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Variational Calculus with Elementary Convexity
Variational Calculus with Elementary Convexity
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Variational Calculus with Elementary Convexity

Troutman, John L

New York, NY: Springer New York 1983

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2
Energy methods for quasilinear hyperbolic initial-boundary value problems. Applications to elastodynamics
Energy methods for quasilinear hyperbolic initial-boundary value problems. Applications to elastodynamics
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Energy methods for quasilinear hyperbolic initial-boundary value problems. Applications to elastodynamics

DAFERMOS, C. M ; HRUSA, W. J

Archive for rational mechanics and analysis, 1985-09, Vol.87 (3), p.267-292 [Periódico revisado por pares]

Heidelberg: Springer

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3
The Cauchy problem in one-dimensional nonlinear viscoelasticity
The Cauchy problem in one-dimensional nonlinear viscoelasticity
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The Cauchy problem in one-dimensional nonlinear viscoelasticity

Hrusa, W.J ; Nohel, J.A

Journal of Differential Equations, 1985-09, Vol.59 (3), p.388-412 [Periódico revisado por pares]

San Diego, CA: Elsevier Inc

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4
Global existence and asymptotic stability for a semilinear hyperbolic Volterra equation with large initial data
Global existence and asymptotic stability for a semilinear hyperbolic Volterra equation with large initial data
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Global existence and asymptotic stability for a semilinear hyperbolic Volterra equation with large initial data

HRUSA, W. J

SIAM journal on mathematical analysis, 1985, Vol.16 (1), p.110-134 [Periódico revisado por pares]

Philadelphia, PA: Society for Industrial and Applied Mathematics

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5
ON WAVE PROPAGATION IN LINEAR VISCOELASTICITY
ON WAVE PROPAGATION IN LINEAR VISCOELASTICITY
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ON WAVE PROPAGATION IN LINEAR VISCOELASTICITY

HRUSA, W. J. ; RENARDY, M.

Quarterly of applied mathematics, 1985-01, Vol.43 (2), p.237-254 [Periódico revisado por pares]

Providence, RI: Brown University

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6
On a Nonlinear Hyperbolic Integrodifferential Equation with a Singular Kernel
On a Nonlinear Hyperbolic Integrodifferential Equation with a Singular Kernel
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On a Nonlinear Hyperbolic Integrodifferential Equation with a Singular Kernel

Hrusa, W.J. ; Renardy, M.

North-Holland Mathematics Studies, 1985, Vol.110, p.193-200 [Periódico revisado por pares]

The Netherlands: Elsevier Science & Technology

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7
Global Existence of Classical Solutions to the Equations of Motion for Materials with Fading Memory
Global Existence of Classical Solutions to the Equations of Motion for Materials with Fading Memory
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Global Existence of Classical Solutions to the Equations of Motion for Materials with Fading Memory

Hrusa,W J

1984

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8
Global existence of classical solutions to the equations of motion for materials with fading memory [Technical Summary Report]
Global existence of classical solutions to the equations of motion for materials with fading memory [Technical Summary Report]
Material Type:
Report 		Adicionar ao Meu Espaço

Global existence of classical solutions to the equations of motion for materials with fading memory [Technical Summary Report]

Hrusa, W J

Global existence of classical solutions to the equations of motion for materials with fading memory [Technical Summary Report], 1984, p.19P-19P

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9
On wave propagation in linear viscoelasticity [Technical Summary Report]
On wave propagation in linear viscoelasticity [Technical Summary Report]
Material Type:
Report 		Adicionar ao Meu Espaço

On wave propagation in linear viscoelasticity [Technical Summary Report]

Hrusa, W J ; Renardy, M

On wave propagation in linear viscoelasticity [Technical Summary Report], 1984, p.30P-30P

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10
On a class of quasilinear partial integrodifferential equations with singular kernels
On a class of quasilinear partial integrodifferential equations with singular kernels
Material Type:
Report 		Adicionar ao Meu Espaço

On a class of quasilinear partial integrodifferential equations with singular kernels

Hrusa, W J ; Renardy, M

On a class of quasilinear partial integrodifferential equations with singular kernels, 1984, p.33P-33P

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