Introduction to Optimal Control Problems in Life Sciences and Economics -  Sebastian Anita,  Viorel Arnautu,  Vincenzo Capasso

Introduction to Optimal Control Problems in Life Sciences and Economics (eBook)

From Mathematical Models to Numerical Simulation with MATLAB(R)
eBook Download: PDF
2011 | 1. Auflage
XII, 232 Seiten
Birkhauser Boston (Verlag)
978-0-8176-8098-5 (ISBN)
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51,16 inkl. MwSt
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Combining control theory and modeling, this textbook introduces and builds on methods for simulating and tackling concrete problems in a variety of applied sciences. Emphasizing 'learning by doing,' the authors focus on examples and applications to real-world problems. An elementary presentation of advanced concepts, proofs to introduce new ideas, and carefully presented MATLAB® programs help foster an understanding of the basics, but also lead the way to new, independent research.
With minimal prerequisites and exercises in each chapter, this work serves as an excellent textbook and reference for graduate and advanced undergraduate students, researchers, and practitioners in mathematics, physics, engineering, computer science, as well as biology, biotechnology, economics, and finance.

Sebastian Ania is Full Professor on the Faculty of Mathematics at the University 'Al.I. Cuza' Ia'i, Romania. His research interests include: optimal control of partial differential equations; mathematical biology; mathematical models in the applied sciences; and industrial problems in the areas of heat transfer and materials science. Professor Ania is the author of more than 50 scientific papers in refereed international journals, one monograph, and three textbooks.
Viorel Arna'tu is Full Professor on the Faculty of Mathematics at the University 'Al.I. Cuza' Ia'i, Romania. His research interests include: numerical methods (theory, algorithms and computer programs) for optimal control problems; numerical methods for Hamilton-Jacobi equations; numerical methods for PDEs and integral equations; and applications to free boundary problems, epidemic models, optimization of plates, laser hardening of steel, 3-D curved mechanical structures, and population dynamics. Professor Arnatu is the author of more than 30 scientific papers in refereed international journals, one monograph, and one textbook.
Vincenzo Capasso is Professor of Probability and Mathematical Statistics at the University of Milano, Italy. He is the Founder and Director of MIRIAM (Milan Research Centre for Industrial and Applied Mathematics) and later of ADAMSS (Research Centre for Advanced Applied Mathematical and Statistical Sciences) at the University of Milan. His research interests include: spatially structured stochastic processes; stochastic geometry; reaction-diffusion systems; statistics of structured stochastic processes; and applications to biology, medicine, and industrial problems. Professor Capasso is the author of more than 150 scientific papers and approximately 10 monographs, edited books, and textbooks by international scientific publishing companies.
Combining two important and growing areas of applied mathematics-control theory and modeling-this textbook introduces and builds on methods for simulating and tackling concrete problems in a variety of applied sciences.Emphasizing "e;learning by doing,"e; the authors focus on examples and applications to real-world problems. An elementary presentation of advanced concepts, proofs to introduce new concepts, and carefully presented MATLAB programs guide the reader through methods in optimal control and related models. This approach not only fosters an understanding of the basic topics, but also leads the way to new, independent research.With minimal prerequisites and exercises in each chapter, An Introduction to Optimal Control Problems in Life Sciences and Economics, serves as an excellent textbook for graduate and advanced undergraduate courses in mathematics, physics, engineering, computer science, as well as biology, biotechnology, economics, and finance. The work is also a useful reference for researchers and practitioners working with optimal control theory in the above areas.

Sebastian Aniţa is Full Professor on the Faculty of Mathematics at the University “Al.I. Cuza” Iaşi, Romania. His research interests include: optimal control of partial differential equations; mathematical biology; mathematical models in the applied sciences; and industrial problems in the areas of heat transfer and materials science. Professor Aniţa is the author of more than 50 scientific papers in refereed international journals, one monograph, and three textbooks. Viorel Arnaŭtu is Full Professor on the Faculty of Mathematics at the University “Al.I. Cuza” Iaşi, Romania. His research interests include: numerical methods (theory, algorithms and computer programs) for optimal control problems; numerical methods for Hamilton-Jacobi equations; numerical methods for PDEs and integral equations; and applications to free boundary problems, epidemic models, optimization of plates, laser hardening of steel, 3-D curved mechanical structures, and population dynamics. Professor Arnaŭtu is the author of more than 30 scientific papers in refereed international journals, one monograph, and one textbook. Vincenzo Capasso is Professor of Probability and Mathematical Statistics at the University of Milano, Italy. He is the Founder and Director of MIRIAM (Milan Research Centre for Industrial and Applied Mathematics) and later of ADAMSS (Research Centre for Advanced Applied Mathematical and Statistical Sciences) at the University of Milan. His research interests include: spatially structured stochastic processes; stochastic geometry; reaction-diffusion systems; statistics of structured stochastic processes; and applications to biology, medicine, and industrial problems. Professor Capasso is the author of more than 150 scientific papers and approximately 10 monographs, edited books, and textbooks by international scientific publishing companies.

An Introduction to MATLAB. Elementary Models with Applications.- Optimal Control of Ordinary Differential Systems. Optimality Conditions.- Optimal Control of Ordinary Differential Systems. Gradient Methods.- Optimal Harvesting for Age-Structured Population.- Optimal Control of Diffusive Models.- Appendices.- References.- Index.

Erscheint lt. Verlag 5.5.2011
Sprache englisch
Themenwelt Mathematik / Informatik Informatik Theorie / Studium
Mathematik / Informatik Mathematik Analysis
Mathematik / Informatik Mathematik Angewandte Mathematik
Mathematik / Informatik Mathematik Finanz- / Wirtschaftsmathematik
Naturwissenschaften Biologie
Technik Elektrotechnik / Energietechnik
Schlagworte diffusive models • Functional Analysis • gradient methods • mathematical models, MATLAB • optimal control • optimal harvesting • ordinary differential systems • Partial differential equations • Pontryagin's Maximum Principle • population dynamics • Runge-Kutta methods • Runge–Kutta methods • simulation, MATLAB
ISBN-10 0-8176-8098-5 / 0817680985
ISBN-13 978-0-8176-8098-5 / 9780817680985
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