His scientific interests lie mostly in Mathematical optimization, Software, Tabu search, Stochastic optimization and Integer. His Mathematical optimization research is multidisciplinary, incorporating elements of Algorithm, Multivariate normal distribution and Outlier. His research integrates issues of Anomaly detection, Data mining, Identification and Sample size determination in his study of Software.
David L. Woodruff combines topics linked to Operations research with his work on Tabu search. His Stochastic optimization study incorporates themes from Class and Flow network. His Integer research incorporates elements of Key and Integer programming.
David L. Woodruff mainly focuses on Mathematical optimization, Operations research, Stochastic programming, Tabu search and Algorithm. His studies deal with areas such as Decision support system and Integer as well as Mathematical optimization. His Operations research research includes elements of Routing, Scheduling, Operations management and Production planning.
His Stochastic programming research is multidisciplinary, relying on both Python, Stochastic optimization and Theory of computation. David L. Woodruff usually deals with Tabu search and limits it to topics linked to Metaheuristic and Local search, Beam search, Theoretical computer science and Heuristics. David L. Woodruff combines subjects such as Covariance and Estimator with his study of Algorithm.
David L. Woodruff spends much of his time researching Mathematical optimization, Probabilistic logic, Power system simulation, Operations research and Stochastic programming. While working in this field, David L. Woodruff studies both Mathematical optimization and Sequential quadratic programming. His Probabilistic logic study also includes fields such as
The Operations research study combines topics in areas such as Theory of computation and Management science. He interconnects Search tree, Heuristic and Branch and bound in the investigation of issues within Integer. His study looks at the intersection of Algorithm and topics like Work in process with Python and Software.
His primary areas of investigation include Power system simulation, Mathematical optimization, Probabilistic logic, Stochastic programming and Stochastic process. His Mathematical optimization study combines topics in areas such as Baseline and Integer. His Probabilistic logic research focuses on Econometrics and how it connects with Autocorrelation, Brier score and Estimator.
His Stochastic programming research is multidisciplinary, incorporating perspectives in Sampling, Construct, Artificial intelligence, Benchmark and Sample. The various areas that David L. Woodruff examines in his Stochastic process study include Routing, Vehicle routing problem and Operations research. His Scalability study integrates concerns from other disciplines, such as Solver, Decomposition and Component.
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CONWIP: a pull alternative to kanban
Mark L. Spearman;David L. Woodruff;Wallace J. Hopp.
(1990)
Pyomo - Optimization Modeling in Python
William E. Hart;Carl Laird;Jean-Paul Watson;David L. Woodruff.
(2012)
Pyomo: modeling and solving mathematical programs in Python
William E. Hart;Jean-Paul Watson;David L. Woodruff.
Mathematical Programming Computation (2011)
Identification of Outliers in Multivariate Data
David M. Rocke;David L. Woodruff.
Journal of the American Statistical Association (1996)
Progressive hedging innovations for a class of stochastic mixed-integer resource allocation problems
Jean-Paul Watson;David L. Woodruff.
Computational Management Science (2011)
Introduction to Computational Optimization Models for Production Planning in a Supply Chain
Stefan Voß;David L. Woodruff.
(2006)
Progressive hedging and tabu search applied to mixed integer (0,1) multistage stochastic programming
Arne Løkketangen;David L. Woodruff.
Journal of Heuristics (1996)
A class of stochastic programs withdecision dependent random elements
Tore W. Jonsbråten;Roger J.-B. Wets;David L. Woodruff.
Annals of Operations Research (1998)
Hashing vectors for tabu search
David L. Woodruff;Eitan Zemel.
Annals of Operations Research (1993)
Computable Robust Estimation of Multivariate Location and Shape in High Dimension Using Compound Estimators
David L. Woodruff;David M. Rocke.
Journal of the American Statistical Association (1994)
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