V
Vijai Kumar Gupta
Researcher at University of Arizona
Publications - 13
Citations - 7270
Vijai Kumar Gupta is an academic researcher from University of Arizona. The author has contributed to research in topics: Global optimization & Calibration (statistics). The author has an hindex of 11, co-authored 13 publications receiving 6732 citations. Previous affiliations of Vijai Kumar Gupta include Case Western Reserve University.
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Effective and efficient global optimization for conceptual rainfall‐runoff models
TL;DR: In this article, a shuffled complex evolution (SCE-UA) method was proposed to solve the multiple optima problem for the conceptual rainfall runoff (CRR) model SIXPAR.
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Shuffled complex evolution approach for effective and efficient global minimization
TL;DR: This paper discusses five of these characteristics and presents a strategy for function optimization called the shuffled complex evolution (SCE) method, which promises to be robust, effective, and efficient for a broad class of problems.
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Optimal use of the SCE-UA global optimization method for calibrating watershed models
TL;DR: The essential concepts of the SCE-UA method are reviewed and the results of several experimental studies in which the National Weather Service river forecast system-soil moisture accounting model was calibrated using different algorithmic parameter setups are presented.
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Calibration of rainfall‐runoff models: Application of global optimization to the Sacramento Soil Moisture Accounting Model
TL;DR: In this paper, the shuffled complex evolution (SCE-UA) method and the multistart simplex (MSX) method were used to find the optimal parameter set during calibration of the SAC-SMA of the National Weather Service River Forecast System.
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Evaluation of Maximum Likelihood Parameter estimation techniques for conceptual rainfall‐runoff models: Influence of calibration data variability and length on model credibility
TL;DR: In this paper, the authors compare the performance of two maximum likelihood estimators, the AMLE, which assumes the presence of first lag autocorrelated homogeneous variance errors, and the HMLE, and show that a properly chosen objective function enhances the possibility of obtaining unique and conceptually realistic parameter estimates.