Sensitivity Analysis

Routing Summary

This folder covers global sensitivity analysis (GSA) for ABM parameter spaces — variance-based Sobol indices, Morris screening, and Saltelli/FAST estimation. Source: Sadeghi & Matwin (2024). Contains 5 notes.

Concept Map

ConceptNoteTypeDepends OnKey Result
GSA overview & method familiesGlobal Sensitivity Analysis - OverviewoverviewLocal vs Global Sensitivity AnalysisSample-then-analyze; variance/derivative/distribution families; screen then quantify
Sobol indices & ANOVA decompositionVariance-Based Sensitivity and Sobol IndicesdefinitionGlobal Sensitivity Analysis - Overview, ; = interactions
Morris elementary-effects screeningMorris Elementary Effects ScreeningdefinitionGlobal Sensitivity Analysis - Overview at runs; ranks like
Saltelli/FAST estimation & costSampling and Estimation for Sobol IndicesconceptVariance-Based Sensitivity and Sobol IndicesSaltelli runs; FAST spectral; SALib
Local vs global SALocal vs Global Sensitivity AnalysisconceptGlobal Sensitivity Analysis - OverviewOAT misses interactions & high-dim coverage; global captures both

Notes

  • Global Sensitivity Analysis - Overview — CONTAINS: two-phase sample/analyze paradigm, four GSA families (variance/derivative/distribution/feature-additive), screening vs quantification, factor prioritization/fixing/interaction questions, cost overview, MNIST case-study findings
  • Variance-Based Sensitivity and Sobol Indices — CONTAINS: ANOVA/Sobol-Hoeffding variance decomposition , , first-order , second-order , total-effect , additivity identity , interaction detection
  • Morris Elementary Effects Screening — CONTAINS: elementary effect , mean , std , Campolongo (absolute), plane interpretation, DGSM generalization, screening cost
  • Sampling and Estimation for Sobol Indices — CONTAINS: Saltelli A/B/ design and cost, FAST Fourier/Parseval spectral estimation, RBD/FAST_RBD, Table 1 sample budgets, SALib usage
  • Local vs Global Sensitivity Analysis — CONTAINS: OAT definition, assumptions of linearity/independence, OAT pitfalls (no interactions, baseline dependence, vanishing high-dim coverage, non-monotonicity), pure-interaction counterexample

Sources