Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/46217/1/208_2005_Article_BF01351721.pd
We investigate the values of Dirichlet L-functions L(s, χ_p) at s = 1 as p runs through the primes i...
AbstractLet F be a real quadratic extension of Q in which exactly one prime ramifies. Let K be a qua...
Improving a result of Montgomery and Weinberger, we establish the existence of infinitely many real ...
There is considerable interest in how large the fundamental units of real quadratic fields may be. F...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/135153/1/blms0075.pd
We effectively solve the class number one problem for a certain family Q(D)${\bf Q}(\sqrt D)$ (D is ...
AbstractIn this note I prove that the class number of Q(√Δ(x)) is infinitely often divisible by n, w...
AbstractA conjecture concerning linear forms in the logarithms of algebraic numbers is made. It is s...
In this note I prove that the class number of Q([radical sign][Delta](x)) is infinitely often divisi...
The authors state and prove a rapid criterion to determine whether the class-number of certain real ...
AbstractWe use the Siegel-Tatuzawa theorem to determine real quadratic fields Q(√m2+4) and Q(√m2+1) ...
AbstractWe consider some implications of the generalized Riemann hypothesis using Ihara's zeta funct...
summary:We obtain a conditional, under the Generalized Riemann Hypothesis, lower bound on the number...
summary:We obtain a conditional, under the Generalized Riemann Hypothesis, lower bound on the number...
AbstractHere, we construct infinitely many number fields of any given degree d>1 whose class numbers...
We investigate the values of Dirichlet L-functions L(s, χ_p) at s = 1 as p runs through the primes i...
AbstractLet F be a real quadratic extension of Q in which exactly one prime ramifies. Let K be a qua...
Improving a result of Montgomery and Weinberger, we establish the existence of infinitely many real ...
There is considerable interest in how large the fundamental units of real quadratic fields may be. F...
Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/135153/1/blms0075.pd
We effectively solve the class number one problem for a certain family Q(D)${\bf Q}(\sqrt D)$ (D is ...
AbstractIn this note I prove that the class number of Q(√Δ(x)) is infinitely often divisible by n, w...
AbstractA conjecture concerning linear forms in the logarithms of algebraic numbers is made. It is s...
In this note I prove that the class number of Q([radical sign][Delta](x)) is infinitely often divisi...
The authors state and prove a rapid criterion to determine whether the class-number of certain real ...
AbstractWe use the Siegel-Tatuzawa theorem to determine real quadratic fields Q(√m2+4) and Q(√m2+1) ...
AbstractWe consider some implications of the generalized Riemann hypothesis using Ihara's zeta funct...
summary:We obtain a conditional, under the Generalized Riemann Hypothesis, lower bound on the number...
summary:We obtain a conditional, under the Generalized Riemann Hypothesis, lower bound on the number...
AbstractHere, we construct infinitely many number fields of any given degree d>1 whose class numbers...
We investigate the values of Dirichlet L-functions L(s, χ_p) at s = 1 as p runs through the primes i...
AbstractLet F be a real quadratic extension of Q in which exactly one prime ramifies. Let K be a qua...
Improving a result of Montgomery and Weinberger, we establish the existence of infinitely many real ...
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