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Sumit Mitra

Researcher at Carnegie Mellon University

Publications -  9
Citations -  643

Sumit Mitra is an academic researcher from Carnegie Mellon University. The author has contributed to research in topics: Stochastic programming & Smart grid. The author has an hindex of 7, co-authored 9 publications receiving 563 citations.

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Optimal production planning under time-sensitive electricity prices for continuous power-intensive processes

TL;DR: A discrete-time, deterministic MILP model that allows optimal production planning for continuous power-intensive processes and emphasizes the systematic modeling of operational transitions, that result from switching the operating modes of the plant equipment, with logic constraints.
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Optimal scheduling of industrial combined heat and power plants under time-sensitive electricity prices

TL;DR: In this article, a generalized mode model for combined heat and power (CHP) plants is presented, which can account for different operating modes, e.g. fuel switching for boilers and supplementary firing for gas turbines, and transitional behavior.
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Optimal multi-scale capacity planning for power-intensive continuous processes under time-sensitive electricity prices and demand uncertainty. Part I: Modeling

TL;DR: An MILP formulation that integrates the operational and strategic decision-making for continuous power-intensive processes under time-sensitive electricity prices is proposed and the trade-off between capital and operating expenditures is demonstrated.
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Optimal multi-scale capacity planning for power-intensive continuous processes under time-sensitive electricity prices and demand uncertainty. Part II: Enhanced hybrid bi-level decomposition

TL;DR: A hybrid bi-level decomposition scheme that addresses the challenge of solving a large-scale two-stage stochastic programming problem with mixed-integer recourse results from a multi-scale capacity planning problem as described in Part I of this paper series.
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A cross-decomposition scheme with integrated primal---dual multi-cuts for two-stage stochastic programming investment planning problems

TL;DR: In this paper, a cross-decomposition algorithm that combines Benders and scenario-based Lagrangean decomposition for two-stage stochastic programming investment planning problems with complete recourse is presented.