つくばリポジトリ TAIJ 23 53 277

We derive rigorously a homogenized model for the displacement of one compressible miscible fluid by another in a partially fractured porous reservoir.. We denote by the

We prove that the spread of shape operator is a conformal invariant for any submanifold in a Riemannian manifold.. Then, we prove that, for a compact submanifold of a

Recently, Velin [44, 45], employing the fibering method, proved the existence of multiple positive solutions for a class of (p, q)-gradient elliptic systems including systems

For instance, Racke & Zheng [21] show the existence and uniqueness of a global solution to the Cahn-Hilliard equation with dynamic boundary conditions, and later Pruss, Racke

Furthermore, the upper semicontinuity of the global attractor for a singularly perturbed phase-field model is proved in [12] (see also [11] for a logarithmic nonlinearity) for two

Here we do not consider the case where the discontinuity curve is the conic (DL), because first in [11, 13] it was proved that discontinuous piecewise linear differential

In this work, we present a new model of thermo-electro-viscoelasticity, we prove the existence and uniqueness of the solution of contact problem with Tresca’s friction law by

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