Pages that link to "Item:Q874882"
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The following pages link to The least square values and the Shapley value for cooperative TU games (Q874882):
Displaying 15 items.
- Bases and linear transforms of TU-games and cooperation systems (Q524965) (← links)
- Some new results on least square values for TU games (Q1265253) (← links)
- The family of least square values for transferable utility games (Q1268658) (← links)
- On the inverse problem for a subclass of linear, symmetric and efficient values of cooperative TU games (Q1755825) (← links)
- The least square prenucleolus and the least square nucleolus. Two values for TU games based on the excess vector (Q1814786) (← links)
- On a family of values for TU-games generalizing the Shapley value (Q1940712) (← links)
- Novel equal division values based on players' excess vectors and their applications to logistics enterprise coalitions (Q1999211) (← links)
- A stochastic approach to approximate values in cooperative games (Q2001459) (← links)
- Shapley value for TU-games with multiple memberships and externalities (Q2082785) (← links)
- On the semivalues and the least square values average per capita formulas and relationships (Q2505405) (← links)
- Different least square values, different rankings (Q2567930) (← links)
- The least square B-nucleolus for fuzzy cooperative games (Q2988439) (← links)
- (Q3059238) (← links)
- (Q3165620) (← links)
- Bases and Transforms of Set Functions (Q5213721) (← links)