Integral quadratic forms : applications to algebraic geometry
Integral Quadratic Forms, Kac-Moody Algebras, and Fractional Quantum Hall Effect. An ADE- Classification
Integral representations and binomial coefficients.
Integral representations associated with p-adic field extensions.
Integral representations of Catalan and related numbers.
Integral Representations of the Logarithmic Derivative of the Selberg Zeta Function
AMS Subj. Classification: MSC2010: 11F72, 11M36, 58J37We point out the importance of the integral representations of the logarithmic derivative of the Selberg zeta function valid up to the critical line, i.e. in the region that includes the right half of the critical strip, where the Euler product definition of the Selberg zeta function does not hold. Most recent applications to the behavior of the Selberg zeta functions associated to a degenerating sequence of finite volume, hyperbolic manifolds of...
Integral representations over local fields and the number of genera of quadratic forms
Integral Solution of Hilbert's Seeventeenth Problem.
Integral spinor norms in dyadic local fields II
Intégralité des coefficients de Taylor de racines d’applications miroir
Nous démontrons l’intégralité des coefficients de Taylor de racines de séries de la forme , où et sont des solutions particulières de certaines équations différentielles hypergéométriques généralisées. Cela nous permet de démontrer une conjecture de Zhou énoncée dans « Integrality properties of variations of Mahler measures » [arXiv :1006.2428v1 math.AG]. La preuve de ces résultats est une adaptation des techniques utilisées dans notre article « Critère pour l’intégralité des coefficients de...
Integrality of quotients of Wronskians of the Andrews-Gordon series.
Integrals and polygamma representations for binomial sums.
Integrals of logarithmic and hypergeometric functions
Integrals of logarithmic and hypergeometric functions are intrinsically connected with Euler sums. In this paper we explore many relations and explicitly derive closed form representations of integrals of logarithmic, hypergeometric functions and the Lerch phi transcendent in terms of zeta functions and sums of alternating harmonic numbers.
Intégration -adique, selon A. Volkenborn
Intégration sur les variétés -adiques
Inteprétations combinatoires des nombres d#Euler et de Genocchi
Interaction sums and action of Hecke operators on theta-series
Intermediate Diophantine exponents and parametric geometry of numbers
Intermediate values and inverse functions on non-Archimedean fields.
Interpolation and the Laguerre-Pólya class.