Pages that link to "Item:Q1814786"
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The following pages link to The least square prenucleolus and the least square nucleolus. Two values for TU games based on the excess vector (Q1814786):
Displaying 37 items.
- Duality and anti-duality in TU games applied to solutions, axioms, and axiomatizations (Q268613) (← links)
- A solution concept for network games: the role of multilateral interactions (Q319240) (← links)
- The least square nucleolus is a normalized Banzhaf value (Q499676) (← links)
- Rankings and values for team games (Q532741) (← links)
- Procedural implementation and axiomatization of the weighted nonseparable cost value (Q778672) (← links)
- Minimum norm solutions for cooperative games (Q878170) (← links)
- The axiomatic approach to three values in games with coalition structure (Q992682) (← 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)
- The equalizer and the lexicographical solutions for cooperative fuzzy games: Characterization and properties (Q1602882) (← links)
- Values for environments with externalities -- the average approach (Q1651253) (← links)
- Cooperation and sharing costs in a tandem queueing network (Q1653374) (← links)
- Process and optimization implementation of the \(\alpha \)-ENSC value (Q1683939) (← links)
- Axiomatization and implementation of a class of solidarity values for TU-games (Q1698957) (← links)
- Linear symmetric rankings for TU-games (Q1707530) (← links)
- The family of ideal values for cooperative games (Q1730792) (← links)
- A non-parametric approach to testing the axioms of the Shapley value with limited data (Q1792558) (← links)
- The general prenucleolus of \(n\)-person cooperative fuzzy games (Q1795265) (← links)
- ``Procedural'' values for cooperative games (Q1939522) (← links)
- Novel equal division values based on players' excess vectors and their applications to logistics enterprise coalitions (Q1999211) (← links)
- Optimization implementation of solution concepts for cooperative games with stochastic payoffs (Q2084937) (← links)
- Individual weighted excess and least square values (Q2148917) (← links)
- Procedural and optimization implementation of the weighted ENSC value (Q2329151) (← links)
- On membership and marginal values (Q2376072) (← links)
- Optimization implementation and characterization of the equal allocation of nonseparable costs value (Q2401521) (← links)
- On an extension of the concept of TU-games and their values (Q2408898) (← links)
- On the semivalues and the least square values average per capita formulas and relationships (Q2505405) (← links)
- The nucleolus is well-posed (Q2581468) (← links)
- \(k\)-additive upper approximation of TU-games (Q2661505) (← links)
- The least square B-nucleolus for fuzzy cooperative games (Q2988439) (← links)
- THE EGALITARIAN NON-k-AVERAGED CONTRIBUTION (<font>EN</font><sup>k</sup><font>AC</font>-) VALUE FOR TU-GAMES (Q4485673) (← links)
- On a new method of analyzing properties of efficient, symmetric and linear values of TU-games (Q5031044) (← links)
- EGALITARIAN DISTRIBUTIONS IN COALITIONAL MODELS (Q5294340) (← links)
- Players' dummification and the dummified egalitarian non-separable contribution value (Q6047335) (← links)
- A generalization of the CIS value for cooperative cost games (Q6489311) (← links)
- Differential marginality, inessential games and convex combinations of values (Q6491156) (← links)
- Solidarity and fair taxation in TU games (Q6637507) (← links)