Practical Mathematical Optimization

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Author: Jan Snyman
Publisher: Springer Science & Business Media
ISBN: 9780387243481
Size: 53.26 MB
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Practical Mathematical Optimization by Jan Snyman


Original Title: Practical Mathematical Optimization

It is intended that this book be used in senior- to graduate-level semester courses in optimization, as offered in mathematics, engineering, com puter science and operations research departments. Hopefully this book will also be useful to practising professionals in the workplace. The contents of the book represent the fundamental optimization mate rial collected and used by the author, over a period of more than twenty years, in teaching Practical Mathematical Optimization to undergradu ate as well as graduate engineering and science students at the University of Pretoria. The principal motivation for writing this work has not been the teaching of mathematics per se, but to equip students with the nec essary fundamental optimization theory and algorithms, so as to enable them to solve practical problems in their own particular principal fields of interest, be it physics, chemistry, engineering design or business eco nomics. The particular approach adopted here follows from the author's own personal experiences in doing research in solid-state physics and in mechanical engineering design, where he was constantly confronted by problems that can most easily and directly be solved via the judicious use of mathematical optimization techniques. This book is, however, not a collection of case studies restricted to the above-mentioned specialized research areas, but is intended to convey the basic optimization princi ples and algorithms to a general audience in such a way that, hopefully, the application to their own practical areas of interest will be relatively simple and straightforward.

Practical Mathematical Optimization

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Author: Jan A Snyman
Publisher: Springer
ISBN: 3319775863
Size: 58.62 MB
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Practical Mathematical Optimization by Jan A Snyman


Original Title: Practical Mathematical Optimization

This book presents basic optimization principles and gradient-based algorithms to a general audience, in a brief and easy-to-read form. It enables professionals to apply optimization theory to engineering, physics, chemistry, or business economics.

Practical Python Ai Projects

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Author: Serge Kruk
Publisher: Apress
ISBN: 1484234235
Size: 75.35 MB
Format: PDF, ePub, Docs
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Practical Python Ai Projects by Serge Kruk


Original Title: Practical Python Ai Projects

Discover the art and science of solving artificial intelligence problems with Python using optimization modeling. This book covers the practical creation and analysis of mathematical algebraic models such as linear continuous models, non-obviously linear continuous models,and pure linear integer models. Rather than focus on theory, Practical Python AI Projects, the product of the author's decades of industry teaching and consulting, stresses the model creation aspect; contrasting alternate approaches and practical variations. Each model is explained thoroughly and written to be executed. The source code from all examples in the book is available, written in Python using Google OR-Tools. It also includes a random problem generator, useful for industry application or study. What You Will Learn Build basic Python-based artificial intelligence (AI) applications Work with mathematical optimization methods and the Google OR-Tools (Optimization Tools) suite Create several types of projects using Python and Google OR-Tools Who This Book Is For Developers and students who already have prior experience in Python coding. Some prior mathematical experience or comfort level may be helpful as well.

Mathematical Optimization Terminology

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Author: Andre A. Keller
Publisher: Academic Press
ISBN: 0128052953
Size: 72.21 MB
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Mathematical Optimization Terminology by Andre A. Keller


Original Title: Mathematical Optimization Terminology

Mathematical Optimization Terminology: A Comprehensive Glossary of Terms is a practical book with the essential formulations, illustrative examples, real-world applications and main references on the topic. This book helps readers gain a more practical understanding of optimization, enabling them to apply it to their algorithms. This book also addresses the need for a practical publication that introduces these concepts and techniques. Discusses real-world applications of optimization and how it can be used in algorithms Explains the essential formulations of optimization in mathematics Covers a more practical approach to optimization

Practical Optimization Methods

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Author: M. Asghar Bhatti
Publisher: Springer Science & Business Media
ISBN: 9780387986319
Size: 64.20 MB
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Practical Optimization Methods by M. Asghar Bhatti


Original Title: Practical Optimization Methods

This practical and intuitive introduction to optimization theory and computational algorithms features a cross-platform CD-ROM containing all the text, examples, "Mathematica 3.0" functions, and Notebooks. This is the first textbook to use "Mathematica" to develop a thorough understanding of optimization algorithms, fully exploiting "Mathematica's" symbolic, numerical, and graphical capabilities. 176 illus.

Data Mining Algorithms

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Author: Pawel Cichosz
Publisher: John Wiley & Sons
ISBN: 1118950801
Size: 33.50 MB
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Data Mining Algorithms by Pawel Cichosz


Original Title: Data Mining Algorithms

Data Mining Algorithms is a practical, technically-oriented guide to data mining algorithms that covers the most important algorithms for building classification, regression, and clustering models, as well as techniques used for attribute selection and transformation, model quality evaluation, and creating model ensembles. The author presents many of the important topics and methodologies widely used in data mining, whilst demonstrating the internal operation and usage of data mining algorithms using examples in R.

