Facial reconstruction

Search LJMU Research Online

Browse Repository | Browse E-Theses

Development of an Algorithm to Convert Linear Belief Function inputs to Exponential Conditional Probability Functions for Multiple Method Applications

Loughney, S and Wang, J (2020) Development of an Algorithm to Convert Linear Belief Function inputs to Exponential Conditional Probability Functions for Multiple Method Applications. In: Proceedings of the 30th European Safety and Reliability Conference and 15th Probabilistic Safety Assessment and Management Conference . pp. 4524-4531. (Proceedings of the 30th European Safety and Reliability Conference (ESREL), 01 November 2020 - 05 November 2020, Venice, Italy).

[img]
Preview
Text
Loughney Paper 5075.pdf - Accepted Version

Download (563kB) | Preview

Abstract

Evidential Reasoning (ER), based on the Dempster-Schafer theory of evidence, and Bayesian Networks (BN) are two distinct theories and methodologies for modelling and reasoning with data regarding propositions in uncertain domains. Both ER and BNs incorporate graphical representations and quantitative approaches of uncertainty. BNs are probability models consisting of a directed acyclic graph, which represents conditional independence assumptions in the joint probability distribution. Whereas ER graphically describes knowledge through an evaluation hierarchy and the relationships of the attributes based on Dempster-Shafer theory of belief functions. Therefore, this paper proposes an algorithm, which allows for the conversion of the linear input data of ER (belief degrees and relative weights) to the exponential data input of BNs (conditional probability tables (CPTs)). The algorithm is applied to a validated case study where the ER approach has been utilized for decision-making

Item Type: Conference or Workshop Item (Paper)
Subjects: T Technology > TA Engineering (General). Civil engineering (General)
Divisions: Engineering
Publisher: Research Publishing Services
Date Deposited: 02 Jun 2021 13:53
Last Modified: 13 Apr 2022 15:18
DOI or ID number: 10.3850/978-981-14-8593-0_5075-cd
URI: https://researchonline.ljmu.ac.uk/id/eprint/15087
View Item View Item