Probabilistic Sensitivity Analysis for Situation Awareness

Abstract

Probabilistic Graphical Models (PGMs) provide a normative tool for modeling uncertain, dynamic situations and at different levels of detail. These models, which include Bayesian and Markov networks, allow users to model the causal influences in a situation qualitatively using the language of graphs, and also quantitatively using probabilities and compatibilities (called model parameters). This quantitative aspect of PGMs is their strongest and weakest point. Its strength comes from providing an ability to model situations at a fine grained level, yet experts may find these numeric parameters counter intuitive to specify, interpret and control. Sensitivity analysis is concerned with characterizing the relationship between the answers to model queries and the values of model parameters, allowing decision makers to get first hand insights into the sensitivity and robustness of their decisions to the various assumptions underlying the situation model (as exhibited by model parameters). This report describes some key results obtained on the theory and practice of sensitivity analysis in probabilistic graphical models.

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Document Details

Document Type
Technical Report
Publication Date
Jun 30, 2008
Accession Number
ADA484674

Entities

People

  • Adnan Darwiche

Organizations

  • University of California, Los Angeles

Tags

Communities of Interest

  • Energy and Power Technologies
  • Human Systems
  • Materials and Manufacturing Processes

DTIC Thesaurus Topics

  • Abstracts
  • Artificial Intelligence
  • Bayesian Networks
  • Classification
  • Computer Science
  • Contracts
  • Detectors
  • Models
  • Network Topology
  • Networks
  • Probabilistic Models
  • Probability
  • Reasoning
  • Sensitivity
  • Sensor Networks
  • Situational Awareness
  • Students

Fields of Study

  • Computer science
  • Mathematics

Readers

  • Computational Linguistics
  • Statistical inference.
  • Theoretical Analysis.

Technology Areas

  • AI & ML
  • AI & ML - Bayesian Inference