T
Thomas L. Saaty
Researcher at University of Pittsburgh
Publications - 376
Citations - 103418
Thomas L. Saaty is an academic researcher from University of Pittsburgh. The author has contributed to research in topics: Analytic hierarchy process & Analytic network process. The author has an hindex of 92, co-authored 375 publications receiving 95026 citations. Previous affiliations of Thomas L. Saaty include College of Business Administration & Politécnico Grancolombiano.
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Dependence and independence: From linear hierarchies to nonlinear networks
TL;DR: In this paper, the authors generate priorities for decisions involving general types of dependence of criteria on alternatives, criteria on criteria and alternatives on alternatives based on the feedback system framework of the Analytic Hierarchy Process.
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On the invalidity of fuzzifying numerical judgments in the Analytic Hierarchy Process
Thomas L. Saaty,Liem Tran +1 more
TL;DR: Fuzzy set theory has serious difficulties in producing valid answers in decision-making by fuzzifying judgments, and improving the consistency of a judgment matrix does not necessarily improve the validity of the outcome.
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Exploring the interface between hierarchies, multiple objectives and fuzzy sets
TL;DR: A method for measuring the relativity of fuzziness by structuring the functions of a system hierarchically in a multiple objective framework and composing the eigenvectors into a priority vector which measures the fuzziness of the elements in the lowest level of the hierarchy.
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The Modern Science of Multicriteria Decision Making and Its Practical Applications: The AHP/ANP Approach
TL;DR: A mathematical way to measure inconsistency is presented so that the outlying judgments may be revised by the decision maker in an acceptable way or a decision may be delayed until more consistent information is obtained.
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Comparison of eigenvalue, logarithmic least squares and least squares methods in estimating ratios
Thomas L. Saaty,Luis G. Vargas +1 more
TL;DR: In this paper, the eigenvalue, logarithmic least squares, and least squares methods are compared to derive estimates of ratio scales from a positive reciprocal matrix, and the criteria for comparison are the measurement of consistency, dual solutions, and rank preservation.