Results 211 to 220 of about 22,163 (226)
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On the Dirichlet series related to the cubic theta function

Journal of Mathematical Sciences, 2007
The paper studies the function L(τ;·) defined by the Dirichlet series $$L(\tau ;s) = \sum\limits_\nu {\frac{{\tau (\nu )}}{{\left\| \nu \right\|^s }}, s \in \mathbb{C}} $$ , where τ(υ) is the υth Fourier coefficient of the Kubota-Patterson cubic theta function. For this function, an exact and an approximate functional equations are derived.
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Computation of the zeros of the L-function associated with the cubic theta function

Journal of Mathematical Sciences, 2009
The paper considers the L-function associated with the Kubota-Patterson cubic theta function. A method for computing values of the L-function is developed, and some conjectures on the distribution of its zeros are advanced and supported by numerical results. Bibliography: 12 titles.
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The Cubic Theta-Function Analogues of Borwein, Borwein and Garvan

2017
Borwein, Borwein, and Garvan introduced three functions whose behaviour is somewhat analogous to the classical theta-functions. The three functions have proved to play a fairly important role in aspects of partition theory and related areas. They are studied for their properties and the many relations between them, and their implications in earlier and
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Mechanism, cellular functions and cancer roles of polymerase-theta-mediated DNA end joining

Nature Reviews Molecular Cell Biology, 2021
Dale A Ramsden   +2 more
exaly  

On a certain finite group connected with the cubic theta function.

2004
Summary: With the Kubota-Patterson cubic theta function 27 shifted theta functions are associated. Then a certain group of permutations of the shifted theta functions is defined in a natural way, which proves to be isometric to a subgroup of the known group of permutations of 27 lines on a cubic surface.
openaire   +2 more sources

Determinant identities for theta functions

Journal of Mathematical Analysis and Applications, 2008
Shaun Cooper, Pee Choon Toh
exaly  

Mechanisms and Functions of Theta Rhythms

Annual Review of Neuroscience, 2013
Laura Lee Colgin
exaly  

False theta functions and the Verlinde formula

Advances in Mathematics, 2014
Thomas Creutzig
exaly  

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