nonlinear equations
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11—20 of 31 matching pages
11: Bibliography O
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Hyperasymptotics for nonlinear ODEs. I. A Riccati equation.
Proc. R. Soc. Lond. Ser. A Math. Phys. Eng. Sci. 461 (2060), pp. 2503–2520.
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Hyperasymptotics for nonlinear ODEs. II. The first Painlevé equation and a second-order Riccati equation.
Proc. R. Soc. Lond. Ser. A Math. Phys. Eng. Sci. 461 (2062), pp. 3005–3021.
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Iterative Solution of Nonlinear Equations in Several Variables.
Academic Press, New York.
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12: Bibliography
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Solitons, Nonlinear Evolution Equations and Inverse Scattering.
London Mathematical Society Lecture Note Series, Vol. 149, Cambridge University Press, Cambridge.
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Nonlinear chains and Painlevé equations.
Phys. D 73 (4), pp. 335–351.
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On the zeros of confluent hypergeometric functions. III. Characterization by means of nonlinear equations.
Lett. Nuovo Cimento (2) 29 (11), pp. 353–358.
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13: Bibliography C
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Stationary solutions of the one-dimensional nonlinear Schrödinger equation. I. Case of repulsive nonlinearity.
Phys. Rev. A 62 (063610), pp. 1–10.
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The second Painlevé equation, its hierarchy and associated special polynomials.
Nonlinearity 16 (3), pp. R1–R26.
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Nonclassical Symmetry Reductions and Exact Solutions for Physically Significant Nonlinear Evolution Equations.
In Nonlinear and Chaotic Phenomena in Plasmas, Solids and Fluids
(Edmonton, AB, 1990), W. Rozmus and J. A. Tuszynski (Eds.),
pp. 72–79.
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Painlevé Equations—Nonlinear Special Functions: Computation and Application.
In Orthogonal Polynomials and Special Functions, F. Marcellàn and W. van Assche (Eds.),
Lecture Notes in Math., Vol. 1883, pp. 331–411.
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14: Bibliography L
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An efficient derivative-free method for solving nonlinear equations.
ACM Trans. Math. Software 11 (3), pp. 250–262.
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15: Bibliography D
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The KP equation with quasiperiodic initial data.
Phys. D 123 (1-4), pp. 123–152.
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Stability of Runge-Kutta Methods for Stiff Nonlinear Differential Equations.
CWI Monographs, Vol. 2, North-Holland Publishing Co., Amsterdam.
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16: 3.7 Ordinary Differential Equations
17: 32.2 Differential Equations
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►be a nonlinear second-order differential equation in which is a rational function of and , and is locally analytic in , that is, analytic except for isolated singularities in .
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18: Bibliography S
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Asymptotic solutions of nonlinear evolution equations and a Painlevé transcendent.
Phys. D 3 (1-2), pp. 165–184.
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19: Bibliography K
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The Korteweg-de Vries Equation and Related Evolution Equations.
In Nonlinear Wave Motion (Proc. AMS-SIAM Summer Sem., Clarkson
Coll. Tech., Potsdam, N.Y., 1972), A. C. Newell (Ed.),
Lectures in Appl. Math., Vol. 15, pp. 61–83.
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