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Fuzzy Engineering Economics with Applications 1st Edition by Cengiz Kahraman ISBN 3642089747 9783642089749

  • SKU: BELL-2030228
Fuzzy Engineering Economics with Applications 1st Edition by Cengiz Kahraman ISBN 3642089747 9783642089749
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Fuzzy Engineering Economics with Applications 1st Edition by Cengiz Kahraman ISBN 3642089747 9783642089749 instant download after payment.

Publisher: Springer
File Extension: PDF
File size: 2.95 MB
Pages: 400
Author: Cengiz Kahraman
ISBN: 9783540708094, 354070809X
Language: English
Year: 2008

Product desciption

Fuzzy Engineering Economics with Applications 1st Edition by Cengiz Kahraman ISBN 3642089747 9783642089749 by Cengiz Kahraman 9783540708094, 354070809X instant download after payment.

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ISBN 10: 3642089747 
ISBN 13: 9783642089749
Author: Cengiz Kahraman

Fuzzy set approaches are suitable to use when the modeling of human knowledge is necessary and when human evaluations are needed. Fuzzy set theory is recognized as an important problem modeling and solution technique. It has been studied ext- sively over the past 40 years. Most of the early interest in fuzzy set theory pertained to representing uncertainty in human cognitive processes. Fuzzy set theory is now - plied to problems in engineering, business, medical and related health sciences, and the natural sciences. This book handles the fuzzy cases of classical engineering e- nomics topics. It contains 15 original research and application chapters including different topics of fuzzy engineering economics. When no probabilities are available for states of nature, decisions are given under uncertainty. Fuzzy sets are a good tool for the operation research analyst facing unc- tainty and subjectivity. The main purpose of the first chapter is to present the role and importance of fuzzy sets in the economic decision making problem with the literature review of the most recent advances.

Fuzzy Engineering Economics with Applications 1st Table of contents:

