exitvoice appendix 最近の更新履歴 Takashi SHIMIZU

Kilbas; Conditions of the existence of a classical solution of a Cauchy type problem for the diffusion equation with the Riemann-Liouville partial derivative, Differential Equations,

Since the boundary integral equation is Fredholm, the solvability theorem follows from the uniqueness theorem, which is ensured for the Neumann problem in the case of the

In [7], assuming the well- distributed points to be arranged as in a periodic sphere packing [10, pp.25], we have obtained the minimum energy condition in a one-dimensional case;

As Llarull rigidity theorem (and the weighted rigidity theorem) still holds if the condition that h is 1-contracting is replaced by the condition that h is area-contracting,

The author, with the aid of an equivalent integral equation, proved the existence and uniqueness of the classical solution for a mixed problem with an integral condition for

The rationality of the square root expression consisting of a product of repunits multi- plied by twice the base of one of the repunits depends on the characteristics of the

Next, we prove bounds for the dimensions of p-adic MLV-spaces in Section 3, assuming results in Section 4, and make a conjecture about a special element in the motivic Galois group

Note also that our rational result is valid for any Poincar´e embeddings satisfying the unknotting condition, which improves by 1 the hypothesis under which the “integral” homotopy