Set differential equations and flow invariance

Applicable Analysis

Volumn 82, Issue 4, 2003, Pages 357-368

  Bhaskar, T Gnana ^a,b   Lakshmikantham, V ^a  

^a Florida Institute of Technology ^*  (United States)

^b INDIAN INSTITUTE OF TECHNOLOGY DELHI   (India)

Author keywords

Euler Solutions; Proximal Normal; Set Differential Equations; Weak And Strong Invariance

Indexed keywords

EID: 0042412264     PISSN: 00036811     EISSN: 1563504X     Source Type: Journal    
DOI: 10.1080/0003681031000101529     Document Type: Article

References (7)

1. Clarke, F.H., Ledyaev, Yu.S., Stern, R.J., and Wolenski, P.R., 1998. Nonsmooth Ananlysis and Control Theory, New York: Springer-Verlag.
2. T. Gnana Bhaskar and V. Lakshmikantham. Generalized Proximal Normals and Flow Invariance for Differential Inclusions (to appear).
3. Lakshmikantham, V., and Leela, S., 1969. Differential and Integral Inequalities, Vol I, New York: Academic Press.
4. Lakshmikantham, V., Leela, S., and Vatsala, A.S., 2002. Set valued hybrid differential equations and stability in terms of two measures. J. Hybrid Sysems, 2: 169–187.
5. Lakshmikantham, V., Leela, S., and Vatsala, A.S., Interconnections between set and Fuzzy differential equations. Nonlinear Analysis, (to appear)
6. Lakshmikantham, V., and Mohapatra, R.N. 2003. Theory of Fuzzy differential Equations and Inclusions, England: Taylor and Francis Ltd.
7. Tolstonogov. 2000. Differential Inclusions in a Banach Space, Dodrecht: Kluwer Academic Publishers.