宮本輝・『道頓堀川』の人々

Hilbert’s 12th problem conjectures that one might be able to generate all abelian extensions of a given algebraic number field in a way that would generalize the so-called theorem

In this paper according to these studies we will prove Kakutani’s fixed point theorem in an n-dimensional simplex for multi-functions which have uniformly closed graph and

Narutaka OZAWA Joint work with Nicolas Monod.. Geometry and Analysis, Kyoto University, 16

[25] Nahas, J.; Ponce, G.; On the persistence properties of solutions of nonlinear dispersive equa- tions in weighted Sobolev spaces, Harmonic analysis and nonlinear

Goal of this joint work: Under certain conditions, we prove ( ∗ ) directly [i.e., without applying the theory of noncritical Belyi maps] to compute the constant “C(d, ϵ)”

Goal of this joint work: Under certain conditions, we prove ( ∗ ) directly [i.e., without applying the theory of noncritical Belyi maps] to compute the constant “C(d, ϵ)”

We prove some new rigidity results for proper biharmonic immer- sions in S n of the following types: Dupin hypersurfaces; hypersurfaces, both compact and non-compact, with bounded

By using some results that appear in [18], in this paper we prove that if an equation of the form (6) admits a three dimensional Lie algebra of point symmetries then the order of