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Cleverson Roberto da Luz
Cleverson Roberto da Luz
Professor of Mathematics, Federal University of Santa Catarina
Verified email at ufsc.br
Title
Cited by
Cited by
Year
Sharp decay rates for wave equations with a fractional damping via new method in the Fourier space
RC Charao, CR da Luz, R Ikehata
Journal of Mathematical Analysis and Applications 408 (1), 247-255, 2013
712013
Asymptotic properties for a semilinear plate equation in unbounded domains
CR Da Luz, RC Charão
Journal of Hyperbolic Differential Equations 6 (02), 269-294, 2009
672009
Asymptotic behavior for abstract evolution differential equations of second order
CR da Luz, R Ikehata, RC Charao
Journal of Differential Equations 259 (10), 5017-5039, 2015
422015
New decay rates for a problem of plate dynamics with fractional damping
RC Charao, CR da Luz, R Ikehata
Journal of Hyperbolic Differential Equations 10 (03), 563-575, 2013
342013
Sharp time decay rates on a hyperbolic plate model under effects of an intermediate damping with a time-dependent coefficient
M D’Abbicco, RC Charão, CR Da Luz
Discrete Contin. Dyn. Syst. Ser. A 36, 2419-2447, 2016
142016
Optimal decay rates for the system of elastic waves in R n with structural damping
R Ikehata, RC Charão, CR da Luz
Journal of Evolution Equations 14, 197-210, 2014
82014
Large time behavior of anisotropic electromagnetic/elasticity equations in exterior domains
CR da Luz, GP Menzala
Journal of mathematical analysis and applications 359 (2), 464-481, 2009
82009
σ-evolution models with low regular time-dependent effective structural damping
ECV Junior, CR da Luz
Journal of Mathematical Analysis and Applications 499 (2), 125030, 2021
52021
Asymptotic behavior for Timoshenko systems with fractional damping
HP Oquendo, CR da Luz
Asymptotic Analysis 118 (1-2), 123-142, 2020
52020
The influence of data regularity in the critical exponent for a class of semilinear evolution equations
MR Ebert, CR Da Luz, MFG Palma
Nonlinear Differential Equations and Applications NoDEA 27 (5), 44, 2020
42020
On the large-time behavior of anisotropic Maxwell equations
CR da Luz, GP Menzala, P Quitandinha
Differential Integral Equations 22 (5/6), 561-574, 2009
42009
σ-evolution models with low regular time-dependent non-effective structural damping
EC Vargas Junior, CR da Luz
Asymptotic Analysis 119 (1-2), 61-86, 2020
32020
Uniform stabilization of anisotropic Maxwell's equations with boundary dissipation
CR da Luz, GP Menzala
Discrete and Continuous Dynamical Systems¿ Series S 2 (3), 547, 2009
22009
Asymptotic behavior of solutions for the magneto-thermo-elastic system in R3
CR da Luz, JC Oliveira
Journal of Mathematical Analysis and Applications 432 (2), 1200-1215, 2015
12015
Uniform decay rates of coupled anisotropic elastodynamic/Maxwell equations with nonlinear damping
CR da Luz, GAP Menzala
Portugaliae Mathematica 68 (2), 205-238, 2011
12011
Decay rates for second-order linear evolution problems with fractional laplacian operators.
CR da Luz, MF Gauer Palma
Revista Ciência e Natura 43, 2021
2021
Existence, stability and critical exponent to a second order equation with fractional laplacian operators
MG Palma, CR DA LUZ, MR Ebert
Anais do XIII ENAMA, 199, 2019
2019
Asymptotic properties for second-order linear evolution problems with fractional laplacian operators
MFG Palma, CR da Luz
arXiv preprint arXiv:1802.01112, 2018
2018
On the large-time behavior of anisotropic Maxwell equations
G Perla Menzala, CR da Luz
2009
Propriedades assintóticas das soluções de modelos de placas dissipativos com efeito de inércia rotacional em domínio exterior
CR Luz
Florianópolis, SC, 2005
2005
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Articles 1–20