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Fuzzy Geometric Programming Techniqu...
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Mandal, Wasim Akram.
Fuzzy Geometric Programming Techniques and Applications
Record Type:
Language materials, printed : Monograph/item
Title/Author:
Fuzzy Geometric Programming Techniques and Applications/ by Sahidul Islam, Wasim Akram Mandal.
Author:
Islam, Sahidul.
other author:
Mandal, Wasim Akram.
Description:
XXI, 359 p. 69 illus., 10 illus. in color.online resource. :
Contained By:
Springer Nature eBook
Subject:
Operations research. -
Online resource:
https://doi.org/10.1007/978-981-13-5823-4
ISBN:
9789811358234
Fuzzy Geometric Programming Techniques and Applications
Islam, Sahidul.
Fuzzy Geometric Programming Techniques and Applications
[electronic resource] /by Sahidul Islam, Wasim Akram Mandal. - 1st ed. 2019. - XXI, 359 p. 69 illus., 10 illus. in color.online resource. - Forum for Interdisciplinary Mathematics,2364-6748. - Forum for Interdisciplinary Mathematics,2.
Chapter 1. Introduction to Fuzzy Set Theory -- Chapter 2. Fuzzy Numbers & Fuzzy Optimization -- Chapter 3. Preliminary concepts of Geometric Programming Model -- Chapter 4. Fuzzy Unconstrained Geometric Programming Problem -- Chapter 5. Fuzzy Unconstrained Modified Geometric Programming Problem -- Chapter 6. Fuzzy Constrained Geometric Programming Problem -- Chapter 7. Fuzzy Constrained Fuzzy Modified Geometric Programming Problem -- Chapter 8. Signomial Geometric Programming Problem -- Chapter 9. Fuzzy Signomial Geometric Programming (GP) Problem -- Chapter 10. Goal Geometric Programming -- Chapter 11. Fuzzy Non-linear Programming -- Chapter 12. Geometric Programming Methods under Uncertainty -- Chapter 13. Intuitionistic & Neutrosophic Geometric Programming Problem.
This book develops the concepts of various unique optimization techniques in the crisp and fuzzy environment. It provides an extensive overview of geometric programming methods within a unifying framework, and presents an in-depth discussion of the modified geometric programming problem, fuzzy geometric programming, as well as new insights into goal geometric programming. With numerous examples and exercises together with detailed solutions for several problems, the book also addresses fuzzy multi-objective geometric programming techniques. Geometric programming, which falls into the general class of signomial problems, has applications across disciplines, from engineering to economics, and is extremely useful in applications of a variety of optimization problems. Organized into thirteen chapters, this book is a valuable resource for graduate and advanced undergraduate students and researchers in applied mathematics and engineering.
ISBN: 9789811358234
Standard No.: 10.1007/978-981-13-5823-4doiSubjects--Topical Terms:
573517
Operations research.
LC Class. No.: QA402-402.37
Dewey Class. No.: 519.6
Fuzzy Geometric Programming Techniques and Applications
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Chapter 1. Introduction to Fuzzy Set Theory -- Chapter 2. Fuzzy Numbers & Fuzzy Optimization -- Chapter 3. Preliminary concepts of Geometric Programming Model -- Chapter 4. Fuzzy Unconstrained Geometric Programming Problem -- Chapter 5. Fuzzy Unconstrained Modified Geometric Programming Problem -- Chapter 6. Fuzzy Constrained Geometric Programming Problem -- Chapter 7. Fuzzy Constrained Fuzzy Modified Geometric Programming Problem -- Chapter 8. Signomial Geometric Programming Problem -- Chapter 9. Fuzzy Signomial Geometric Programming (GP) Problem -- Chapter 10. Goal Geometric Programming -- Chapter 11. Fuzzy Non-linear Programming -- Chapter 12. Geometric Programming Methods under Uncertainty -- Chapter 13. Intuitionistic & Neutrosophic Geometric Programming Problem.
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This book develops the concepts of various unique optimization techniques in the crisp and fuzzy environment. It provides an extensive overview of geometric programming methods within a unifying framework, and presents an in-depth discussion of the modified geometric programming problem, fuzzy geometric programming, as well as new insights into goal geometric programming. With numerous examples and exercises together with detailed solutions for several problems, the book also addresses fuzzy multi-objective geometric programming techniques. Geometric programming, which falls into the general class of signomial problems, has applications across disciplines, from engineering to economics, and is extremely useful in applications of a variety of optimization problems. Organized into thirteen chapters, this book is a valuable resource for graduate and advanced undergraduate students and researchers in applied mathematics and engineering.
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