
Managing Safety of Heterogeneous Systems
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Managing safety of diverse systems requires decision-making under uncertainties and risks. Such systems are typically characterized by spatio-temporal heterogeneities, inter-dependencies, externalities, endogenous risks, discontinuities, irreversibility, practically irreducible uncertainties, and rare events with catastrophic consequences. Traditional scientific approaches rely on data from real observations and experiments; yet no sufficient observations exist for new problems, and experiments are usually impossible. Therefore, science-based support for addressing such new class of problems needs to replace the traditional "deterministic predictions" analysis by new methods and tools for designing decisions that are robust against the involved uncertainties and risks. The new methods treat uncertainties explicitly by using "synthetic" information derived by integration of "hard" elements, including available data, results of possible experiments, and formal representations of scientific facts, with "soft" elements based on diverse representations of scenarios and opinions of public, stakeholders, and experts. The volume presents such effective new methods, and illustrates their applications in different problem areas, including engineering, economy, finance, agriculture, environment, and policy making.
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Persons
Ermoliev, Y.: Professor, Institute Scholar, and Senior Researcher, Integrated Modeling Environment (IME) Project, International Institute for Applied System Analysis, Laxenburg, Austria. Research: modeling of decision-making processes under risks and uncertainties, stochastic and dynamic system optimization.
Makowski, M.: Dr., Leader, Integrated Modeling Environment (IME) Project, International Institute for Applied System Analysis, Laxenburg, Austria. Research: model-based decision-making support, structured modeling, integrated model analysis, multiple-criteria problem analysis.
Marti, K.: o.Univ.Professor for Engineering Mathematics, Federal Armed Forces University Munich, Aerospace Engineering and Technology, Neubiberg/Munich, Germany. Research: Stochastic Optimization Methods in Engineering
Content
- Intro
- Managing Safety of Heterogeneous Systems
- Preface
- Contents
- Contributors
- List of Figures
- List of Tables
- Robust Management of Heterogeneous Systems under Uncertainties
- 1 Context
- 2 Decisions Under Uncertainties
- 3 Illustrative Examples
- 4 Robust Decisions for Heterogeneous Systems
- 5 Heterogeneity and Vulnerability
- 5.1 Discounting
- 5.2 Stochastic Optimization Versus Scenario Optimization
- 6 Summary
- References
- Part I Decisions Under Systemic Risk and Uncertainties
- Systemic Risk and Security Management
- 1 Introduction
- 2 Standard Risks
- 3 Catastrophic and Systemic Risks
- 3.1 Applicability of Mean Values, Systemic Risk
- 3.2 Extreme Events and Unknown Risks
- 4 Security Management, Principal Agent Problem
- 4.1 Game Theoretic Approach
- 4.2 Decision-Theoretic Approach
- 5 Systemic Security
- 5.1 Preventive Randomized Solutions
- 5.2 Defensive Resource Allocation
- 5.3 Systemic Failures and Damages
- 6 Security of Electricity Networks
- 7 Computational Methods
- 7.1 Adaptive Monte Carlo Optimization for Two-Stage STO Models
- 7.2 Uncertain Distributions
- 7.3 Generalized Moment Problem
- 7.4 Duality Relations and Stochastic Optimization
- 8 Concluding Remarks
- References
- Robust Decisions under Risk for Imprecise Probabilities
- 1 Introduction
- 2 Robust Solution Concept
- 3 Tail Mean and Related Robust Solution Concepts
- 4 Dual LP Models
- 5 Portfolio Optimization
- 6 Conclusions
