S
Shimpi Singh Jadon
Researcher at Indian Institutes of Information Technology
Publications - 23
Citations - 1400
Shimpi Singh Jadon is an academic researcher from Indian Institutes of Information Technology. The author has contributed to research in topics: Swarm intelligence & Artificial bee colony algorithm. The author has an hindex of 10, co-authored 18 publications receiving 1060 citations. Previous affiliations of Shimpi Singh Jadon include Indian Institute of Information Technology and Management, Gwalior.
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Book ChapterDOI
Gbest-Artificial Bee Colony Algorithm to Solve Load Flow Problem
TL;DR: A recently developed swarm intelligence based algorithm, namely Gbest guided Artificial Bee Colony algorithm (GABC) is applied to solve the load flow problem for five bus network, which shows that the accuracy of unknown parameters such as voltage, angle and power produced by GABC is competitive method to the NR method and basic ABC algorithm based method.
Journal ArticleDOI
A note on the existence and optimal control for mixed Volterra–Fredholm‐type integrodifferential dispersion system of third order
TL;DR: In this paper , the authors prove the existence and uniqueness of a mild solution, optimal control, and time-optimal control of a mixed Volterra-Fredholm type third-order dispersion system.
An improved srgm considering uncertain operating environment
TL;DR: An improved Non-homogeneous Poisson Process based software reliability model is proposed by including vagueness in operating environment by incorporated in the form of a generalized two-parameter probability density function.
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Hybridisation of classical unidimensional search with ABC to improve exploitation capability
TL;DR: The results shows that hybridisation of CUS with ABC improves the performance of ABC and proves the efficiency of proposed algorithm as hybridised ABC HABC.
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Optimal control problem for fractional stochastic nonlocal semilinear system
TL;DR: In this paper , the optimal control of a nonlocal semilinear system in Hilbert space was studied and the existence and uniqueness of the mild solution were derived using Banach fixed point theorem.