E
E. O. Ayoola
Researcher at University of Ibadan
Publications - 26
Citations - 156
E. O. Ayoola is an academic researcher from University of Ibadan. The author has contributed to research in topics: Differential inclusion & Quantum stochastic calculus. The author has an hindex of 8, co-authored 26 publications receiving 146 citations. Previous affiliations of E. O. Ayoola include International Centre for Theoretical Physics.
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Exponential Formula for the Reachable Sets of Quantum Stochastic Differential Inclusions
TL;DR: In this article, an exponential formula for the reachable sets of quantum stochastic differential inclusions (QSDI) with convex values was established, which partially relies on an auxilliary result concerning the density, in the topology of the locally convex space of solutions, of the set of trajectories whose matrix elements are continuously differentiable.
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Continuous Selections of Solution Sets of Lipschitzian Quantum Stochastic Differential Inclusions
E. O. Ayoola,E. O. Ayoola +1 more
TL;DR: In this article, a multifunction associated with the set of solutions of Lipschitzian quantum stochastic differential inclusion (QSDI) admits a selection continuous from some subsets of complex numbers to the space of the matrix elements of adapted weakly absolutely continuous QSPs.
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Construction of approximate attainability sets for lipschitzian quantum stochastic differential inclusions
TL;DR: In this paper, a numerical method for constructing, with a specified accuracy attainability sets for Lipschitzian quantum stochastic differential inclusions is presented, which generalizes the Komarov-Pevchikh results concerning classical differential inclusion to the present noncommutative quantum setting involving unbounded linear operators on a Hilbert space.
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Topological Properties of Solution Sets of Lipschitzian Quantum Stochastic Differential Inclusions
TL;DR: In this article, it was shown that under the non-Lipschitz condition, the space of the matrix elements of solutions is still an absolute retract, contractible, locally and integrally connected in an arbitrary dimension.
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Error Estimates for Discretized Quantum Stochastic Differential Inclusions
TL;DR: In this paper, the error estimates involved in the solution of a discrete approximation of a quantum stochastic differential inclusion (QSDI) were investigated and the main results rely on certain properties of the averaged modulus of continuity for multivalued sesquilinear forms associated with QSDI.