Multicriteria Optimization and Engineering (Hardcover, 1995 ed.)

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This pioneering volume comprehensively and systematically describes the Parameter Space Investigation (FSI) method, a novel concept for choosing the optimal design variables in solving multicriteria problems. Emphasizing the construction of the feasible solution set, the authors demonstrate state-of-the-art multicriteria optimization and identification. Applicable to a wide range of engineering problems in machines, structures and instrument design, this method enables readers to efficiently design higher-quality, lower cost objects with less metal requirements, vibration and noise, and with lower dynamic loads and energy consumption; determine optimal solutions, regardless of the number of criteria involved, and to identify relationships among different criteria and between criteria and design variables; accurately account for discrepancies between theoretical and actual characteristics, using a special set of adequacy criteria; and determine optimal design variables for complex finite element models. In addition, the book helps readers enhance the potential of the PSI method with theoretical investigations and algorithms for approximating the feasible solutions set and Pareto optimal set, facilitate proficient problem-solving by incorporating recently obtained results from the theory of uniformly distributed sequences, and evaluate design procedures by observing examples ranging from machine tools and agricultural equipment to automobiles and aviation. This practical, in-depth treatment of multicriteria optimization and engineering is essential for engineers and designers working in research and development of manufacturing machines, mechanisms and structures. It is also an importanttext for students of applied mechanics, mechanical engineering, optimal control and operation research.

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Product Description

This pioneering volume comprehensively and systematically describes the Parameter Space Investigation (FSI) method, a novel concept for choosing the optimal design variables in solving multicriteria problems. Emphasizing the construction of the feasible solution set, the authors demonstrate state-of-the-art multicriteria optimization and identification. Applicable to a wide range of engineering problems in machines, structures and instrument design, this method enables readers to efficiently design higher-quality, lower cost objects with less metal requirements, vibration and noise, and with lower dynamic loads and energy consumption; determine optimal solutions, regardless of the number of criteria involved, and to identify relationships among different criteria and between criteria and design variables; accurately account for discrepancies between theoretical and actual characteristics, using a special set of adequacy criteria; and determine optimal design variables for complex finite element models. In addition, the book helps readers enhance the potential of the PSI method with theoretical investigations and algorithms for approximating the feasible solutions set and Pareto optimal set, facilitate proficient problem-solving by incorporating recently obtained results from the theory of uniformly distributed sequences, and evaluate design procedures by observing examples ranging from machine tools and agricultural equipment to automobiles and aviation. This practical, in-depth treatment of multicriteria optimization and engineering is essential for engineers and designers working in research and development of manufacturing machines, mechanisms and structures. It is also an importanttext for students of applied mechanics, mechanical engineering, optimal control and operation research.

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Product Details

General

Imprint

Chapman and Hall

Country of origin

United Kingdom

Release date

March 1995

Availability

Expected to ship within 10 - 15 working days

First published

1995

Authors

,

Dimensions

229 x 152 x 19mm (L x W x T)

Format

Hardcover

Pages

236

Edition

1995 ed.

ISBN-13

978-0-412-99231-5

Barcode

9780412992315

Categories

LSN

0-412-99231-0



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