Genggeng Huang, Weiming Shen
We study asymptotic behaviors of solutions to the Monge-Ampère equation in cones and use the expansion as a tool to study the regularity of solutions in polygonal domains.
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Genggeng Huang, Weiming Shen
We study asymptotic behaviors of solutions to the Monge-Ampère equation in cones and use the expansion as a tool to study the regularity of solutions in polygonal domains.
Tove Dahn
We discuss the polar in symbol space to hypoelliptic and partially hypoelliptic operators, assuming a transmission property related to a rectifiable boundary and using a representation based on two scalar products.
Johannes Bärlin
This note shows the blow-up of certain non-small solutions to relaxed compressible Navier-Stokes equations in divergence form.
Samy Skander Bahoura
We consider an elliptic system with regular H{ö}lderian weight and exponential nonlinearity or with weight and boundary singularity, and, Dirichlet condition. We prove the boundedness of the volume of the solutions to those systems on the annulus.
Saifallah Ghobber
The aim of this paper is to prove a logarithmic and a Hirschman-Beckner entropic uncertainty principles for the Hankel wavelet transform. Then we derive a general form of Heisenberg-type uncertainty inequality for this transformation.
A. Lyaghfouri
We show that bounded solutions of the quasilinear elliptic equation $Δ_{p(x)} u=g+div(\textbf{F})$ are locally Hölder continuous provided that the functions $g$ and $\textbf{F}$ are in suitable Lebesgue spaces.
Wenhui Chen, Michael Reissig
In this note we try to understand the blow-up of solutions to Nakao's problem by using nonlinear ordinary differential inequalities.
Masaki Kawamoto
We prove the limiting absorption principle on the non-compact interval $I$, on which the uniformly positive Mourre estimate holds. We reveal that such a result yields so-called smoothing estimates.
Ignacio Rodríguez Temiño
Rene Chipot
We prove some variational analysis of regularity and weak convergence of nonlocal variational principle.
Rene Chipot
We prove some C^{1,α} regularity in some gradient constraint problem and application to Torsion problem and micromagnetic problem and variational inequality.
Gregory Seregin
It is shown that any smooth solution to the stationary Navier-Stokes system in $R^3$ with the velocity field, belonging globally to $L_6$ and $BM0^{-1}$, must be zero.
Tagreed K. Hamad, Rahimi M. Yusop, Wasan A. Al-Taa’y et al.
The effect of continuous CO2laser radiation on the optical properties of pure polyvinyl chloride and doped of ZnO nanoparticles with two different concentrations (10, 15%) has been investigated. All samples were prepared using casting method at room temperature. Optical properties (absorption, transmission, absorption coefficient, extinction coefficient, refractive index, and optical conductivity) of all films after CO2laser irradiated have been studied as a function of the wavelength in the range (200–800) nm for three energies (300, 400 and 500 mJ). It has been found that the transmission, energy gap, and refractive index increase with increasing laser energy. The values of absorption, Urbach energy, absorption coefficient, extinction coefficient, and optical conductivity were decreased.
G. Metafune, M. Sobajima
We provide an elementary proof of the asymptotic behavior of solutions of second order differential equations.
Paul W. Y. Lee
In this paper, we prove that the Jordan-Kinderlehrer-Otto scheme for a family of linear parabolic equations on the flat torus converges uniformly in space.
Roberto Peirone
In this paper, I describe the construction of certain functional integrals in the gradient on finitely ramified fractals, which have a sort of self-similarity property.
Tai-Peng Tsai
Extending the work of Jia and Sverak on self-similar solutions of the Navier-Stokes equations, we show the existence of large, forward, discretely self-similar solutions.
Maan A. Rasheed, Miroslav Chlebik
This paper deals with the blow-up properties of positive solutions to a system of two heat equations.
Pedro Caro
The goal of this paper is to prove a stable determination of the coefficients for the time-harmonic Maxwell equations, in a Lipschitz domain, by boundary measurements.
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