Results 51 to 60 of about 110 (97)
Generalized Kloosterman Sums from M2-branes
, 2017 Kloosterman sums play a special role in analytic number theory, for expressing the integer Fourier coefficients of modular forms as an infinite sum of Bessel functions, also known as Rademacher formula. The generalization to vector-valued modular forms is known as generalized Kloosterman sums.
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A study in sums of products. [PDF]
Philos Trans A Math Phys Eng Sci, 2015 Fouvry É, Kowalski E, Michel P.
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Distinctness of the generalized $n$-dimensional Kloosterman sums
In this paper, we study the algebraic degree and distinctness of a kind of generalized $n$-dimensional Kloosterman sums over finite field $F_q$ by Galois theory and the Stickelberger theorem on $p$-adic Gauss sums.
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A new sum analogous to Gauss sums and its fourth power mean. [PDF]
ScientificWorldJournal, 2014 Ru S, Zhang W.
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Sums of Spike Waveform Features for Motor Decoding. [PDF]
Front Neurosci, 2017 Li J, Li Z.
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Applications of the Kuznetsov formula on GL(3). [PDF]
Invent Math, 2013 Blomer V.
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The Degree of Modulation of Beta Band Activity During Motor Planning Is Related to Trait Impulsivity. [PDF]
Front Integr Neurosci, 2019 Tzagarakis C +3 more
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Generalization through the recurrent interaction of episodic memories: a model of the hippocampal system. [PDF]
Psychol Rev, 2012 Kumaran D, McClelland JL.
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The shifted convolution problem in function fields. [PDF]
Math AnnFlorea A, Lalín M, Malik A, Sahay A.
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An oscillatory interference model of grid cell firing. [PDF]
Hippocampus, 2007 Burgess N, Barry C, O'Keefe J.
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