Pages that link to "Item:Q2013741"

The following pages link to The smallest semicopula-based universal integrals. III: Topology determined by the integral (Q2013741):

Displaying 12 items.

• On the space of measurable functions and its topology determined by the Choquet integral (Q433514) (← links)
• The smallest semicopula-based universal integrals. I: Properties and characterizations (Q1677634) (← links)
• The smallest semicopula-based universal integrals. II: Convergence theorems (Q1677635) (← links)
• Hölder-Minkowski type inequality for generalized Sugeno integral (Q2035262) (← links)
• Semicopula based integrals (Q2048765) (← links)
• On open \((c, \epsilon)\)-balls in topological spaces that capture convergence in non-additive probability measure with probability-one coincidence (Q2150530) (← links)
• The smallest semicopula-based universal integrals: remarks and improvements (Q2219339) (← links)
• On the Minkowski-Hölder type inequalities for generalized Sugeno integrals with an application. (Q2829116) (← links)
• (Q5084180) (← links)
• A note on the smallest semicopula-based universal integral and an application (Q6081902) (← links)
• Choquet-Sugeno-like operator based on relation and conditional aggregation operators (Q6178330) (← links)
• On a convergence in measure theorem for the seminormed and semiconormed fuzzy integrals (Q6588899) (← links)