The zetafunction and the sigmafunction of Weierstrass

Deuring’s Theorem 5.7 allows to prove that the L-function of an elliptic curve defined over Q having complex multiplication can be analytically continued to the whole complex plane,

We compute the vacuum expectation value of the canonical Hamiltonian using zeta function regularization, and show that this interpolates between the supersymmetric Casimir energy

Abstract. This function is the multiplicative inverse of the probabilistic zeta function of G, as described by Boston [1] and Mann [8]. a factorization in which the factors

With regard the mathematical connection with Number Theory, we have obtained some interesting relations between the equations concerning Poincarè Conjecture and Riemann zeta function,

On the contrary, for what concern the subgroup zeta function Z G (s), strong results about the analytic properties have been obtained for some important classes of groups, but not

Analysis of Advanced Planner Optimizer (APO) in supporting PP/DS (Production planning and detailed scheduling) within the supply chain management

It is based on the observation that a link exists between the positions on the critical strip 0 < <(s) < 1, s ∈ C, of the non-trivial zeroes in the Riemann’s zeta function

In this paper we have described, in the Section 1, the Fibonacci’s zeta function and the Euler-Mascheroni constant and in the Section 2, we have described some sectors of the