Baker
+ PDF Chat On a Diophantine Equation 1951 Péter L. Erdős
+ On the product of consecutive elements of an arithmetic progression 1985 Roman Marszałek
+ History of the Theory of Numbers 1919 L. E. Dickson
+ Bertrand's Postulate for primes in arithmetical progressions 1993 Pieter Moree