Registered Data

[02391] Null controllability of semilinear differential inclusion with nonlocal condition

  • Session Time & Room : 3C (Aug.23, 13:20-15:00) @G402
  • Type : Contributed Talk
  • Abstract : We discuss the null controllability of semilinear differential inclusion with the nonlocal condition using $L^p([0, a], U)$ control, where $U$ may be a separable Hilbert space or uniformly convex Banach space. Undoubtedly, exact controllability is much more beneficial than null controllability. But, null controllability plays its role in a system where exact controllability does not hold. Differential inclusion can properly define partial differential equations involving jump discontinuous functions.
  • Classification : 34G10
  • Format : Talk at Waseda University
  • Author(s) :
    • BHOLANATH KUMBHAKAR (DEPARTMENT OF MATHEMATICS, INDIAN INSTITUTE OF TECHNOLOGY ROORKEE)
    • DWIJENDRA NARAIN PANDEY (DEPARTMENT OF MATHEMATICS, INDIAN INSTITUTE OF TECHNOLOGY ROORKEE)