Results 111 to 120 of about 8,417 (227)
Positive solutions of superlinear boundary value problems
SynopsisUsing a fixed point theorem on operators expanding a cone in a Banach space we prove the existence of positive solutions of superlinear boundary value problemsAt the same time we get bounds (or even inclusions) of positive solutions.
Heinrich Voss
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Global multiplicity of solutions for a class of singular p-Laplacian equations
This paper is concerned with a singular problem involving a quasilinear operator and the critical term. We get the global existence and multiplicity of solutions as the parameter λ varies.
Tan Xiaoqing, Wang Libo
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AN INTERIOR-POINT METHOD FOR MPECs BASED ON STRICTLY FEASIBLE RELAXATIONS. [PDF]
An interior-point method for solving mathematical programs with equilibrium constraints (MPECs) is proposed. At each iteration of the algorithm, a single primaldual step is computed from each subproblem of a sequence.
Michael P. Friedlander +3 more
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In this article, we establish a new fixed point theorem for nonlinear operators with superlinear perturbations in partially ordered Banach spaces, Then we use the fixed point theorem to prove the existence of positive almost periodic solutions to ...
Jing-Yun Zhao +2 more
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In this paper, we investigate the existence of positive solutions for a fourth-order integral boundary value problem involving impulses and the p-Laplacian operator.
Jiafa Xu +3 more
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Superlinear CG Convergence for Special Right-Hand Sides
Recently, we gave a theoretical explanation for superlinear convergence behavior observed while solving large symmetric systems of equations using the Conjugate Gradient method.
Arno B. J. Kuijlaars +2 more
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Population Size vs. Number of Crimes: Is the Relationship Superlinear?
Do large cities suffer from an even greater incidence of crime? According to the Urban Scaling Theory, the number of crimes committed may follow a superlinear relationship as a function of the population size of city.
SungSup Brian Choi +3 more
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This paper investigates the existence, uniqueness, and asymptotic behavior of pullback measure attractors and evolution systems of measures for a complex-valued p-Laplacian Ginzburg–Landau lattice system (GLLS) driven by superlinear Lévy noise.
Zeng Sangui, Long Jianren, Wang Renhai
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Superlinear Schrödinger operators
Consider the following semilinear elliptic partial differential equation \[ \mathcal{A}u=f(x,u),\quad u\in D, \] in an unbounded domain. Note that the case of the Schrödinger operator \(\mathcal{A}=-\Delta+V(x)\) on \(D=H^1(\mathbb{R}^n)\) is included.
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Problema de Dirichlet Superlinear sem a condição de Ambrosetti-Rabinowitz [PDF]
Dissertação (mestrado)—Universidade de Brasília, Instituto de Ciências Exatas, Departamento de Matemática, 2009.Nesta dissertação, apresentamos vários resultados sobre múltiplas soluções para equações elípticas superlineares em um domínio limitado de Rn ...
Olivindo, Laura Cristina Lobato de
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