|  | Ganoulis, Jacques Risk Analysis of Water Pollution
  2., revised and expanded Edition - May 2009 142.- Euro 2009. XVI, 311 Pages, Hardcover 203 Fig., 38 Tab. - Practical Approach Book - ISBN-10: 3-527-32173-X ISBN-13: 978-3-527-32173-5 - Wiley-VCH, Weinheim

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Short description This practice-oriented guide includes: developments in risk analysis, water quality assessment and management and the role of ecological water quality in regional and transboundary water resources management according to the UNESCO programmes and the EU-Water Framework Directive.
From the contents WATER RESOURCES: QUANTITY AND QUALITY Water Pollution and Risk Analysis Water Pollution in Transboundary Regions The EU Water Framework Directive Uncertainties in Water Resources Management Environmental Risk Assessment and Management Aim and Organisation of the Book Questions and Problems ? Chapter 1 RISK IDENTIFICATION Definition of Risk Typology of Risks and the Precautionary Principle Uncertainties in Water Pollution Problems Water Quality Specifications Probabilistic Risk and Reliability Fuzzy Risk and Reliability Questions and Problems ? Chapter 2 RISK QUANTIFICATION Stochastic Approach Fuzzy Set Theory Time Dependence and System Risk Questions and Problems ? Chapter 3 RISK ASSESSMENT OF ENVIRONMENTAL WATER QUALITY Risk in Coastal Water Pollution Risk in River Water Quality Risk in Groundwater Contamination Questions and Problems ? Chapter 4 RISK MANAGEMENT Performance Indices and Figures of Merit Objective Functions and Optimisation Basic Decision Theory Elements of the Utility Theory Multi-Objective Decision Analysis Questions and Problems ? Chapter 5 CASE STUDIES Coastal Pollution: The Thermaikos Gulf (Macedonia, Greece) River Water Quality: The Axios River (Macedonia, Greece) Groundwater Pollution: The Campaspe Aquifer (Victoria, Australia) APPENDIX A: THE PROBABILISTIC APPROACH Basic Probability The Multiplicative Law Statistical Independence Rare Events Theorem of Total Probability Bayes? Theorem Random Variables Expectation, Variance and Standard Deviation Derived Distributions Two-Dimensional Distributions Functions of Random Vectors APPENDIX B: THE FUZZY SET THEORY Basic Definitions Fuzzy Sets h-Level Sets, Normal and Convex Fuzzy Sets Fuzzy Numbers Cartesian Product Extension Principle Arithmetic Operations on Fuzzy Numbers as Extension of Interval Analysis Arithmetic Operations on Intervals APPENDIX C: HINTS FOR ANSWERING QUESTIONS AND SOLUTIONS TO PROBLEMS
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