Bessel function

Summary

Bessel function is an it^[1]. It draws 12 Wikipedia views per month (bessel_function category, ranking #2 of 1).^[2]

Key Facts

• Bessel function's instance of is recorded as Bessel function^[3].
• Bessel function's instance of is recorded as special function^[4].
• Bessel function's instance of is recorded as binary function^[5].
• Bessel function's described by source is recorded as ISO 80000-2:2019 Quantities and units — Part 2: Mathematics^[6].
• Bessel function's defining formula is recorded as \mathrm{J}{\nu}(z) = \sum{k = 0}^{\infty} \frac{(-1)^k (z/2)^{\nu + 2 k}}{k! \mathrm{\Gamma}(\nu + k + 1)}^[7].
• Bessel function's MathWorld ID is recorded as BesselFunctionoftheFirstKind^[8].
• Bessel function's maintained by WikiProject is recorded as WikiProject Mathematics^[9].
• Bessel function's ProofWiki ID is recorded as Definition:Bessel_Function/First_Kind^[10].
• Bessel function's in defining formula is recorded as \mathrm{J}_{\nu}(z)^[11].
• Bessel function's in defining formula is recorded as \nu^[12].
• Bessel function's power series expansion is recorded as \mathrm{J}{\nu}(z) = \sum{k = 0}^{\infty} \frac{(-1)^k (z/2)^{\nu + 2 k}}{k! \mathrm{\Gamma}(\nu + k + 1)}^[13].
• Bessel function's Digital Library of Mathematical Functions ID is recorded as 10.2.E2^[14].

Why It Matters

Bessel function draws 12 Wikipedia views per month (bessel_function category, ranking #2 of 1).^[2]