Results 31 to 40 of about 1,000,248 (275)
Flux form Semi-Lagrangian methods for parabolic problems [PDF]
A semi-Lagrangian method for parabolic problems is proposed, that extends previous work by the authors to achieve a fully conservative, flux-form discretization of linear and nonlinear diffusion equations. A basic consistency and convergence analysis are
Bonaventura, Luca, Ferretti, Roberto
core +3 more sources
Well-posed Dirichlet problems pertaining to the Duffing equation
In this paper we investigate existence and continuous dependence on functional parameter of Duffing's type equation with Dirichlet boundary value conditions.
Piotr Kowalski
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Preface to the BPMAS special volume dedicated to the workshop: Something about nonlinear problems, Bologna, June 13-14, 2019.
Fausto Ferrari, Fabiana Leoni
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Degenerate parabolic equations appearing in atmospheric dispersion of pollutants
Linear and nonlinear degenerate abstract parabolic equations with variable coefficients are studied. Here the equation and boundary conditions are degenerated on all boundary and contain some parameters.
Veli Shakhmurov, Aida Sahmurova
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Nonlinear quantum mechanics implies polynomial-time solution for NP-complete and #P problems [PDF]
If quantum states exhibit small nonlinearities during time evolution, then quantum computers can be used to solve NP-complete problems in polynomial time. We provide algorithms that solve NP-complete and #P oracle problems by exploiting nonlinear quantum
A. Ekert +20 more
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A Reliable Algorithm for Fractional Schrödinger Equations
In this paper, the Homotopy Perturbation Method (HPM) is applied to find exact solutions of time-fractional Schrödinger equations. Numerical results coupled with graphical representations explicitly reveal the complete reliability and efficiency of the ...
Abid KAMRAN +3 more
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Lie symmetries of nonlinear boundary value problems [PDF]
Nonlinear boundary value problems (BVPs) by means of the classical Lie symmetry method are studied. A new definition of Lie invariance for BVPs is proposed by the generalization of existing those on much wider class of BVPs.
Alexiades +43 more
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Perturbations of nonlinear eigenvalue problems
We consider perturbations of nonlinear eigenvalue problems driven by a nonhomogeneous differential operator plus an indefinite potential. We consider both sublinear and superlinear perturbations and we determine how the set of positive solutions changes ...
Papageorgiou, Nikolaos S. +2 more
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Using Functional Programming to recognize Named Structure in an Optimization Problem: Application to Pooling [PDF]
Branch-and-cut optimization solvers typically apply generic algorithms, e.g., cutting planes or primal heuristics, to expedite performance for many mathematical optimization problems.
Ceccon, F, Kouyialis, G, Misener, R
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Mathematical modeling of the process of nonlinear deformation of thin-walled structures
Objective. The objective is to develop a unified method for solving a general nonlinear boundary value problem associated with discontinuous phenomena, which allows identifying all the characteristic features of the behavior of thin-walled systems under ...
G. M. Murtazaliev, M. M. Paizulaev
doaj +1 more source

