Continuity of the temperature in a multi-phase transition problem. [PDF]
Gianazza U, Liao N.
europepmc +1 more source
Besov regularity for solutions of p-harmonic equations
We establish the higher fractional differentiability of the solutions to nonlinear elliptic equations in divergence form, i.e., div𝒜(x,Du)=divF,{\operatorname{div}\mathcal{A}(x,Du)=\operatorname{div}F,} when 𝒜{\mathcal{A}} is a p-harmonic type ...
Clop Albert +2 more
doaj +1 more source
Harnack's inequality for doubly nonlinear equations of slow diffusion type. [PDF]
Bögelein V +3 more
europepmc +1 more source
A fractional version of Rivière's GL(n)-gauge. [PDF]
Da Lio F, Mazowiecka K, Schikorra A.
europepmc +1 more source
Efficient numerical approximation of a non-regular Fokker-Planck equation associated with first-passage time distributions. [PDF]
Boehm U, Cox S, Gantner G, Stevenson R.
europepmc +1 more source
Normalized solutions for the Choquard equations with critical nonlinearities
This study is concerned with the existence of normalized solutions for the Choquard equations with critical nonlinearities −Δu+λu=f(u)+(Iα∗∣u∣2α*)∣u∣2α*−2u,inRN,∫RN∣u∣2dx=a2,\left\{\begin{array}{l}-\Delta u+\lambda u=f\left(u)+\left({I}_{\alpha }\ast ...
Gao Qian, He Xiaoming
doaj +1 more source
On the constancy theorem for anisotropic energies through differential inclusions. [PDF]
Hirsch J, Tione R.
europepmc +1 more source
On well-posedness and decay of strong solutions for a coupled Cahn–Hilliard system
In this paper, we consider the Cauchy problem for a coupled Cahn–Hilliard system in R3 ${\mathbb{R}}^{3}$ . This system can be seen as the stationary system of a novel thermodynamically consistent three-phase model.
Duan Ning, Wang Yinghao, Zhao Xiaopeng
doaj +1 more source
Dynamical Behavior of SEIR-SVS Epidemic Models with Nonlinear Incidence and Vaccination. [PDF]
Feng XM, Liu LL, Zhang FQ.
europepmc +1 more source
Resolvent approaches to elliptic regularity in stationary Fokker–Planck equations
This paper investigates the local regularity of solutions to stationary Fokker–Planck equations on an open set U⊂Rd $U\subset {\mathbb{R}}^{d}$ with d ≥ 2.
Lee Haesung
doaj +1 more source