  1. Fuzzy Sets in Engineering Economic Decision-Making
  2. Introduction
  3. Fuzzy Concepts in Engineering Economy
  4. The Time Value of Money
  5. Simple and Compound Interest Rates
  6. Nominal and Effective Interest Rates
  7. Continuous Compounding
  8. Inflated Interest Rate
  9. Interest Factors
  10. Bibliography for Fuzzy Engineering Economic Analysis
  11. Conclusions
  12. References
  13. Fuzzy Present Worth Analysis with Correlated and Uncorrelated Cash Flows
  14. Introduction
  15. Economic Concepts Review
  16. Time Value of Money
  17. Cash Flow
  18. Equivalence Formulae
  19. Techniques of Comparison
  20. Arithmetic Operations over Fuzzy Numbers That Are Not Independent
  21. Example of Financial Calculations
  22. Comparing and Ordering Fuzzy Numbers
  23. Independent Numbers
  24. Dependent Fuzzy Numbers
  25. Decision Issues
  26. NPW Example 1
  27. Fuzzy Case with Partial Correlation
  28. NPW Example 2
  29. References
  30. Optimization with Fuzzy Present Worth Analysis and Applications
  31. Introduction
  32. Introductory Information - Crisp Present Value and Fuzzy Numbers
  33. Crisp Present Value
  34. Basic Definitions - Fuzzy Numbers
  35. Fuzzy Present Value - Concept and Applications
  36. Fuzzy Data
  37. Calculation of Fuzzy Present Value and Fuzzy Net Present Value
  38. Interpretation of Fuzzy Present Value and Fuzzy Net Present Value
  39. Fuzzy and Probabilistic Approach to the Present Value
  40. Fuzzy Net Present Value as Objective in Project Selection Problems
  41. Applications to the Valuation of Projects with Future Options
  42. Fuzzy Net Present Value as Objective in Optimization Problems from the Industry
  43. Fuzzy Net Present Value as an Objective in Spatial Games
  44. Fuzzy Classification Based on Net Present Value
  45. Conclusions
  46. References
  47. Fuzzy Equivalent Annual-Worth Analysis and Applications
  48. Introduction
  49. Fuzzy Equivalent Uniform Annual Value Method
  50. Ranking Methods
  51. The First Ranking Method
  52. The Second Ranking Method
  53. Application
  54. Analysis Period is Infinite
  55. Conclusions
  56. References
  57. Case Studies Using Fuzzy Equivalent Annual Worth Analysis
  58. Use of the A/P Factor
  59. EAW Example 1
  60. Crisp Case
  61. Fuzzy Case
  62. EAW Example 2
  63. Crisp Case
  64. Fuzzy Case
  65. EAW Example 3
  66. References
  67. Fuzzy Rate of Return Analysis and Applications
  68. Introduction
  69. Crisp Internal Rate of Return
  70. Fuzzy Internal Rate of Return
  71. Conclusions
  72. References
  73. On the Fuzzy Internal Rate of Return
  74. Introduction
  75. A New Method for Solving of Interval Equations
  76. Fuzzy IRR for the Crisp Interval Cash Flows-Basics
  77. A Numerical Solution of the Non-linear Fuzzy Problem of $IRR$ Calculation
  78. Possible Applications
  79. Conclusion
  80. References
  81. Fuzzy Benefit/Cost Analysis and Applications
  82. Introduction
  83. Fuzzy Benefit/Cost Ratio Analysis
  84. Discrete Compounding
  85. Continuous Compounding
  86. Ranking Methods
  87. Applications
  88. Application of Fuzzy B/C in Case of Continuous Compounding
  89. Conclusions
  90. References
  91. Fuzzy Replacement Analysis
  92. Introduction
  93. Classical Replacement Analysis
  94. Fuzzy EUAW
  95. A Numerical Application: Operating System Selection with Fuzzy Replacement Analysis
  96. Conclusion
  97. References
  98. Depreciation and Income Tax Considerations under Fuzziness
  99. Introduction
  100. Depreciation Methods
  101. Straight Line (SL) Depreciation
  102. Sum-of-Years Digits Depreciation
  103. Declining Balance (DB)
  104. Comparison of Depreciation Methods
  105. Consideration of Depreciation and Tax under Fuzzy Case
  106. Sum of Years Digits Depreciation
  107. Straight Line (SL) Depreciation
  108. Conclusions
  109. References
  110. Effects of Inflation under Fuzziness and Some Applications
  111. Introduction
  112. Relation between Inflation and Interest
  113. Inflation Measurement
  114. Impact of Inflation
  115. Tax Consideration
  116. Future Worth Calculations Adjusted for Inflation
  117. Capital Recovery Calculations Adjusted for Inflation
  118. Fuzzy Inflation-Adjusted Interest Rate
  119. Fuzzy Inflation Rates and Present Worth Calculations
  120. Fuzzy Inflation Rates and Future Worth Calculations
  121. Fuzzy Inflation Rates and Capital Recovery Calculations
  122. Some Applications
  123. Conclusions
  124. References
  125. Fuzzy Sensitivity Analysis and Its Application
