CÁLCULO GRACELI SINTÉTICO [70]

$a_0$ ,/ [ PW] φ = $a_n$ cos $A(z)=\sum _{{n=-\infty }}^{\infty }a_{n}z^{n}\,$ φ + $b_n$ sen $B(z)=\sum _{{n=-\infty }}^{\infty }b_{n}z^{n}$ φ =

P = PROGRESSÃO,

W = VARIÁVEL COMPLEXA.

$a_0$ ,/ [ ${\frac {\omega }{2\pi }}$ .] φ = $a_n$ cos $A(z)=\sum _{{n=-\infty }}^{\infty }a_{n}z^{n}\,$ [ ${\frac {\omega }{2\pi }}$ .] φ [ + ] $b_n$ sen $B(z)=\sum _{{n=-\infty }}^{\infty }b_{n}z^{n}$ [- ${\frac {\omega }{2\pi }}$ .] φ =

P = PROGRESSÃO,

W = VARIÁVEL COMPLEXA.

$a_0$ ,/ [ φ = $a_n$ cos $A(z)=\sum _{{n=-\infty }}^{\infty }a_{n}z^{n}\,$ $\mathrm {\omega _{n}\ {\overset {\underset {\mathrm {def} }{}}{=}}\ n{\frac {2\pi }{T}}}$

P = PROGRESSÃO,

W = VARIÁVEL COMPLEXA.

$a_0$ ,/ [ ${\frac {\omega }{2\pi }}$ .] φ = $a_n$ cos $A(z)=\sum _{{n=-\infty }}^{\infty }a_{n}z^{n}\,$ [ ${\frac {\omega }{2\pi }}$ .] $\mathrm {f(t)=e^{i\omega _{0}t}g(t)}$ $\mathrm {f(t)=e^{i\omega _{0}t}g(t)}$

P = PROGRESSÃO,

W = VARIÁVEL COMPLEXA.

$a_0$ ,/ [ ${\frac {\omega }{2\pi }}$ .] φ = $a_n$ cos $A(z)=\sum _{{n=-\infty }}^{\infty }a_{n}z^{n}\,$ [ $f(-\omega )={\frac {1}{2\pi }}{\mathcal {F}}\{F(t)\}$ ] φ [ + ] $b_n$ sen $B(z)=\sum _{{n=-\infty }}^{\infty }b_{n}z^{n}$ [- $f(-\omega )={\frac {1}{2\pi }}{\mathcal {F}}\{F(t)\}$ .] φ =

P = PROGRESSÃO,

W = VARIÁVEL COMPLEXA.

$a_0$ ,/ [ ${\frac {\omega }{2\pi }}$ .] φ = $a_n$ cos $A(z)=\sum _{{n=-\infty }}^{\infty }a_{n}z^{n}\,$ [ $\phi (\lambda )=\int _{-\infty }^{\infty }f(x)e^{i\lambda x}\,dx.$ .] φ [ + ] $b_n$ sen $B(z)=\sum _{{n=-\infty }}^{\infty }b_{n}z^{n}$ [- $\phi (\lambda )=\int _{-\infty }^{\infty }f(x)e^{i\lambda x}\,dx.$ .] φ =

$a_0$ ,/ [ ${\frac {\omega }{2\pi }}$ .] φ = $a_n$ cos $A(z)=\sum _{{n=-\infty }}^{\infty }a_{n}z^{n}\,$ [ $f(x)=\int _{-\infty }^{\infty }{\hat {f}}(\xi )e^{2i\pi x\xi }\,d\xi$ ].] φ [ + ] $b_n$ sen $B(z)=\sum _{{n=-\infty }}^{\infty }b_{n}z^{n}$ [- $f(x)=\int _{-\infty }^{\infty }{\hat {f}}(\xi )e^{2i\pi x\xi }\,d\xi$ ].] φ =

$a_0$ ,/ [ ${\frac {\omega }{2\pi }}$ .] φ = $a_n$ cos $A(z)=\sum _{{n=-\infty }}^{\infty }a_{n}z^{n}\,$ [ ${\frac {\omega }{2\pi }}$ $\mathrm {\phi (p)=\int \psi (q)e^{2\pi ipq \over h}dq.}$ .] [φ =

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CÁLCULO GRACELI SINTÉTICO [70]

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