EQUAÇÕES DE GRACELI

[PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / $\zeta (s)$ [-,+, *, / ] $\Gamma (z)$ [-,+, *, / ] $\psi _{n}(z)$ dx=

$\operatorname {sen}(x)+1/3\centerdot \operatorname {sen}(3x)+1/5\centerdot \operatorname {sen}(5x)...$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / $\zeta (s)$ [-,+, *, / ] $\Gamma (z)$ [-,+, *, / ] $\psi _{n}(z)$ dx=

$\omega _{n}(S_{n},p)=maxS_{n}(f)-minS_{n}(f)$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / $\zeta (s)$ [-,+, *, / ] $\Gamma (z)$ [-,+, *, / ] $\psi _{n}(z)$ dx=

$S_{N}f(x):=\sum _{-N\leq n\leq N}{\hat {f}}(n)e^{\frac {2i\pi nx}{L}}={\frac {1}{2}}a_{0}+\sum _{n=1}^{N}\left(a_{n}\cos \left({\frac {2\pi nx}{L}}\right)+b_{n}\sin \left({\frac {2\pi nx}{L}}\right)\right),$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / $\zeta (s)$ [-,+, *, / ] $\Gamma (z)$ [-,+, *, / ] $\psi _{n}(z)$ dx=

$\operatorname {sinc} (x)={\frac {\sin(\pi x)}{\pi x}}.\,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / $\zeta (s)$ [-,+, *, / ] $\Gamma (z)$ [-,+, *, / ] $\psi _{n}(z)$ dx=

$\Delta \varphi :=\sum _{{i=1}}^{n}{\frac {\partial ^{2}\varphi }{\partial x_{i}^{2}}}$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / $\zeta (s)$ [-,+, *, / ] $\Gamma (z)$ [-,+, *, / ] $\psi _{n}(z)$ dx=

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EQUAÇÕES DE GRACELI

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