Existence and a general decay result for a plate equation with nonlinear damping and a logarithmic source term

By M. Al‐Gharabli, Salim A. Messaoudi. 2018

64 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/00291c8b23e542a82ce8560b643146f2225cc321

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Theory and Mathematics

1. Mohammad M. Kafini
2. Runzhang Xu
3. Salim A. Messaoudi
4. B. Said-Houari
5. Wenjun Liu
6. Aissa Guesmia
7. Muhammad I. Mustafa
8. Irena Lasiecka

In Control and Systems Engineering

1. Mohammad M. Kafini
2. Runzhang Xu
3. Wei-Cheng Lian
4. Salim A. Messaoudi
5. B. Said-Houari
6. Aissa Guesmia
7. Wenjun Liu
8. Muhammad I. Mustafa

In Mathematical Physics

1. Mohammad M. Kafini
2. Wei-Cheng Lian
3. Runzhang Xu
4. Salim A. Messaoudi
5. B. Said-Houari
6. Wenjun Liu
7. Aissa Guesmia
8. Muhammad I. Mustafa

Citations in the corpus

• Global well-posedness of nonlinear wave equation with weak and strong damping terms and logarithmic source term (2019, background): “Later, Al-Gharabli andMessaoudi [18] considered a general damping h(ut) instead of a linear ut one considered in [17], where h is a function having a polynomial growth near the origin.”
• Local existence and blow up of solutions to a logarithmic nonlinear wave equation with delay (2018, background): “11) of [33], with necessary modifications, we easily obtain (u) is uniformly bounded in L∞((0,T);H1 0( )) (uνt ) is uniformly bounded in L ∞((0,T); L2( )) (z) is uniformly bounded in L∞((0,T); L2( × (0, 1))).”