V
V. Bansal
Researcher at Imperial College London
Publications - 14
Citations - 614
V. Bansal is an academic researcher from Imperial College London. The author has contributed to research in topics: Optimization problem & Operability. The author has an hindex of 9, co-authored 14 publications receiving 601 citations.
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A case study in simultaneous design and control using rigorous, mixed-integer dynamic optimization models
TL;DR: In this article, the authors present an in-depth case study that demonstrates how the process and control design can be simultaneously optimized for systems described by realistic dynamic models and that mixed-integer dynamic optimization problems, involving thousands of differential−algebraic equations, can now be solved using state-of-the-art algorithms and technology.
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New algorithms for mixed-integer dynamic optimization
TL;DR: New formulations and algorithms for solving MIDO problems based on decomposition into primal, dynamic optimization and master, mixed-integer linear programming sub-problems are presented.
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Simultaneous design and control optimisation under uncertainty
TL;DR: In this paper, the design and control of processes described by large-scale, complex, mixed-integer dynamic models can be simultaneously optimised in the face of time-varying disturbances and parametric uncertainties.
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Flexibility analysis and design of linear systems by parametric programming
TL;DR: A new, unified theory and algorithms, based on multiparametric programming techniques, for the solution of flexibility analysis and design optimization problems in linear process systems are presented and key features of the proposed approach are demonstrated through both mathematical and process examples.
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Flexibility analysis and design using a parametric programming framework
TL;DR: In this article, a new framework based on parametric programming is presented to unify the solution of the various flexibility analysis and design optimization problems that arise for linear, convex, and nonconvex, nonlinear systems with deterministic or stochastic uncertainties.