Representations by sextenary quadratic forms with coefficients 1,2,3 and 6 and on newforms in S3(Γ0(24),χ)

Author:

Aygin Zafer SelcukORCID

Funder

Singapore Ministry of Education Academic Research Fund

Publisher

Elsevier BV

Subject

Algebra and Number Theory

Reference26 articles.

1. Fourier coefficients of a class of eta quotients of weight 2;Alaca;Int. J. Number Theory,2015

2. Theta products and eta quotients of level 24 and weight 2;Alaca;Funct. Approx. Comment. Math. Adv. Publ.,2017

3. Representations by sextenary quadratic forms whose coefficients are 1, 2 and 4;Alaca;Acta Arith.,2010

4. Liouville's sextenary quadratic forms x2+y2+z2+t2+2u2+2v2, x2+y2+2z2+2t2+2u2+2v2 and x2+2y2+2z2+2t2+2u2+4v2;Alaca;Far East J. Math. Sci. (FJMS),2008

5. Some new theta function identities with applications to sextenary quadratic forms;Alaca;J. Comb. Number Theory,2009

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2. Ramanujan’s convolution sum twisted by Dirichlet characters;International Journal of Number Theory;2019-02

3. Extensions of Ramanujan–Mordell formula with coefficients 1 and p;Journal of Mathematical Analysis and Applications;2018-09

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