AbstractLet K be an algebraic number field, and π=⊗πv an irreducible, automorphic, cuspidal representation of GLm(AK) with analytic conductor C(π). The theorem on analytic strong multiplicity one established in this note states, essentially, that there exists a positive constant c depending on ε>0,m, and K only, such that π can be decided completely by its local components πv with norm N(v)<c⋅C(π)2m+ε
AbstractLet E be a CM elliptic curve defined over an algebraic number field F. In the previous paper...
AbstractLet G̲ denote a connected reductive group, defined and split over Z, and let M̲⊂G̲ denote a ...
Let $D_1\subset D_2$ be $(\varphi, \Gamma)$-modules of rank $2$ over the Robba ring, and $\pi(D_1)$,...
AbstractLet π=⊗πv and π′=⊗πv′ be two irreducible, automorphic, cuspidal representations of GLm(AK). ...
AbstractLet m⩾2 be an integer, and π an irreducible unitary cuspidal representation for GLm(AQ), who...
AbstractLet xN,i(n) denote the number of partitions of n with difference at least N and minimal comp...
AbstractWe use the explicit formula of V. Shevelev for the best possible exponent α(m) in the error ...
For any number field F, call a cusp form π = π_∞⊗πf on GL(2)/F special icosahedral, or just s-icosah...
AbstractWe prove that if λ1, λ2, λ3 and λ4 are non-zero real numbers, not all of the same sign, λ1/λ...
AbstractLet a(n) be the normalized Fourier coefficient of a holomorphic cusp form of weight k or a M...
AbstractFor the sequence of ρ˜-mixing identically distributed random variables, we show two general ...
AbstractLet p be an odd prime number with p≠3, and K=Q(cos(2π/p),ζ3). Let Kn be the n-th layer of th...
summary:The two diffeomorphism invariant algebras introduced in Grosser M., Far\-kas E., Kunziger ...
summary:The two diffeomorphism invariant algebras introduced in Grosser M., Far\-kas E., Kunziger ...
AbstractSuppose K is a field, αn∈K∗, and n is the least natural number with this property. We study ...
AbstractLet E be a CM elliptic curve defined over an algebraic number field F. In the previous paper...
AbstractLet G̲ denote a connected reductive group, defined and split over Z, and let M̲⊂G̲ denote a ...
Let $D_1\subset D_2$ be $(\varphi, \Gamma)$-modules of rank $2$ over the Robba ring, and $\pi(D_1)$,...
AbstractLet π=⊗πv and π′=⊗πv′ be two irreducible, automorphic, cuspidal representations of GLm(AK). ...
AbstractLet m⩾2 be an integer, and π an irreducible unitary cuspidal representation for GLm(AQ), who...
AbstractLet xN,i(n) denote the number of partitions of n with difference at least N and minimal comp...
AbstractWe use the explicit formula of V. Shevelev for the best possible exponent α(m) in the error ...
For any number field F, call a cusp form π = π_∞⊗πf on GL(2)/F special icosahedral, or just s-icosah...
AbstractWe prove that if λ1, λ2, λ3 and λ4 are non-zero real numbers, not all of the same sign, λ1/λ...
AbstractLet a(n) be the normalized Fourier coefficient of a holomorphic cusp form of weight k or a M...
AbstractFor the sequence of ρ˜-mixing identically distributed random variables, we show two general ...
AbstractLet p be an odd prime number with p≠3, and K=Q(cos(2π/p),ζ3). Let Kn be the n-th layer of th...
summary:The two diffeomorphism invariant algebras introduced in Grosser M., Far\-kas E., Kunziger ...
summary:The two diffeomorphism invariant algebras introduced in Grosser M., Far\-kas E., Kunziger ...
AbstractSuppose K is a field, αn∈K∗, and n is the least natural number with this property. We study ...
AbstractLet E be a CM elliptic curve defined over an algebraic number field F. In the previous paper...
AbstractLet G̲ denote a connected reductive group, defined and split over Z, and let M̲⊂G̲ denote a ...
Let $D_1\subset D_2$ be $(\varphi, \Gamma)$-modules of rank $2$ over the Robba ring, and $\pi(D_1)$,...