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Valéria N. Domingos Cavalcanti

Universidade Estadual de Maringá

33

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Uniform decay rate estimates for the beam equation with locally distributed nonlinear damping

2021 Mathematical Methods in The Applied Sciences
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Well-posedness and stability for Schrödinger equations with infinite memory

2021
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Well-Posedness and Uniform Decay Rates for a Nonlinear Damped Schrödinger-Type Equation

2021 Advanced Nonlinear Studies
- Marcelo M. Cavalcanti
- Valéria N. Domingos Cavalcanti
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Uniform decay rate estimates for the wave equation with subcritical semilinearities and locally distributed nonlinear dissipation.

2020 arXiv: Analysis of PDEs
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Stability for Semilinear Wave Equation in an Inhomogeneous Medium with Frictional Localized Damping and Acoustic Boundary Conditions

2020 Siam Journal on Control and Optimization
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Control and exponential stability for a transmission problem of a viscoelastic wave equation

2020 arXiv: Analysis of PDEs
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Uniform decay rate estimates for the wave equation in an inhomogeneous medium with simultaneous interior and boundary feedbacks

2020 Journal of Mathematical Analysis and Applications
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Exponential decay for the semilinear wave equation with localized Kelvin-Voight damping.

2019 arXiv: Analysis of PDEs
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Asymptotic behavior of cubic defocusing Schrödinger equations on compact surfaces

2018 Zeitschrift für Angewandte Mathematik und Physik
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Uniform decay rate estimates for the semilinear wave equation in inhomogeneous medium with locally distributed nonlinear damping

2018 Nonlinearity
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