Results 81 to 89 of about 111 (89)
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A Second Approach to the Proper Cycles of Indefinite Quadratic Forms and Their Right Neighbors
, 2007In (3), we proved that the proper cycle of an indefinite qua- dratic form F =( a, b, c) of discriminant Δ can be obtained using its con- secutive right neighbors R i (F ). We proved that if the length l of cycle of F is odd, then the proper cycle of F is
A. Tekcan
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Hecke fields of Hilbert modular analytic families
, 2014Take a non CM p-slope 0 analytic family of Hilbert modular forms of level Np∞ for a prime p of the base totally real field F . We prove that the Hecke field over Q[μp∞ ] of members of the family grows indefinitely large over any infinite set of ...
H. Hida
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, 2006
A theorem of Venkov says that each nontrivial shell of an extremal even unimodular lattice in R with 24 | n is a spherical 11design. It is a difficult open question whether there exists any 12-design among them.
E. Bannai+3 more
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A theorem of Venkov says that each nontrivial shell of an extremal even unimodular lattice in R with 24 | n is a spherical 11design. It is a difficult open question whether there exists any 12-design among them.
E. Bannai+3 more
semanticscholar +1 more source
, 1993
There are four values of s for which the hypergeometric function 2F1( 1 2 − s, 1 2 + s; 1; ·) can be parametrized in terms of modular forms; namely, s = 0, 1 3 , 1 4 , 1 6 .
F. Garvan
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There are four values of s for which the hypergeometric function 2F1( 1 2 − s, 1 2 + s; 1; ·) can be parametrized in terms of modular forms; namely, s = 0, 1 3 , 1 4 , 1 6 .
F. Garvan
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Orbital Functional Series on Picard Surfaces
, 2002We introduce orbital functionals ∫ β simultaneously for each commensurability class of orbital surfaces. They are realized on infinitely dimensional orbital divisor spaces spanned by (arithmetic-geodesic real 2dimensional) orbital curves on any orbital ...
R. Holzapfel
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Linear Relations Between Modular form Coefficients and Non‐Ordinary Primes
, 2005Y. Choie, W. Kohnen, K. Ono
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Formal Groups of Building Blocks Completely Defined Over Finite Abelian Extensions of Q
, 2006F. Sairaiji
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