Stability for Equilibrium Problems: From Variational Inequalities to Dynamical Systems

By M. Pappalardo, Mauro Passacantando. 2002

53 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Economics and Econometrics, Numerical Analysis

View Paper: https://www.semanticscholar.org/paper/4e3caa45b592532eb184157fc89432c16dc20187

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. Muhammad Aslam Noor
2. Y. S. Xia
3. Khalida Inayat Noor
4. Yonghong Yao
5. Abdul Rahim Khan
6. Hafiz Fukhar-ud-din
7. A. Domlo
8. Michael Th. Rassias

In Economics and Econometrics

1. Muhammad Aslam Noor
2. Y. S. Xia

In Numerical Analysis

1. Muhammad Aslam Noor
2. Y. S. Xia
3. Khalida Inayat Noor
4. Syed Tauseef Mohyud-Din
5. Yonghong Yao
6. Abdul Rahim Khan
7. Hafiz Fukhar-ud-din
8. A. Domlo

Citations in the corpus

• Some developments in general variational inequalities (2004, background): “It will be interesting to see whether the techniques and ideas developed in [21,22,119,141] can be extended for such type of dynamical systems.”
• Nash Equilibria, Variational Inequalities, and Dynamical Systems (2002, unknown): “then for every trajectory x(t) solving ( 8 ), with x(0) ∈K, we have”
• Further Results on Global Convergence and Stability of Globally Projected Dynamical Systems (2004, background): “Corollary 3.4. If the Jacobian matrix of G(u) is symmetric and positive semidefinite on X, then the dynamical system ( 10 ) is stable in the sense of Lyapunov and is globally convergent to a solution of the GLCP.”