- References
- Combining Second-Order Belief Distributions with Qualitative Statements in Decision Analysis
- 1 Introduction
- 2 Decision Trees
- 3 Belief Distributions
- 3.1 Constrained Belief Distributions
- 3.2 Marginal Constrained Belief Distributions
- 3.3 Belief Distribution Over Expected Utility
- 4 Simulation from Expected Utilities
- 4.1 Special Case of Uniform Distributions
- 5 Summary and Conclusions
- References
- An Econometric Model Based on the Maxmin Expected Utility Model: An Application to Earthquake Insurance
- 1 Introduction
- 2 Ambiguity and the Maxmin Expected Utility Model
- 3 Application: Earthquake Insurance in Japan
- 4 Survey Data
- 5 Model
- 5.1 Expected Utility Model
- 5.2 Maxmin Expected Utility Model
- 5.3 Specification of Subjective Probability Distributions
- 5.4 Specification of Utility Function
- 5.5 Estimation Method
- 6 Results
- 6.1 Estimation Results of Simple Models
- 6.2 Estimated Effects of Personal Characteristics
- 7 Policy Implications
- 8 Conclusions
- References
- Part II Modeling Uncertainties of Heterogeneous Systems
- Modeling Technological Change Under Increasing Returns and Uncertainty
- 1 Introduction
- 2 Increasing Returns and Uncertainty
- 3 Myopic Evolutionary Processes
- 3.1 Behavioral Models, Urn's Scheme
- 3.2 Market Processes
- 3.3 Potential Urn's Schemes, ``Trial-and-Error" Experiments
- 4 Valuation of Technological Changes
- 4.1 Net Present Value Analysis, Discounting
- 4.2 Real Option, Top-Down and Bottom-Up Models
- 5 Systemic Valuations
- 6 Interdependencies and Endogenous Risks
- 6.1 Multiagent Framework Under Uncertainty
- 6.2 Induced Systemic Risks
- 6.3 Uncertainty and Increasing Returns
- 7 Decisions Under Uncertainty
- 7.1 Scenario Analysis, Pareto Optimality
- 7.2 Interval Uncertainty, Attainable Sets, Worst-Case Analysis
- 7.3 Weights
- 7.4 Probabilistic Degree of Belief, Fuzzy Sets
- 8 Probabilistic and Stochastic Models
- 8.1 Risk Measures
- 8.2 Two-Stage Model
- 9 Concluding Remarks
- References
- Stochastic Programming Perspectiveon the Agency Problems Under Uncertainty
- 1 Introduction
- 2 Deterministic Case and Importance of Uncertainty
- 3 Stochastic Programming Formulations of Agency Problems
- 3.1 Formulation of Agency Problems with Uncertain Parameters
- 3.2 Two-Stage Stochastic Programming Problem with Bilevel Structure
- 3.3 Imperfect Knowledge of the Principal About the Agent
- 3.3.1 Benchmarks
- 3.3.2 Monitoring
- 3.4 Licensing
- 4 Solution Approaches
- 5 Conclusions
- Appendix: Algorithm for Solution of Example 8
- References
- Sustainable Agriculture, Food Security, and Socio-Economic Risks in Ukraine
- 1 Introduction
- 2 Structural Changes in Ukrainian Agricultural Sector
- 3 Analysis of Pathways Towards Sustainable Rural Area Development
- 4 Numerical Application
- 5 Concluding Remarks
- References
- Multiple-Criteria Decision Support Systemfor Siemianówka Reservoir under Uncertainties
- 1 Introduction
- 2 The Upper Narew Mathematical Model
- 3 Inflow Forecasts
- 4 Optimization Problem
- 5 Results
- 6 Conclusions
- References
- Part III Uncertainty and Optimization
- A Deterministic Algorithm for Global Optimization
- 1 Introduction
- 2 Preliminaries
- 3 Lower Bounds
- 3.1 Lipschitzian Lower Bounds in a General Case
- 3.2 Lipschitzian Lower Bounds for Unconstrained Optimization
- 3.3 Computing Lipschitz Constants
- 4 Algorithm Details
- 4.1 Algorithm Overview
- 4.2 Optimality Testing
- 4.3 Feasibility Testing
- 4.4 Updating the Record
- 5 Implementation and Experimental Results
- 6 Related Works
- 7 Conclusions
- References
- Robust Optimization by Fuzzy Linear Programming
- 1 Introduction
- 2 Optimizing Approach
- 2.1 Statement of the Problem
- 2.2 Possibility and Necessity
