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Some problems on nonlinear hyperbolic equations and applications

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Bibliográfalaš dieđut
Searvvušdahkki:	ebrary, Inc
Eará dahkkit:	Li, Daqian, Peng, Yuejun, Rao, Bopeng
Materiálatiipa:	Elektrovnnalaš E-girji
Giella:	eaŋgalasgiella
Almmustuhtton:	Beijing : Singapore ; Hackensack, N.J. : Higher Education Press ; World Scientific, c2010.
Ráidu:	Series in contemporary applied mathematics ; 15.
Fáttát:	Differential equations, Nonlinear > Numerical solutions. Differential equations, Hyperbolic. Electronic books.
Liŋkkat:	An electronic book accessible through the World Wide Web; click to view
Fáddágilkorat:	Lasit fáddágilkoriid Eai fáddágilkorat, Lasit vuosttaš fáddágilkora!

Geahča maid

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Numerical methods for ordinary differential equations /
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Modeling by nonlinear differential equations dissipative and conservative processes /
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Nonlinear ordinary differential equations an introduction for scientists and engineers /
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Nonlinear physical systems : spectral analysis, stability and bifurcations /
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Finite volume methods for hyperbolic problems
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Almmustuhtton: (2002)

Soliton equations and their algebro-geometric solutions.
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Coefficient inverse problems for parabolic type equations and their application /
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Almmustuhtton: (2001)

Ordinary differential equations an introduction to nonlinear analysis /
Dahkki: Amann, H. (Herbert), 1938-
Almmustuhtton: (1990)

Nonlinear ordinary differential equations problems and solutions : a sourcebook for scientists and engineers /
Dahkki: Jordan, D. W. (Dominic William)
Almmustuhtton: (2007)

Computational methods for applied inverse problems
Almmustuhtton: (2012)

Elliptic, hyperbolic and mixed complex equations with parabolic degeneracy including Tricomi-Bers and Tricomi-Frankl-Rassias problems /
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Ordinary differential equations /
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Optimal solution of nonlinear equations
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Introduction to numerical methods for time dependent differential equations /
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Nonlinear second order elliptic equations involving measures /
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Time dependent problems and difference methods
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Multilevel block factorization preconditioners matrix-based analysis and algorithms for solving finite element equations /
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An introduction to ordinary differential equations
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