On a nonlinear Kirchhoff-Carrier wave equation associated with Robin conditions (Q708490)

scientific article; zbMATH DE number 5799975

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English	On a nonlinear Kirchhoff-Carrier wave equation associated with Robin conditions	scientific article; zbMATH DE number 5799975

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instance of

scholarly article

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title

On a nonlinear Kirchhoff-Carrier wave equation associated with Robin conditions (English)

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Nonlinear Analysis. Real World Applications

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publication date

14 October 2010

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zbMATH Keywords

Faedo-Galerkin method

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linear recurrent sequence

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asymptotic expansion in many small parameters

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MaRDI profile type

Publication

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full work available at URL

https://doi.org/10.1016/j.nonrwa.2009.11.028

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cites work

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Global existence and uniform decay rates for the Kirchhoff-Carrier equation with nonlinear dissipation

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Local solutions for a nonlinear degenerate Hyperbolic equation

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Existence and boundary stabilization of solutions for the kirchhoff equation

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Global solvability and uniform decays of solutions to quaslinear equation with nonlinear boundary dissipation

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Global regular solutions for the nonhomogeneous carrier equation

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Uniform decay of solution for wave equation of Kirchhoff type with nonlinear boundary damping and memory term

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Small vertical vibrations of strings with moving ends

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Global existence and stability for wave equation of Kirchhoff type with memory condition at the boundary

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Asymptotic expansion of the solution for nonlinear wave equation with the mixed homogeneous conditions

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On the nonlinear wave equation \(u_{tt}-B(t,\| u \|^2, \| u_x\|^2)u_{xx}=f(x,t,u,u_x,u_t,\| u\|^2,\| u_x\|^2)\) associated with the mixed homogeneous conditions

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On the nonlinear wave equation \(U_{tt}-B(t,\| U_{x}\|^{2})U_{xx}=f(x,t,U,U_{x},U_{t},\| U_{x}\|^{2})\) associated with the mixed nonhomogeneous conditions

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On a shock problem involving a linear viscoelastic bar

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Linear recursive schemes and asymptotic expansion associated with the Kirchhoff-Carrier operator

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On a nonlinear wave equation associated with the boundary conditions involving convolution

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On a nonlinear wave equation involving the term \(-\frac{\partial}{\partial x}(u(x,t,u,\|u_x\|^2)u_x)\): linear approximation and asymptotic expansion of solution in many small parameters

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Identifiers

zbMATH Open document ID

1207.35208

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Mathematics Subject Classification ID

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10.1016/J.NONRWA.2009.11.028

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Sitelinks

Mathematics(1 entry)

mardi Publication:708490