Ring Story 1

T. In this paper we consider one-dimensional two-phase Stefan problems for a class of parabolic equations with nonlinear heat source terms and with nonlinear flux conditions on the

Whenever we deal with graded spaces, such as the polynomial ring Q[X, Y] or any homogeneous ideal, quotient ring, or space of harmonics, it is convenient to keep track of the

We remarked at the end of the proof of Theorem 3.6 that each residue map on a two- dimensional, complete, normal local ring is continuous with respect to the adic topology on the

The aim of this paper is to show that it is possible to tackle the problem of quantizing an extension of the PU oscillator within a Lagrangian and a canonical ormulation, using

The first case is the Whitham equation, where numerical evidence points to the conclusion that the main bifurcation branch features three distinct points of interest, namely a

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,

In [2] employing variational methods and critical point theory, in an appropriate Orlicz-Sobolev setting, the existence of infinitely many solutions for Steklov problems associated

In contrast to the q-deformed vector space, where the ring of differential operators is unique up to an isomorphism, the general ring of h-deformed differential operators Diff h,σ