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Boundary Observability and Stabilization for Westervelt Type Wave Equations without Interior Damping
Boundary Observability and Stabilization for Westervelt Type Wave Equations without Interior Damping
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Boundary Observability and Stabilization for Westervelt Type Wave Equations without Interior Damping

Kaltenbacher, Barbara

Applied mathematics & optimization, 2010-12, Vol.62 (3), p.381-410 [Periódico revisado por pares]

New York: Springer-Verlag

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2
Decay of Solutions to Damped Korteweg–de Vries Type Equation
Decay of Solutions to Damped Korteweg–de Vries Type Equation
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Decay of Solutions to Damped Korteweg–de Vries Type Equation

Cavalcanti, Marcelo M. ; Domingos Cavalcanti, Valéria N. ; Faminskii, Andrei ; Natali, Fábio

Applied mathematics & optimization, 2012-04, Vol.65 (2), p.221-251 [Periódico revisado por pares]

New York: Springer-Verlag

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3
Unified Approach to Stabilization of Waves on Compact Surfaces by Simultaneous Interior and Boundary Feedbacks of Unrestricted Growth
Unified Approach to Stabilization of Waves on Compact Surfaces by Simultaneous Interior and Boundary Feedbacks of Unrestricted Growth
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Unified Approach to Stabilization of Waves on Compact Surfaces by Simultaneous Interior and Boundary Feedbacks of Unrestricted Growth

Cavalcanti, Marcelo M. ; Cavalcanti, Valéria N. Domingos ; Fukuoka, Ryuichi ; Toundykov, Daniel

Applied mathematics & optimization, 2014-02, Vol.69 (1), p.83-122 [Periódico revisado por pares]

Boston: Springer US

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4
On a Class of Nonlinear Viscoelastic Kirchhoff Plates: Well-Posedness and General Decay Rates
On a Class of Nonlinear Viscoelastic Kirchhoff Plates: Well-Posedness and General Decay Rates
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On a Class of Nonlinear Viscoelastic Kirchhoff Plates: Well-Posedness and General Decay Rates

Silva, M. A. Jorge ; Rivera, J. E. Muñoz ; Racke, R.

Applied mathematics & optimization, 2016-02, Vol.73 (1), p.165-194 [Periódico revisado por pares]

New York: Springer US

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5
Exponential asymptotic stability for the Klein Gordon equation on non-compact riemannian manifolds
Exponential asymptotic stability for the Klein Gordon equation on non-compact riemannian manifolds
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Exponential asymptotic stability for the Klein Gordon equation on non-compact riemannian manifolds

C. A Bortot M. M Cavalcanti; V. N Domingos Cavalcanti; Paolo Piccione

Applied Mathematics & Optimization New York v. 78, n. 2, p. 219–265, 2018

2018

Localização: IME - Inst. Matemática e Estatística    (PROD-2843169 )(Acessar)

6
Exponential Asymptotic Stability for the Klein Gordon Equation on Non-compact Riemannian Manifolds
Exponential Asymptotic Stability for the Klein Gordon Equation on Non-compact Riemannian Manifolds
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Exponential Asymptotic Stability for the Klein Gordon Equation on Non-compact Riemannian Manifolds

Bortot, C. A. ; Cavalcanti, M. M. ; Domingos Cavalcanti, V. N. ; Piccione, P.

Applied mathematics & optimization, 2018-10, Vol.78 (2), p.219-265 [Periódico revisado por pares]

New York: Springer US

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7
Pullback Dynamics of Non-autonomous Timoshenko Systems
Pullback Dynamics of Non-autonomous Timoshenko Systems
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Pullback Dynamics of Non-autonomous Timoshenko Systems

Ma, To Fu ; Monteiro, Rodrigo Nunes ; Pereira, Ana Claudia

Applied mathematics & optimization, 2019-10, Vol.80 (2), p.391-413 [Periódico revisado por pares]

New York: Springer US

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8
General Stability and Exponential Growth for a Class of Semi-linear Wave Equations with Logarithmic Source and Memory Terms
General Stability and Exponential Growth for a Class of Semi-linear Wave Equations with Logarithmic Source and Memory Terms
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General Stability and Exponential Growth for a Class of Semi-linear Wave Equations with Logarithmic Source and Memory Terms

Peyravi, Amir

Applied mathematics & optimization, 2020-04, Vol.81 (2), p.545-561 [Periódico revisado por pares]

New York: Springer US

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9
Exponential Stability for a Transmission Problem of a Viscoelastic Wave Equation
Exponential Stability for a Transmission Problem of a Viscoelastic Wave Equation
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Exponential Stability for a Transmission Problem of a Viscoelastic Wave Equation

Cavalcanti, Marcelo M. ; Coelho, Emanuela R. S. ; Domingos Cavalcanti, Valéria N.

Applied mathematics & optimization, 2020-04, Vol.81 (2), p.621-650 [Periódico revisado por pares]

New York: Springer US

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10
The Long-Time Stability of Solutions for Intermittently Controlled Viscoelastic Wave Equations with Memory Terms
The Long-Time Stability of Solutions for Intermittently Controlled Viscoelastic Wave Equations with Memory Terms
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The Long-Time Stability of Solutions for Intermittently Controlled Viscoelastic Wave Equations with Memory Terms

Liu, Zhiqing ; Fang, Zhong Bo

Applied mathematics & optimization, 2021-06, Vol.83 (3), p.1991-2016 [Periódico revisado por pares]

New York: Springer US

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