of Unipotent Orbits - Elon Lindenstrauss 53:06 Entanglement of embedded graphs - Toen Castle 51:54 Entropy, Mahler Measure and Bernoulli Convolutions - Emmanuel Breuillard 56:16 Extensions of the Gross-Zagier formula - Kartik Prasanna 1:02:01 Group theoretic applications of the large sieve method...
The Mechanics of Kolyvagin systems (Barry Mazur) 2-2 50:55 Skew-symmetric pairings on Selmer groups and their applications (Jan Nekovar) 1- 59:32 Skew-symmetric pairings on Selmer groups and their applications (Jan Nekovar) 2- 01:01:42 Skew-symmetric pairings on Selmer groups and the...
The number of symmetric nonnegative integral matrices with prescribed row sumsNo Abstract available for this article.doi:10.1007/BF00968504A.-A. A. JucysKluwer Academic Publishers-Plenum PublishersLithuanian Mathematical Journal
Lower bouds on the number of non-isomorphic embeddings of a symmetric net into affine designs with classical parameters, of an affine design into symmetric designs with classical parameters, and of a symmetric Hadamard design of order n into ones of order 2n are obtained. The bound of Jungnicke...
E. Littlewood [Acta Math. 44, 1-70 (1923; JFM 48.0143.04)] on the asymptotic formula for the number of representations of a natural number n as a sum of a prime and a k-th power, provided that the polynomial x k -n is irreducible over . It is shown that the conjectured ...
On the eigenvalues of sums and products of symmetric matrices We give a simple argument that for any finite set of complex numbers $A$, the size of the the sum-set, $A+A$, or the product-set, $A\\cdot A$, is always la... VB Lidskii 被引量: 6发表: 0年 On sums and products...
A formula for the number of Latin squares We establish an explicit formula for the number of Latin squares of order n: Ln=n!∑AϵBn(−1)σ0(A)per An, where Bn is the set of n×n(0,1) matrices, ... SWD Wei - 《Discrete Mathematics》 被引量: 47发表: 1992年 Bounds on the...
Lower bouds on the number of non-isomorphic embeddings of a symmetric net into affine designs with classical parameters, of an affine design into symmetric designs with classical parameters, and of a symmetric Hadamard design of order n into ones of order 2n are obtained. The bound of Jungnicke...
It is clear that the equation cosh2θ−sinh2θ=1 holds, which reminds us of the equation of a hyperbola, x2−y2=1. This is why they are called hyperbolic functions. Note that cosθ is an even (symmetric) function of θ, so changing the sign of θ should not change...
07 ON BERNSTEIN'S PROOF OF THE MEROMORPHIC CONTINUATION OF EISENSTEIN SERIES - 副本 59:08 PETER HUMPHRIES_ NEWFORM THEORY FOR GL_N 1:15:19 SECOND MOMENT OF THE CENTRAL VALUES OF RANKIN-SELBERG L-FUNCTIONS 1:11:56 OLGA BALKANOVA_ SPECTRAL DECOMPOSITION FORMULA AND MOMENTS OF SYMMETRIC SQUARE...