On topological properties of solution sets of non Lipschitzian quantum stochastic differential inclusions

On topological properties of solution sets of non Lipschitzian quantum stochastic differential inclusions

In this paper, we establish results on continuous mappings of the space of the matrix elements of an arbitrary nonempty set of pseudo solutions of non Lipschitz quantum Stochastic differential inclusion (QSDI) into the space of the matrix elements of its solutions. we show that under the non Lipschitz condition, the space of the matrix elements of solutions is still an absolute retract,...
 
Published at Analysis and Mathematical Physics
Published in 2015
 
 
visit (http://link.springer.com/article/10.1007/s13324-015-0109-1)
 
 
S. A. Bishop , E. O. Ayoola
Bishop Sheila » Bishop Sheila holds N.C.E. Mathematics/Physics, B.Sc(Ed) Mathematics, M.Sc Mathematics and Ph.D degrees in Mathematics from the College of Education Benin, University of Benin, University of Ibadan and Covenant University respectively. She is a faculty in the Department of Mathematics, Covenant University, Nigeria. She has served in various committees at the Departmental, College and... view full profile
Bishop Sheila
 
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