S
Saroj Biswas
Researcher at Temple University
Publications - 107
Citations - 855
Saroj Biswas is an academic researcher from Temple University. The author has contributed to research in topics: Control theory & Artificial neural network. The author has an hindex of 14, co-authored 102 publications receiving 765 citations. Previous affiliations of Saroj Biswas include University College of Engineering & University of Ottawa.
Papers
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Stochastic Games for Power Grid Protection Against Coordinated Cyber-Physical Attacks
TL;DR: A stochastic game-theoretic approach is proposed to analyze the optimal strategies that a power grid defender can adopt to protect the grid against coordinated attacks, and an optimal load shedding technique is devised to quantify the physical impacts of coordinated attacks.
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Optimal temperature tracking for accelerated cooling processes in hot rolling of steel
TL;DR: In this article, a control system for tracking of a desired temperature-time profile for accelerated cooling processes in hot rolling of steel is presented. But the authors assume that the control variable, water jet velocity, be a constant time invariant parameter.
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Stabilization of a class of hybrid systems arising in flexible spacecraft
Saroj Biswas,N. U. Ahmed +1 more
TL;DR: In this article, it is shown that the dynamics of the flexible spacecraft can be described by a coupled system of ordinary differential equations and partial differential equations (hybrid system), and simple feedback controls are suggested for stabilization of flexible spacecraft.
Posted Content
Smart Grid Security: Threats, Challenges, and Solutions
TL;DR: The key threats targeting the smart grid are first exposed while assessing their effects on the operation and stability of the grid and the challenges involved in understanding these attacks and devising defense strategies against them are identified.
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Association of DOA Estimation From Two ULAs
TL;DR: The algorithm is effective, robust, and accurate in classifying the DOA angles into the correct association and uses the well-known improved polynomial rooting method.