Pages that link to "Item:Q2433629"
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The following pages link to A selection principle for mappings of bounded variation of several variables (Q2433629):
Displaying 8 items.
- Maps of several variables of finite total variation. II: E. Helly-type pointwise selection principles (Q982569) (← links)
- Maps of several variables of finite total variation. I: Mixed differences and the total variation (Q984827) (← links)
- On metric semigroups-valued functions of bounded Riesz-\(\Phi\)-variation in several variables (Q1743775) (← links)
- A pointwise selection principle for maps of several variables via the total joint variation (Q1947326) (← links)
- Uniformly continuous superposition operators in the space of functions of bounded \(n\)-dimensional \(\Phi\)-variation (Q2450221) (← links)
- A Banach algebra of functions of several variables of finite total variation and Lipschitzian superposition operators. I (Q2486636) (← links)
- Some inequalities for reciprocally (s,m)-convex in the second sense functions and applications to special means (Q3304679) (← links)
- (Q3614679) (← links)