  126. Introduction
  127. Sensitivity Analysis of Differentiation of the Choquet Integral as an Aggregation Function in Data-M
  128. Interval Limited Choquet Integral
  129. Differentiation of the Choquet Integral
  130. Sensitivity Analysis as an Aggregation Function in Data-Mining
  131. Differentiation of t-Conorm Integral
  132. Interval Limited t-Conorm Integral
  133. Differentiation of t-Conorm Integral
  134. Comparison with Differentiation of t-Conorm Integrals in Sensitivity Analysis of Aggregation Functio
  135. Apply to Credit Risk Analysis
  136. Long Term Debt Rating Model
  137. Simulation Result
  138. Sensitivity Analysis Using Differentiation of the Choquet Integral
  139. Conclusions
  140. References
  141. A Probabilistic Approach to Fuzzy Engineering Economic Analysis
  142. Introduction
  143. Probability Density Function from Membership Function
  144. Proportional Probability Distribution
  145. Uniform Probability Distribution
  146. The Mellin Transform
  147. Mellin Transforms for Selected Probability Functions
  148. Engineering Economy Applications
  149. Present Worth of Fuzzy Cash Flow Project
  150. Comparing Alternatives with Fuzzy Cash Flow
  151. Fuzzy Multi-attribute Automobile Selection (Dubois et al. 1988)
  152. Concluding Remarks
  153. References
  154. Investment Analyses Using Fuzzy Decision Trees
  155. Introduction
  156. Decision Trees
  157. Fuzzy Decision Trees
  158. A Numerical Example
  159. Investment Analysis Using Fuzzy Decision Trees
  160. Conclusions
  161. References
  162. Fuzzy Multiobjective Evaluation of Investments with Applications
  163. Introduction
  164. Tool Steel Material Selection Problem
  165. Subsethood Measure for Linguistic Representation of Fuzzy Numbers
  166. Common Representation of Different Types of Local Criteria
  167. Probabilistic Method For Fuzzy Values Comparison
  168. Aggregation of Local Criteria and Aggregating Modes
  169. Multiple Criteria Investment Project Evaluation in the Fuzzy Setting
  170. Local Criteria Building
  171. Ranking of Local Criteria
  172. Numerical Evaluation of the Comparing Investment Projects
  173. Hierarchical Structure of Local Criteria
  174. Conclusions
  175. References
  176. Using Fuzzy Multi-attribute Data Mining in Stock Market Analysis for Supporting Investment Decisions
  177. Introduction
  178. Preliminaries
  179. Basic Concepts
  180. FSQL: A Language for Flexible Queries
  181. Fuzzy Functional Dependencies and Gradual Functional Dependencies
  182. Applying FSQL to Obtain Fuzzy Extended Dependencies
  183. Fuzzy Extended Dependencies with FSQL Operators
  184. Obtaining Fuzzy Extended Dependencies from a Database by Using FSQL
  185. Applying a Fuzzy Data Mining Process to Stock Market
  186. Earning Sceneries Identification and Expert’s Theory Formulation
  187. Expert’s Theory Validation through FEDs Using FSQL
  188. Conclusions
  189. References
  190. Soft Decision Support Systems for Evaluating Real and Financial Investments
  191. Introduction
  192. The Basics of Fuzzy Sets and Fuzzy Numbers
  193. Fuzzy Sets
  194. Fuzzy Numbers
  195. The Extension Principle
  196. Normative Measures on Fuzzy Numbers
  197. Soft Decision Support for Financial Investments
  198. Utility Function for Ranking Portfolios
  199. Possibility Theory in Portfolio Selection
  200. A Possibilistic Approach to the Portfolio Selection Problem
  201. Algorithm for Solving the Possibilistic Portfolio Selection Problem
  202. Soft Decision Support for Strategic Investment Planning
  203. Practical Background
  204. Possibility Theory in Strategic Investment Planning
  205. Fuzzy Net Present Value Analysis
  206. Fuzzy Real Option Valuation
  207. References
  208. Pricing Options, Forwards and Futures Using Fuzzy Set Theory
  209. Introduction
  210. Pricing Options
  211. Binomial Model
  212. Black-Scholes Model
  213. Pricing Forwards and Futures
  214. Crisp Pricing Forwards/Futures
  215. Fuzzy Pricing Forwards/Futures
  216. Summary and Conclusions
  217. References
  218. Fuzzy Capital Rationing Models
  219. Introduction
  220. Uncertainty-Based Approaches to Capital Rationing Models
  221. Stochastic and Robust Approaches to Capital Rationing Model
  222. Fuzzy Capital Rationing Models
  223. Conclusions
  224. References
  225. Future Directions in Fuzzy Engineering Economics

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Tags: Cengiz Kahraman, Engineering, Economics

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