EQUAÇÕES E FUNÇÕES GRACELI [27]

fevereiro 10, 2023

f [x; $\Phi \,\!$ , (λ)] = { $\Phi \,\!$ / (λ)], [x / $\Phi \,\!$ , (λ)] e - $C =$ ${\frac {\pi }{2}}t^{2}$ - $\Phi \,\!$ / (λ)], - $(n-1)!={\frac {n!}{n}}$

f [x; $\Phi \,\!$ , (λ)] = { $\Phi \,\!$ / (λ)], [x / $\Phi \,\!$ , (λ)] δ(x) - $C =$ ${\frac {\pi }{2}}t^{2}$ - $\Phi \,\!$ / (λ)], - $(n-1)!={\frac {n!}{n}}$

f [x; $\Phi \,\!$ , (λ)] = { $\Phi \,\!$ / (λ)], [x / $\Phi \,\!$ , (λ)] $B_{n}(x)$ - $C =$ ${\frac {\pi }{2}}t^{2}$ - $\Phi \,\!$ / (λ)], - $(n-1)!={\frac {n!}{n}}$

f [x; $\Phi \,\!$ , (λ)] = { $\Phi \,\!$ / (λ)], [x / $\Phi \,\!$ , (λ)] $B_{n}$ - $C =$ ${\frac {\pi }{2}}t^{2}$ - $\Phi \,\!$ / (λ)], - $(n-1)!={\frac {n!}{n}}$

f [x; $\Phi \,\!$ , (λ)] = { $\Phi \,\!$ / (λ)], [x / $\Phi \,\!$ , (λ)] $\zeta (s)$ - $C =$ ${\frac {\pi }{2}}t^{2}$ - $\Phi \,\!$ / (λ)],- $(n-1)!={\frac {n!}{n}}$

f [x; $\Phi \,\!$ , (λ)] = { $\Phi \,\!$ / (λ)], [x / $\Phi \,\!$ , (λ)] $\Gamma (z)$ - $C =$ ${\frac {\pi }{2}}t^{2}$ - $\Phi \,\!$ / (λ)], - $(n-1)!={\frac {n!}{n}}$

f [x; $\Phi \,\!$ , (λ)] = { $\Phi \,\!$ / (λ)], [x / $\Phi \,\!$ , (λ)] $\psi _{n}(z)$ - $C =$ ${\frac {\pi }{2}}t^{2}$ - $\Phi \,\!$ / (λ)], - $(n-1)!={\frac {n!}{n}}$

f [x; $\Phi \,\!$ , (λ)] = { $\Phi \,\!$ / (λ)], [x / $\Phi \,\!$ , (λ)] $\operatorname {Li} _{s}(z)$ - $C =$ ${\frac {\pi }{2}}t^{2}$ - $\Phi \,\!$ / (λ)], - $(n-1)!={\frac {n!}{n}}$

f [x; $\Phi \,\!$ , (λ)] = { $\Phi \,\!$ / (λ)], [x / $\Phi \,\!$ , (λ)] $n \choose k$ - $C =$ ${\frac {\pi }{2}}t^{2}$ - $\Phi \,\!$ / (λ)], - $(n-1)!={\frac {n!}{n}}$

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EQUAÇÕES E FUNÇÕES GRACELI [27]

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