Pages that link to "Item:Q2634479"
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The following pages link to On continuous multi-utility representations of semi-closed and closed preorders (Q2634479):
Displaying 19 items.
- Richter-Peleg multi-utility representations of preorders (Q266515) (← links)
- Continuous multi-utility representations of preorders (Q451057) (← links)
- Elections generate all binary relations on infinite sets (Q502374) (← links)
- Characterization of the existence of semicontinuous weak utilities for binary relations (Q618904) (← links)
- Numerical representability of ordered topological spaces with compatible algebraic structure (Q766147) (← links)
- Topologies for semicontinuous Richter-Peleg multi-utilities (Q1986076) (← links)
- Expected utility theory on mixture spaces without the completeness axiom (Q2057258) (← links)
- Continuous representability of complete preorders on the space of upper-continuous capacities (Q2756141) (← links)
- Normally preordered spaces and continuous multi-utilities (Q2800912) (← links)
- Representations of Interval Orders on Connected Separable Topological Spaces (Q5132595) (← links)
- Continuity and Continuous Multi-utility Representations of Nontotal Preorders: Some Considerations Concerning Restrictiveness (Q5132602) (← links)
- Jointly Continuous Multi-utility Representations of Non-total Preorders (Q5132603) (← links)
- Preference for Flexibility: A Continuous Representation in an Ordinal Setup (Q5132605) (← links)
- The Interplay Between Intergenerational Justice and Mathematical Utility Theory (Q5132609) (← links)
- Existence of maximal elements of semicontinuous preorders (Q5401762) (← links)
- The classification of preordered spaces in terms of monotones: complexity and optimization (Q6039548) (← links)
- A simple characterization of the existence of upper semicontinuous order-preserving functions (Q6088191) (← links)
- Continuous order-preserving functions for all kind of preorders (Q6105032) (← links)
- An approach to distributed systems from orderings and representability (Q6563294) (← links)
