Results 91 to 100 of about 8,417 (227)
Fixed Time, Tiered Memory, and Superlinear Speedup
, 1990 In the problem size-ensemble size plane, fixed-sized and scaled-sized paradigms have been the subsets of primary interest to the parallel processing community.
John L. Gustafson
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Boundary-value problems for the one-dimensional p-Laplacian with even superlinearity
Electronic Journal of Differential Equations, 1999 This paper is concerned with a study of the quasilinear problem $$ displaylines{ -(|u'|^{p-2}u')'= |u|^p-lambda ,quadmbox{in } (0,1),, cr u(0) =u(1) =0,, cr} $$ where $p>1$ and $lambda in {mathbb R}$ are parameters.
Idris Addou, Abdelhamid Benmezai
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Superlinear Conservation Law with Viscosity
, 1989 Ding, Xiaxi. (1989). Superlinear Conservation Law with Viscosity.
Ding, Xiaxi
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Superlinear Convergence of Smoothing Quasi-Newton Methods for Nonsmooth Equations [PDF]
, 1996 We study local convergence of smoothing quasi-Newton methods for solving a system of nonsmooth (nondifferentiable) equations in ! n . The feature of smoothing quasi-Newton methods is to use a smooth function to approximate the nonsmooth mapping and ...
Xiaojun Chen, Chen, Xiaojun
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Existence of infinitely many solutions for singular semilinear problems on exterior domains
Electronic Journal of Differential Equations, 2019 In this article we prove the existence of infinitely many radial solutions of $\Delta u + K(r)f(u)= 0$ on the exterior of the ball of radius R>0, $B_R$, centered at the origin in $\mathbb{R}^N$ with u=0 on $\partial B_R$ and $\lim_{r \to \infty} u ...
Joseph A. Iaia
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Existence results for singular anisotropic elliptic boundary-value problems
Electronic Journal of Differential Equations, 2000 We establish the existence of a positive solution for anisotropic singular quasilinear elliptic boundary-value problems. As an example of the problems studied we have $$ u^au_{xx}+u^bu_{yy}+lambda(u+1)^{a+r}=0 $$ with zero Dirichlet boundary condition ...
Eun Heui Kim
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An Orlicz space approach to superlinear elliptic systems
, 2008 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.
Djairo G. De Figueiredo +2 more
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A sign-changing solution for a superlinear Dirichlet problem, II
Electronic Journal of Differential Equations, 2003 In previous work by Castro, Cossio, and Neuberger cite{ccn}, it was shown that a superlinear Dirichlet problem has at least three nontrivial solutions when the derivative of the nonlinearity at zero is less than the first eigenvalue of $-Delta$ with zero
Alfonso Castro +2 more
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Superlinear speedup by program transformation (extended abstract)
, 2012 Superlinear speedup by program transformation (extended ...
Hamilton, Geoff W. +3 more
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Infinitely many large energy solutions of superlinear Schrodinger-Maxwell equations
Electronic Journal of Differential Equations, 2012 In this article we study the existence of infinitely many large energy solutions for the superlinear Schrodinger-Maxwell equations $$displaylines{ -Delta u+V(x)u+ phi u=f(x,u) quad hbox{in }mathbb{R}^3,cr -Delta phi=u^2, quad hbox{in }mathbb{R}^3, }
Lin Li, Shang-Jie Chen
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