AbstractWe are concerned with the problem of uncertain decision making. The paradigm of decision making using minimization of maximal regret (MMR) is introduced. We compare this technique with the classic Max–Min valuation method of decision making. We discuss a generalization of the MMR method leading to a parameterized family of minimal regret methods. We study this class in detail. An approach to decision making which combines valuation type decision functions with regret based decision functions is introduced. We apply the minimal regret method of decision making to situations in which our uncertainty profile is represented by a Dempster–Shafer belief structure
At each point in time a decision maker must make a decision. The payoff in a period from the decisio...
Incorporation of the behavioral issues of the decision maker (DM) is among the aspects that each Mul...
Maximizers attempt to find the best solution in decision-making, while satisficers feel comfortable ...
AbstractWe are concerned with the problem of uncertain decision making. The paradigm of decision mak...
Our starting point is a setting where a decision maker's uncertainty is represented by a set of prob...
Fuzzy logic is based on the theory of fuzzy sets, where an object’s membership of a set is gradual r...
Background. A generalization of the minimax regret criterion is represented as even the best-assuran...
This paper clarifies and extends the model of anticipated regret and endogenous beliefs based on the...
© 2017 AI Access Foundation. All rights reserved. Markov Decision Processes (MDPs) are an effective ...
Today's typical multi-criteria decision analysis is based on classical expected utility theory that ...
This paper provides an axiomatic model of decision making under uncertainty in which the decision ma...
We consider decision problems under complete ignorance and extend the minimax regret principle to si...
Abstract — We consider decision making in a Markovian setup where the reward parameters are not know...
This paper introduces a method to measure regret theory, a popular theory of decision under uncertai...
Medics are most often on the horn of a dilemma; they either make the right decision or live in regre...
At each point in time a decision maker must make a decision. The payoff in a period from the decisio...
Incorporation of the behavioral issues of the decision maker (DM) is among the aspects that each Mul...
Maximizers attempt to find the best solution in decision-making, while satisficers feel comfortable ...
AbstractWe are concerned with the problem of uncertain decision making. The paradigm of decision mak...
Our starting point is a setting where a decision maker's uncertainty is represented by a set of prob...
Fuzzy logic is based on the theory of fuzzy sets, where an object’s membership of a set is gradual r...
Background. A generalization of the minimax regret criterion is represented as even the best-assuran...
This paper clarifies and extends the model of anticipated regret and endogenous beliefs based on the...
© 2017 AI Access Foundation. All rights reserved. Markov Decision Processes (MDPs) are an effective ...
Today's typical multi-criteria decision analysis is based on classical expected utility theory that ...
This paper provides an axiomatic model of decision making under uncertainty in which the decision ma...
We consider decision problems under complete ignorance and extend the minimax regret principle to si...
Abstract — We consider decision making in a Markovian setup where the reward parameters are not know...
This paper introduces a method to measure regret theory, a popular theory of decision under uncertai...
Medics are most often on the horn of a dilemma; they either make the right decision or live in regre...
At each point in time a decision maker must make a decision. The payoff in a period from the decisio...
Incorporation of the behavioral issues of the decision maker (DM) is among the aspects that each Mul...
Maximizers attempt to find the best solution in decision-making, while satisficers feel comfortable ...