Results 91 to 100 of about 2,153,662 (184)

Nonlinear periodic problems superlinear at $+infty$ and sublinear at. $-infty$

, 2013
We consider a nonlinear periodic problem driven by a nonlinear, nonhomogeneous differential operator with a reaction which exhibits an asymmetric growth at $+\infty$ and at $-\infty$. It is $\left( p-1\right) -$superlinear near $+\infty$ and $\left( p-
Aizicovici, S., Staicu, V., Papageorgiou, N. S.   +2 more
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Asymmetric Robin boundary-value problems with p-Laplacian and indefinite potential

Electronic Journal of Differential Equations, 2018
Four nontrivial smooth solutions to a Robin boundary-value problem with p-Laplacian, indefinite potential, and asymmetric nonlinearity super-linear at infinity are obtained, all with sign information.
Salvatore A. Marano, Nikolaos S. Papageorgiou   +1 more
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Fourth-order elliptic problems involving concave-superlinear nonlinearities

, 2022
The existence of solutions for a huge class of superlinear elliptic problems involving fourth-order elliptic problems defined on bounded domains under Navier boundary conditions is established.
Silva, Edcarlos D., Cavalcante, Thiago R.   +1 more
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Superlinear speedup by program transformation (extended abstract)

, 2012
Superlinear speedup by program transformation (extended ...
Hamilton, Geoff W., Neil D. Jones (12616753), Geoff W. Hamilton (12588808), Jones, Neil D.   +3 more
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Large Deviation Principle for Stochastic Reaction–Diffusion Equations with Superlinear Drift on $$\mathbb {R}$$ Driven by Space–Time White Noise

Journal of Theoretical Probability
In this paper, we consider stochastic reaction-diffusion equations with super-linear drift on the real line $\mathbb{R}$ driven by space-time white noise. A Freidlin-Wentzell large deviation principle is established by a modified weak convergence method on the space $C([0,T], C_{tem}(\mathbb{R}))$. Obtaining the main result in this paper is challenging
Li, Yue, Shang, Shijie, Zhai, Jianliang
openaire   +2 more sources

On periodic solutions of superlinear parabolic problems

, 1986
In this paper we study the existence of positive nontrivial periodic solutions of semilinear parabolic problems. Most of the nonlinearities considered are of the superlinear type. Some bifurcation results are proved as well.
Maria J. Esteban
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Well-posedness, Regularity, and Strong Approximations of Superlinear Stochastic Reaction-Diffusion Equation

This paper develops a general framework for the well-posedness, regularity, and strong approximation of the stochastic reaction--diffusion equation (SRDE) with superlinear drift and diffusion coefficients. We first extend the well-posedness results in \emph{W. Liu and M. Röckner, J. Funct. Anal., 2902--2922, 2010} and \emph{W. Liu, J.
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Superlinear Conservation Law with Viscosity

, 1989
Ding, Xiaxi. (1989). Superlinear Conservation Law with Viscosity.
Ding, Xiaxi
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An Orlicz-space approach to superlinear elliptic systems

, 2015
In this paper we study superlinear elliptic systems in Hamiltonian form. Using an Orlicz-space setting, we extend the notion of critical growth to superlinear nonlinearities which do not have a polynomial growth.
do O, JM, Ruf, B, de Figueiredo, DG
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A short review on (p,q)-equations with Carathéodory perturbation

Modern Mathematical Methods
We review some recent works dealing with \((p, q)\)-Laplacian equations in the setting of Sobolev spaces and Dirichlet boundary condition. We aim to underline the key role of growth conditions on the Carathéodory perturbation, in establishing both the ...
Calogero Vetro
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