- 2.3 Possible and Necessary Optimalities
- 2.4 Robust Soft-Optimal Solutions
- 3 Satisficing Approach
- 4 Concluding Remarks
- References
- Various Types of Objective Functions of Clustering for Uncertain Data
- 1 Introduction
- 2 FCM-Based Clustering with Tolerance
- 2.1 Basic Concept of Tolerance
- 2.2 Fuzzy c-Means
- 2.3 Fuzzy c-Means with Tolerance
- 2.3.1 Standard Model on L2-Norm
- 2.3.2 Entropy-Based Model on L2-Norm
- 2.3.3 Standard Model on L1-Norm
- 2.3.4 Entropy-Based Model on L1-Norm
- 3 FCM-Based Clustering Using Penalty-Vector Regularization
- 3.1 Basic Concept of Penalty-Vector Regularization
- 3.2 Fuzzy c-Means Using Penalty-Vector Regularization
- 3.2.1 Standard Model on L2-Norm
- 3.2.2 Entropy-Based Model on L2-Norm
- 3.2.3 Standard Model on L1-Norm
- 3.2.4 Entropy-Based Model on L1-Norm
- 4 Conclusion
- References
- Part IV Analysis and Optimization of Technical Systems Under Uncertainty
- Stochastic Optimal Open-Loop Feedback Control of Dynamic Structural Systems under Stochastic Uncertainty
- 1 Dynamic Structural Systems Under Stochastic Uncertainty
- 1.1 Stochastic Optimal Structural Control: Active Control
- 1.2 Robust (Optimal) Open-Loop Feedback Control
- 1.3 Stochastic Optimal Open-Loop Feedback Control
- 2 Expected Total Cost Function
- 3 Open-Loop Control Problem on the Remaining Time Interval [tb,tf]
- 4 Stochastic Hamiltonian of (5a-d)
- 4.1 Expected Hamiltonian (with Respect to the Time Interval [tb,tf] and Information Atb)
- 4.2 H-Minimal Control on [tb,tf]
- 5 Canonical Hamiltonian System
- 6 Minimum Energy Control
- 6.1 Endpoint Control
- 6.1.1 Quadratic Control Costs
- 6.2 Endpoint Control with Different Cost Functions
- 6.3 Weighted Quadratic Terminal Costs
- 6.3.1 Quadratic Control Costs
- 7 Nonzero Costs for Displacements
- 7.1 Quadratic Control and Terminal Costs
- 8 Example
- 9 Conclusion
- References
- Modeling and Processing of Uncertainty in Civil Engineering by Means of Fuzzy Randomness
- 1 Introduction
- 2 Modeling Fuzzy Data
- 3 Processing Fuzzy Random Variables
- 3.1 Variant I
- 3.2 Variant II
- 4 Examples
- 4.1 Analysis of a Strengthened Hypar Shell Roof Structure
- 4.2 Safety Assessment of a Shoring Wall
- 5 Conclusion
- References
- Optimal Design and Sensitivity of Large Spatial Trusses Under Uncertainty
- 1 General Formulation of the Problem
- 1.1 Recourse Problem as LP
- 1.2 Substitute Problems
- 1.2.1 Expected Value Problem
- 1.2.2 Recourse Problem with Discretization
- 2 Numerical Example
- 2.1 Variation of the Number of Storeys
- 2.1.1 Expected Value Problem
- 2.1.2 Recourse Problem with Discretization
- 2.2 Variation of the Standard Deviation
- 2.3 Further Numerical Aspects
- 3 Conclusion
- References
- Part V Analysis and Optimization of Economic Systems Under Uncertainty
- Sustainable Agriculture in China: Estimation and Reduction of Nitrogen Impacts
- 1 Introduction
- 2 The Model
- 3 Numerical Application: A Case Study of China
- 4 Concluding Remarks
- Appendix 1: Production Allocation Algorithm
- Appendix 2: Stochastic Model for Production Allocation
- References
- Evaluation of Portfolio of Financial and Insurance Instruments: Simulation of Uncertainty
- 1 Introduction
- 2 Catastrophe Bonds
- 3 Portfolio Construction
- 4 Cat-Bond Pricing
- 5 Numerical Experiments
- 6 Uncertainties Problem
- 7 Conclusions
- References
- Pricing Catastrophe Bonds under Safety Constraints
- 1 Introduction
- 2 Catastrophe Bond Pricing Model and Moral Hazard
- 2.1 Assumptions and Model Structure
- 2.2 Application to Typhoon Risk in China
- 2.3 Moral Hazard
- 3 Model with Moral Hazard Safety Constraints
- 3.1 Moral Hazard Constraint
- 3.2 Comparative Analysis of Results
- 4 Conclusions
- References
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