Equivariant harmonic maps between manifolds with metrics of <span class="mathjax-formula">$(p, q)$</span>-signature

In sections 3 and 4 we use the p-adic Z-transform to give new proofs of several known results : the Mahler expansion with remainder for a continuous function, the

Given two solutions u and v of the Schrödinger map Equation 1, we construct the two primitive solutions γu and γv of the binormal curvature flow equation whose derivatives coincide

LYUBICH, Non-Existence of Wandering Intervals and Structure of Topological Attractors of One-Dimensional Dynamical Systems, II. The Smooth Case

In the fourth section we prove the existence theorem for a Neumann-type problem by using the direct methods in the Calculus of Variations and the.. partial regularity

of axially symmetric boundary maps p whose smooth harmonic extensions are not energy minimizers.. Our proof reduces to the analysis of a scalar partial differential

that a holomorphic map between two convex domains (not necessarily strictly convex) is biholomorphic if and only if it is an isometry at one point for the

Keywords: Strong density; weak sequential density; Sobolev maps; fractional Sobolev spaces;..

By approximating f with smooth functions, it is then possible to prove local Lipschitz regularity of local minimizers if L = f (ξ) or local α-H¨ older continuity for all α &lt; 1 in