| 1 |
Global Solutions and Blow-Up for the Wave Equation with Variable Coefficients: I. Interior Supercritical Source
Ha TG
Applied Mathematics and Optimization, 84(SUPPL 1), S767, 2021 |
| 2 |
Analysis of a Contact Problem Problem Involving an Elastic Body with Dual-Phase-Lag
Bazarra N, Bochicchio I, Fernandez JR, Naso MG
Applied Mathematics and Optimization, 83(2), 939, 2021 |
| 3 |
Asymptotic Behavior for a Class of Logarithmic Wave Equations with Linear Damping
Hu QY, Zhang HW, Liu GW
Applied Mathematics and Optimization, 79(1), 131, 2019 |
| 4 |
Boundary stabilisation of the wave equation in the presence of singularities
Alabau-Boussouira F, Ali-Ziane T, Arab F, Zair O
International Journal of Control, 91(2), 383, 2018 |
| 5 |
Spectral analysis for a degenerate tree and applications
Jellouli M
International Journal of Control, 88(8), 1647, 2015 |
| 6 |
EXPONENTIAL STABILIZATION OF THE WAVE EQUATION BY DIRICHLET INTEGRAL FEEDBACK
Gugat M
SIAM Journal on Control and Optimization, 53(1), 526, 2015 |
| 7 |
Stabilization of the Euler-Bernoulli plate with variable coefficients by nonlinear internal feedback
Li S, Yao PF
Automatica, 50(9), 2225, 2014 |
| 8 |
Small-scale storage techniques for fuel chips from short rotation forestry
Manzone M, Balsari P, Spinelli R
Fuel, 109, 687, 2013 |
| 9 |
Optimal energy decay rate for partially damped systems by spectral compensation
Loreti P, Rao BP
SIAM Journal on Control and Optimization, 45(5), 1612, 2006 |
| 10 |
Uniform stabilization of the dynamic elastica by boundary feedback
Ito K
SIAM Journal on Control and Optimization, 37(1), 319, 1998 |
