Modeling, Simulation, and Optimization of Supply Chains


A Continuous Approach

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By Ciro d'Apice, Simone Goettlich, Michael Herty, Benedetto Piccoli
Imprint:
SIAM - SOCIETY FOR INDUSTRIAL AND APPLIED
Release Date:
Format:
PAPERBACK
Dimensions:
255 x 177 mm
Weight:
400 g
Pages:
216

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Description

Ciro d'Apice is professor at the University of Salerno. He received his PhD in 1997 at the University of Naples. His research interests include fluid dynamic models for telecommunication, traffic and supply chain networks, control theory, and queueing models. He is the author of over 80 publications and five books. Simone Goettlich is assistant professor for scientific computing at TU Kaiserslautern. She received her Diploma in business mathematics from TU Darmstadt in 2003 and completed her PhD at TU Kaiserslautern in 2007. Her research interests include the modeling and simulation of transportation networks as well as the interaction of discrete and continuous optimization problems. Michael Herty received his PhD in Mathematics at TU Darmstadt in 2004 and is now professor at RWTH Aachen University. He has authored over 50 research papers and works primarily in the field of applied mathematics, with a focus on modeling, simulation and optimization of transport processes governed by hyperbolic partial differential equations. Recent studies concern problems with the underlying network structures of, for example, traffic flow, gas transportation or supply chains. Benedetto Piccoli is a Research Director at IAC-CNR in Rome. He received his PhD in Mathematics at SISSA-ISAS in Trieste in 1994. He has authored four books and more than 150 research papers. He is the founding editor of Networks and Heterogeneous Media. He won the Fubini prize in 2009. His research interests span various areas of applied mathematics, including traffic flow on networks, pedestrian motions, control theory, mathematical finance and systems biology.

Preface; 1. Introduction; 2. Basic queueing models; 3. Models based on ordinary differential equations; 4. Models based on partial differential equations; 5. Continuum-discrete models; 6. Control and optimization problem for networks; 7. Computational results; Bibliography; Index.

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