Eigenvalue analysis of equilibrium processes defined by linear complementarity conditions

Linear Algebra and Its Applications

Volumn 292, Issue 1-3, 1999, Pages 1-14

  Seeger, Alberto ^a,b  

^a UNIVERSITY OF NORTH CAROLINA WILMINGTON   (United States)

^b UNIVERSITY OF AVIGNON   (France)

Author keywords

Differential inclusion; Eigenvalue analysis; Linear complementarity

Indexed keywords

EID: 0033416342     PISSN: 00243795     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0024-3795(99)00004-X     Document Type: Article

References (9)

1. L. Asimow, A.T. Ellis, Convexity Theory and its Applications in Functional Analysis, Academic Press, London, 1980.
2. J.P. Aubin, Applied Functional Analysis, New York, 1979 .
3. J.P. Aubin, H. Frankowska, C. Olech, Controllability of convex processes, SIAM J. Control Optim. 24 (1986) 1192-1211.
4. A. Berman, R. Plemmons, Nonnegative Matrices in the Mathematical Sciences, Academic Press, New York, 1979.
5. C. Horvath, Contractibility and generalized convexity, J. Math. Anal. Appl. 156 (1991) 341-357.
6. V.K. Le, Some global bifurcation results for variational inequalities, J. Diff. Equal. 131 (1996) 39-78.
7. A. Leizarowitz, Eigenvalues of convex processes and convergence properties of differential inclusions, Set-Valued Analysis 2 (1994) 505-527.
8. R.C. Riddell, Eigenvalue problems for nonlinear elliptic variational inequalities on a cone, J. Funct. Anal. 26 (1977) 333-355.
9. R.T. Rockafellar, Convex processes and Hamiltonian dynamical systems, Convex Analysis and Mathematical Economics, Lect. Notes in Econ. & Math. Systems, vol. 168, Springer, Berlin, 1979, pp. 122-136.