Fresnel integral S
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Fresnel integral S
Summary
Fresnel integral S is a Fresnel integral[1].
Key Facts
- Fresnel integral S's image is recorded as Mplwp FresnelS normalized positive.svg[2].
- Fresnel integral S's instance of is recorded as Fresnel integral[3].
- Augustin-Jean Fresnel is named after Fresnel integral S[4].
- Fresnel integral S's defining formula is recorded as \mathrm{S}(z) = \int\limits_0^z \sin{\left(\frac{\pi}{2} t^2\right)} \mathrm{d}t[5].
- Fresnel integral S's maintained by WikiProject is recorded as WikiProject Mathematics[6].
- Fresnel integral S's in defining formula is recorded as \mathrm{S}(z)[7].
- Fresnel integral S's power series expansion is recorded as S(x) = \sum_{n=0}^{\infin}(-1)^n \frac{x^{4n+3}}{(2n+1)!(4n+3)}[8].