Szász–Mirakjan–Kantorovich operator
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Szász–Mirakjan–Kantorovich operator
Summary
Szász–Mirakjan–Kantorovich operator is a mathematical concept[1]. It draws 3 Wikipedia views per month (mathematical_concept category, ranking #255 of 1,007).[2]
Key Facts
- Szász–Mirakjan–Kantorovich operator's instance of is recorded as mathematical concept[3].
- Szász–Mirakjan–Kantorovich operator's subclass of is recorded as operator[4].
- Szász–Mirakjan–Kantorovich operator's Freebase ID is recorded as /m/03h2mkk[5].
- Szász–Mirakjan–Kantorovich operator's facet of is recorded as approximation theory[6].
- Szász–Mirakjan–Kantorovich operator's defining formula is recorded as \mathcal{T}_n(f)=ne^{-nx}\sum_{k=0}^\infty{\frac{(nx)^k}{k!}\int_{k/n}^{(k+1)/n}f(t)\,dt}\mathcal{T}_n(f)=ne^{-nx}\sum_{k=0}^\infty{\frac{(nx)^k}{k!}\int_{k/n}^{(k+1)/n}f(t)\,dt}">[7].
- Szász–Mirakjan–Kantorovich operator's maintained by WikiProject is recorded as WikiProject Mathematics[8].
Why It Matters
Szász–Mirakjan–Kantorovich operator draws 3 Wikipedia views per month (mathematical_concept category, ranking #255 of 1,007).[2]