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To show that Jac(X) does not have complex multiplication, it suffices to exhibit an abelian subvariety without complex multiplication. A natural candidate for this is the jacobian
A bilinear form in the spirit of Kato’s proof for the Navier-Stokes equations is used, coupled with suitable estimates in Chemin-Lerner spaces.. In the one dimensional case, we
In the second part of the work, we derive some results valid for slice regular functions over finite- dimensional division algebras, which had not been proven with the original
The proofs of Lemma 15, Lemma 16 and the corresponding greedy-type heuristic suggest that weighted rep- resentations where all minimal winning coalitions have the same weight,
Meunier [25], by using his colorful theorem, generalized the Simonyi- Tardos lower bound [30] for the local chromatic number of Kneser graphs to the local chromatic number of
Providing a topological perspective on the MacWilliams property, we also show that the finitary left socle of a left Artinian ring embeds into the semisimple quotient if and only if
A streamlined derivation of the Kac-Ward formula for the planar Ising model’s parti- tion function is presented and applied in relating the kernel of the Kac-Ward matrices’ inverse
As it is known [6, 7], the boundary value prob- lem for the Coulomb spheroidal equation on the interval [1 , ∞ ) appears in the quantum problem of two Coulomb centers (problem Z 1 eZ
