نتایج جستجو برای: rainbow arithmetic progression

تعداد نتایج: 232746  

Journal: :International Mathematics Research Notices 2016

Journal: :Rocky Mountain Journal of Mathematics 2021

We determine all nontrivial integer solutions to the equation (x+r)2+(x+2r)2+⋯+(x+dr)2=yn for 2≤d≤10 and 1≤r≤104 with gcd(x,y)=1. make use of a factorization argument primitive divisors theorem due Bilu, Hanrot Voutier.

2008
Lindsey R. Pierce Yniv Palti Jeffrey T. Silverstein Fredrick T. Barrows Eric M. Hallerman James E. Parsons

Article history: The ability of rainbow trou Received 21 August 2007 Received in revised form 10 March 2008 Accepted 11 March 2008

Journal: :International Journal of Number Theory 2021

Let [Formula: see text] be a polynomial with the property that corresponding to every prime there exists an integer such text]. In this paper, we establish some equidistributed results between number of partitions whose parts are taken from sequence and those which in certain arithmetic progression.

Journal: :Ars Comb. 2011
Emrah Kilic Nurettin Irmak

We present some binomial identities for sums of the bivariate Fi-bonacci polynomials and for weighted sums of the usual Fibonacci polynomials with indices in arithmetic progression.

پایان نامه :وزارت علوم، تحقیقات و فناوری - دانشگاه فردوسی مشهد - دانشکده ادبیات و علوم انسانی دکتر علی شریعتی 1391

the major aim of this study was to investigate the relationship between iq, eq and test format in the light of test fairness considerations. this study took this relationship into account to see if people with different eq and iq performed differently on different test formats. to this end, 90 advanced learners of english form college of ferdowsi university of mashhad were chosen. they were ask...

2005
BRIAN L. MILLER

We describe a particular greedy construction of an arithmetic progression-free sequence from a finite composition. We also give an analysis on the properties of the resulting sequence.

Journal: :Journal of Number Theory 2022

In this paper we determine the perfect powers that are sums of three fifth in an arithmetic progression. More precisely, completely solve Diophantine equation(x−d)5+x5+(x+d)5=zn,n≥2, where d,x,z∈Z and d=2a5b with a,b≥0.

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