Pages that link to "Item:Q3083205"
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The following pages link to Preference orders and continuous representations (Q3083205):
Displaying 24 items.
- Topologies generated by nested collections (Q262972) (← links)
- Some generalizations of Back's theorem (Q386859) (← links)
- On the representation of preference orders on sequence spaces (Q404780) (← links)
- Order representability in groups and vector spaces (Q435157) (← links)
- Semicontinuous order-representability of topological spaces (Q549083) (← links)
- Utility functions on locally connected spaces (Q707387) (← links)
- Continuous semiorder representations (Q1099048) (← links)
- Continuous representation of a preference relation on a connected topological space (Q1101324) (← links)
- Numerical representation for lower quasi-continuous preferences (Q1277457) (← links)
- Preference structures and their numerical representations (Q1285783) (← links)
- Order isomorphisms for preferences with intransitive indifference (Q1300366) (← links)
- Some results on representation and extension of preferences (Q1381024) (← links)
- On Wold's approach to representation of preferences (Q1633661) (← links)
- Preference modeling on totally ordered sets by the Sugeno integral (Q1766748) (← links)
- Representations of preference orderings (Q1842559) (← links)
- (Hemi)continuity of additive preference preorders (Q2348007) (← links)
- On representation of monotone preference orders in a sequence space (Q2453410) (← links)
- Representation of preferences on separably connected topological spaces. (Q2756364) (← links)
- Continuous order representability properties of topological spaces and algebraic structures (Q2890874) (← links)
- (Q4329210) (← links)
- Continuity Properties of Preference Relations (Q4918026) (← links)
- Extension of Monotonic Functions and Representation of Preferences (Q5026445) (← links)
- Jointly Continuous Multi-utility Representations of Non-total Preorders (Q5132603) (← links)
- A representation of interval orders through a bi-utility function (Q6167804) (← links)
