Masahiro Inuiguchi
Invited Speaker

Masahiro Inuiguchi

Full Professor

The University of Osaka
Japan

SOFT President Multiple Criteria Decision Analysis Fuzzy Systems Rough Sets Interval Models

Biography

Masahiro Inuiguchi is a Full Professor at The University of Osaka, formerly known in English as Osaka University. He received his B.E., M.E., and D.E. degrees from Osaka Prefecture University in 1985, 1987, and 1991, respectively.

He began his academic career as a Research Associate at Osaka Prefecture University from 1987 to 1992, followed by an appointment as Associate Professor at Hiroshima University from 1992 to 1997. He subsequently joined Osaka University as an Associate Professor in 1997 and became a Full Professor in 2003.

His research interests include possibility theory, fuzzy mathematical programming, rough sets, and multiple criteria decision analysis using interval models. He is currently President of the Japan Society for Fuzzy Theory and Intelligent Informatics (SOFT) and is a member of several international and Japanese professional societies, including IEEE, INFORMS, IRSS, ISCIE, SICE, JORS, and IEICE.

Talk Overview

Multiple Criteria Decision Analysis via Visualizing Hesitation: An Interval Priority Weight Estimation Approach

Conventional multiple criteria decision analysis typically constructs crisp models from preference data, removing ambiguity in order to simplify the model and produce decisive recommendations. This talk explores an alternative perspective: preserving ambiguity within the decision model so that potential outcomes can be visualized and the robustness of a decision can be evaluated.

The approach is introduced within the analytic hierarchy process (AHP). Instead of estimating a single crisp priority vector from a pairwise comparison matrix, interval priority weights are estimated to represent uncertainty and hesitation in the decision maker's preferences. This produces a set of possible priority-weight vectors and allows multiple potentially recommendable orders of alternatives to be examined.

The talk will present the mathematical formulation of the interval priority weight estimation problem and discuss important properties, including the non-uniqueness of its solutions. Several estimation methods and numerical experiments will be introduced to demonstrate their performance when a decision maker provides vague evaluations of priority weights.

A visualization framework based on the Hurwicz decision rule will then be used to map recommendable orders of alternatives according to different levels of discretion and optimism. A unique order appearing across the map indicates a robust recommendation, while multiple orders reveal the decision maker's hesitation. The resulting visualization enables decision makers to understand how their decision policy affects the final ranking and to make more informed decisions with confidence.

Interval priority weight estimation for AHP
Modeling ambiguity instead of eliminating it
Robustness analysis of alternative rankings
Visualization of decision-maker hesitation
Hurwicz decision rule with discretion and optimism
Multiple criteria decision-making under uncertainty

Research Interests

  • Multiple Criteria Decision Analysis
  • Analytic Hierarchy Process
  • Interval Priority Weight Estimation
  • Possibility Theory
  • Fuzzy Mathematical Programming
  • Rough Sets
  • Interval Models
  • Decision Making under Uncertainty

Academic Service

  • President, Japan Society for Fuzzy Theory and Intelligent Informatics (SOFT)
  • Area / Regional Editor, Fuzzy Sets and Systems
  • Area / Regional Editor, Fuzzy Optimization and Decision Making
  • Editorial Board Member, European Journal of Operational Research
  • Member, IEEE
  • Member, INFORMS
  • Member, International Rough Set Society (IRSS)
  • Member of several Japanese professional societies

Academic Profile

Current Position
Full Professor, The University of Osaka, Japan
1997–Present
The University of Osaka, formerly Osaka University
1992–1997
Associate Professor, Hiroshima University
1987–1992
Research Associate, Osaka Prefecture University
Education
B.E. (1985), M.E. (1987), and D.E. (1991), Osaka Prefecture University
Research Focus
Possibility theory, fuzzy mathematical programming, rough sets, interval models, and multiple criteria decision analysis