Pages that link to "Item:Q2486050"
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The following pages link to An embedding theorem for convex fuzzy sets (Q2486050):
Displaying 19 items.
- Strong laws of large numbers for adapted arrays of set-valued and fuzzy-valued random variables in Banach space (Q691721) (← links)
- A t-norm embedding theorem for fuzzy sets (Q691724) (← links)
- A characterization of level-continuous fuzzy numbers (Q691729) (← links)
- Strong law of large numbers for t-normed arithmetics (Q834470) (← links)
- Overview on the development of fuzzy random variables (Q853426) (← links)
- On Borel measurability and large deviations for fuzzy random variables (Q853427) (← links)
- On starshaped fuzzy sets (Q1037964) (← links)
- Series of fuzzy sets (Q1043301) (← links)
- Embedding theorems for classes of convex sets (Q1078806) (← links)
- The recession cones and Carathéodorý's theorem of convex fuzzy sets (Q1182021) (← links)
- Generalisation of the Goetschel-Voxman embedding (Q1197823) (← links)
- On fuzzy random sets and their mathematical expectations (Q1310917) (← links)
- Embedding of level-continuous fuzzy sets on Banach spaces (Q1857106) (← links)
- A note on Lévy subordinators in cones of fuzzy sets in Banach spaces (Q2144646) (← links)
- Algebraic, metric and probabilistic properties of convex combinations based on the t-normed extension principle: the strong law of large numbers (Q2445429) (← links)
- A connection between fuzzy random variables and random closed sets with application to fuzzy stochastic optimization (Q2847271) (← links)
- AN EMBEDDING THEOREM FOR UNBOUNDED CONVEX SETS IN A BANACH SPACE (Q3404148) (← links)
- A large deviation principle for random upper semicontinuous functions (Q5705567) (← links)
- Some results on convergence and distributions of fuzzy random variables (Q6058082) (← links)