Engineering Optimization

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Author: S. S. Rao
Publisher: John Wiley & Sons
ISBN: 9780471550341
Size: 49.20 MB
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Engineering Optimization by S. S. Rao


Original Title: Engineering Optimization

A rigorous mathematical approach to identifying a set of design alternatives and selecting the best candidate from within that set, engineering optimization was developed as a means of helping engineers to design systems that are both more efficient and less expensive and to develop new ways of improving the performance of existing systems. Thanks to the breathtaking growth in computer technology that has occurred over the past decade, optimization techniques can now be used to find creative solutions to larger, more complex problems than ever before. As a consequence, optimization is now viewed as an indispensable tool of the trade for engineers working in many different industries, especially the aerospace, automotive, chemical, electrical, and manufacturing industries. In Engineering Optimization, Professor Singiresu S. Rao provides an application–oriented presentation of the full array of classical and newly developed optimization techniques now being used by engineers in a wide range of industries. Essential proofs and explanations of the various techniques are given in a straightforward, user–friendly manner, and each method is copiously illustrated with real–world examples that demonstrate how to maximize desired benefits while minimizing negative aspects of project design. Comprehensive, authoritative, up–to–date, Engineering Optimization provides in–depth coverage of linear and nonlinear programming, dynamic programming, integer programming, and stochastic programming techniques as well as several breakthrough methods, including genetic algorithms, simulated annealing, and neural network–based and fuzzy optimization techniques. Designed to function equally well as either a professional reference or a graduate–level text, Engineering Optimization features many solved problems taken from several engineering fields, as well as review questions, important figures, and helpful references. An indispensable working resource for practicing engineers Engineering Optimization Providing engineers with a rigorous, systematic method for rapidly zeroing in on the most innovative, cost–effective solutions to some of today′s most challenging engineering design problems, optimization is a powerful tool of the trade for engineers in virtually every discipline. Now, in his latest book, Engineering Optimization, Singiresu S. Rao provides you with the most practical, up–to–date, and comprehensive coverage of new and classical optimization techniques currently in use throughout a wide range of industries. Designed to serve as both a daily working resource and an excellent graduate–level text, Engineering Optimization gives you: ∗ In–depth coverage of linear and nonlinear programming, dynamic programming, integer programming, and stochastic programming techniques ∗ New or recently developed methods, including genetic algorithms, simulated annealing, neural network–based and fuzzy optimization techniques ∗ Dozens of real–world design optimization examples taken from a wide range of industries ∗ Numerous solved problems and review questions ∗ An extensive bibliography Engineering Optimization is a valuable working resource for engineers employed in practically all technological industries. It is also a superior didactic tool for graduate students of mechanical, civil, electrical, chemical, and aerospace engineering.

Numerical Methods Of Mathematical Optimization

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Author: Hans P. Künzi
Publisher: Academic Press
ISBN: 1483264718
Size: 35.52 MB
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Numerical Methods Of Mathematical Optimization by Hans P. Künzi


Original Title: Numerical Methods Of Mathematical Optimization

Numerical Methods of Mathematical Optimization: With ALGOL and FORTRAN Programs reviews the theory and the practical application of the numerical methods of mathematical optimization. An ALGOL and a FORTRAN program was developed for each one of the algorithms described in the theoretical section. This should result in easy access to the application of the different optimization methods. Comprised of four chapters, this volume begins with a discussion on the theory of linear and nonlinear optimization, with the main stress on an easily understood, mathematically precise presentation. In addition to the theoretical considerations, several algorithms of importance to the numerical application of optimization theory are described. The next chapter explains the computer programs used in actual optimization, which have the form of procedures or subroutines. The book concludes with an analysis of ALGOL and FORTRAN, paying particular attention to their use in global optimization procedures as well as for the simplex and duoplex methods and the decomposition, Gomory, Beale, and Wolfe algorithms. This monograph will be helpful to students and practitioners of computer science and applied mathematics.

Optimization Theory With Applications

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Author: Donald A. Pierre
Publisher: Courier Corporation
ISBN: 0486136957
Size: 18.25 MB
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Optimization Theory With Applications by Donald A. Pierre


Original Title: Optimization Theory With Applications

Broad-spectrum approach to important topic. Explores the classic theory of minima and maxima, classical calculus of variations, simplex technique and linear programming, optimality and dynamic programming, more. 1969 edition.

Mathematical Optimization Of Water Networks

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Author: Alexander Martin
Publisher: Springer Science & Business Media
ISBN: 3034804369
Size: 26.68 MB
Format: PDF
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Mathematical Optimization Of Water Networks by Alexander Martin


Original Title: Mathematical Optimization Of Water Networks

Water supply- and drainage systems and mixed water channel systems are networks whose high dynamic is determined and/or affected by consumer habits on drinking water on the one hand and by climate conditions, in particular rainfall, on the other hand. According to their size, water networks consist of hundreds or thousands of system elements. Moreover, different types of decisions (continuous and discrete) have to be taken in the water management. The networks have to be optimized in terms of topology and operation by targeting a variety of criteria. Criteria may for example be economic, social or ecological ones and may compete with each other. The development of complex model systems and their use for deriving optimal decisions in water management is taking place at a rapid pace. Simulation and optimization methods originating in Operations Research have been used for several decades; usually with very limited direct cooperation with applied mathematics. The research presented here aims at bridging this gap, thereby opening up space for synergies and innovation. It is directly applicable for relevant practical problems and has been carried out in cooperation with utility and dumping companies, infrastructure providers and planning offices. A close and direct connection to the practice of water management has been established by involving application-oriented know-how from the field of civil engineering. On the mathematical side all necessary disciplines were involved, including mixed-integer optimization, multi-objective and facility location optimization, numerics for cross-linked dynamic transportation systems and optimization as well as control of hybrid systems. Most of the presented research has been supported by the joint project „Discret-continuous optimization of dynamic water systems“ of the federal ministry of education and research (BMBF).

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