Results 211 to 220 of about 511,067 (272)
Unveiling chaos and stability in advection diffusion reaction systems via advanced dynamical and sensitivity analysis. [PDF]
Tariq MM+3 more
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Data-driven modeling of subharmonic forced response due to nonlinear resonance. [PDF]
Axås J+3 more
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Ray-Wave Correspondence in Anisotropic Mesoscopic Billiards. [PDF]
Hentschel M, Schlötzer S, Seemann L.
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Space Quasi-Periodic Steady Euler Flows Close to the Inviscid Couette Flow. [PDF]
Franzoi L, Masmoudi N, Montalto R.
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Nonlinear elliptic equations with singular nonlinearities
Asymptotic Analysis, 2013In this paper we study nonlinear elliptic boundary value problems with singular nonlinearities whose simplest example is −div (|∇u|p−2∇u)=f/uγ in Ω, u=0 on ∂Ω, where Ω is a bounded open set in RN (N≥2), γ>0 ...
Linda Maria De Cave
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Fully Nonlinear Elliptic Equations with Gradient Terms on Hermitian Manifolds
International mathematics research notices, 2022We derive a priori 2nd-order estimates for fully nonlinear elliptic equations that depend on the gradients of solutions on compact Hermitian manifolds, which is a crucial step in solving the equations.
Bo Guan, Xiaolan Nie
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Positive solutions of nonlinear elliptic equations involving critical sobolev exponents
, 1983Soit Ω un domaine borne dans R n avec n≥3. On etudie l'existence d'une fonction u satisfaisant l'equation elliptique non lineaire -Δu=u P +f(x,u) sur Ω, u>0 sur Ω, u=0 sur ∂Ω, ou p=(n+2)/(n−2), f(x,0)=0 et f(x,u) est une perturbation de u P de bas ordre ...
H. Brezis, L. Nirenberg
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Fully Nonlinear Elliptic Equations
, 1995Introduction Preliminaries Viscosity solutions of elliptic equations Alexandroff estimate and maximum principle Harnack inequality Uniqueness of solutions Concave equations $W^{2,p}$ regularity Holder regularity The Dirichlet problem for concave ...
L. Caffarelli, X. Cabré
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Degenerate elliptic equations with singular nonlinearities
Calculus of Variations and Partial Differential Equations, 2008The behavior of the "minimal branch" is investigated for quasilinear eigenvalue problems involving the p-Laplace operator, considered in a smooth bounded domain of R N , and compactness holds below a critical dimension N # . The nonlinearity f (u) lies in a very general class and the results we present are new even for p = 2. Due to the degeneracy of p-
CASTORINA, DANIELE+3 more
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