What is included with this book?
Preface | |
Introduction to Sensitivity Analysi | |
Models and Sensitivity Analysis | |
Definition | |
Models | |
Models and Uncertainty | |
How to Set Up Uncertainty and Sensitivity Analyses | |
Implications for Model Quality | |
Methods and Settings for Sensitivity Analysis - An Introduction | |
Local versus Global | |
A Test Model | |
Scatterplots versus Derivatives | |
Sigma-normalized Derivatives | |
Monte Carlo and Linear Regression | |
Conditional Variances - First Path | |
Conditional Variances - Second Path | |
Application to Model (3) | |
A First Setting: 'Factor Prioritization' | |
Nonadditive Models | |
Higher-order Sensitivity Indices | |
Total Effects | |
A Second Setting: 'Factor Fixing' | |
Rationale for Sensitivity Analysis | |
Treating Sets | |
Further Methods | |
Elementary Effect Test | |
Monte Carlo Filtering | |
Nonindependent Input Factors | |
Possible Pitfalls for a Sensitivity Analysis | |
Concluding Remarks | |
Exercises | |
Answers | |
Additional Exercises | |
Solutions to Additional Exercises | |
Experimental Designs | |
Introduction | |
Dependency on a Single Parameter | |
Sensitivity Analysis of a Single Parameter | |
Random Values | |
Stratified Sampling | |
Mean and Variance Estimates for Stratified Sampling | |
Sensitivity Analysis of Multiple Parameters | |
Linear Models | |
One-at-a-time (OAT) Sampling | |
Limits on the Number of Influential Parameters | |
Fractional Factorial Sampling | |
Latin Hypercube Sampling | |
Multivariate Stratified Sampling | |
Quasi-random Sampling with Low-discrepancy Sequences | |
Group Sampling | |
Exercises | |
Exercise Solutions | |
Elementary Effects Method | |
Introduction | |
The Elementary Effects Method | |
The Sampling Strategy and its Optimization | |
The Computation of the Sensitivity Measures | |
Working with Groups | |
The EE Method Step by Step | |
Conclusions | |
Exercises | |
Solutions | |
Variance-based Methods | |
Different Tests for Different Settings | |
Why Variance? | |
Variance-based Methods. A Brief History | |
Interaction Effects | |
Total Effects | |
How to Compute the Sensitivity Indices | |
FAST and Random Balance Designs | |
Putting the Method to Work: the Infection Dynamics Model | |
Caveats | |
Exercises | |
Factor Mapping and Metamodelling | |
Introduction | |
Monte Carlo Filtering (MCF) | |
Implementation of Monte Carlo Filtering | |
Pros and Cons | |
Exercises | |
Solutions | |
Examples | |
Metamodelling and the High-Dimensional Model Representation | |
Estimating HDMRs and Metamodels | |
A Simple Example | |
Another Simple Example | |
Exercises | |
Solutions to Exercises | |
Conclusions | |
Sensitivity Analysis: from Theory to Practice | |
Example 1: a Composite Indicator | |
Setting the Problem | |
A Composite Indicator Measuring Countries' Performance in Environmental Sustainability | |
Selecting the Sensitivity Analysis Method | |
The Sensitivity Analysis Experiment and its Results | |
Conclusions | |
Example 2: Importance of Jumps in Pricing Options | |
Setting the Problem | |
The Heston Stochastic Volatility Model with Jumps | |
Selecting a Suitable Sensitivity Analysis Method | |
The Sensit | |
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