Results 271 to 280 of about 27,310 (315)

On the solution of a mixed nonlinear integral equation

Applied Mathematics and Computation, 2011
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M. A. Abdou 0001, Abdalah Ali Badr, M. M. El-Kojok   +2 more
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Integrable nonlinear equations on a half-axis

Ukrainian Mathematical Journal, 1991
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Nonlinear Integral Equations

1986
Integral equations appear in many engineering and physics problems. Numerical methods of solution for integral equations have been largely developed within the last 20 years (References 1–4). In this chapter a development involving an imbedding method for obtaining the numerical solution of nonlinear integral equations is described (References 5, 6 ...
Harriet Kagiwada, Robert Kalaba, Nima Rasakhoo, Karl Spingarn   +3 more
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Geometric Integrators for the Nonlinear Schrödinger Equation

Journal of Computational Physics, 2001
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Islas, A. L., Karpeev, D. A., Schober, C. M.   +2 more
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HAMILTONIAN INTEGRATORS FOR THE NONLINEAR SCHROEDINGER EQUATION

International Journal of Modern Physics C, 1994
Hamiltonian integration schemes for the Nonlinear Schroedinger Equation are examined. The efficiency with respect to accuracy and integration time of an integrable scheme, a standard conservative scheme, and a symplectic method is compared.
Ablowitz, Mark J., Schober, Constance M.
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An integrating factor for nonlinear Dirac equations

Computer Physics Communications, 2010
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Francisco de la Hoz, Fernando Vadillo
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Integrable Nonlinear Equations

1992
Publisher Summary In this chapter, appropriate linear eigenvalue problems are used to solve several physically significant initial (and initial-boundary) value problems. The main mathematical tools used are the Riemann–Hilbert (RH) problem for equations in 1 + 1 and the nonlocal Riemann–Hilbert problem for some equations in 2 + 1.
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Integration of the nonlinear Schrodinger equation with a source

Inverse Problems, 1992
Summary: It is shown that the nonlinear Schrödinger equation with a source can be investigated by the inverse scattering method for the Dirac operator if the source is represented as the Fourier integral over the eigenfunctions of the so-called generating operator.
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A nonlinear integral equation for visual impedance

Biological Cybernetics, 1979
The Hartline-Ratliff equation is a linear integral equation of the second kind and is employed in modeling inhibitory networks. Saturation of the inhibiting elements is commonly modeled as a function whose form is sigmoid; however, the resulting integral equation is nonlinear.
Berman, Simeon M., Stewart, Alan L.
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On the Integration of a Nonlinear System of Differential Equations

Ukrainian Mathematical Journal, 2015
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