On a Non-convex Hyperbolic Differential Inclusion

@inproceedings{STAICU2008OnAN,
  title={On a Non-convex Hyperbolic Differential Inclusion},
  author={VASILE STAICU},
  year={2008}
}
  • VASILE STAICU
  • Published 2008
Let / = [0,1], Q = IxI and denote by Sf the <7-algebra of the Lebesgue measurable subsets of Q. Denote by 2" the family of all closed nonempty subsets of R" and by 08{R") the family of all Borel subsets of R". For xeR" and A, Be2" we denote by d(x, A) the usual point-to-set distance from x to A and by h(A, B) the Hausdorff pseudodistance from A to B. By C(Q,R") (resp. L}(Q,R)) we denote the Banach space of all continuous (resp. Bochner integrable) functions u:Q->R" with the norm ||u||00 = sup… CONTINUE READING

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