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Jogos de 2.5D de Graça para Baixar

Jogos de 2.5D de Graça para Baixar

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Jogos de 2.5D de Graça para Baixar - sorry, not

\x-\x_0 \x-\xs \wc \x-\xs }{c}},\]

(83)¶\[d_\text{D}(\x_0,t) = g_0 \sqrt{\frac{1}{2\pi}} a(t) * {\mathcal{F}^{-1}\left\{\sqrt{\frac{c} {\i\w}}\right\}} * w(\x0) \frac{\scalarprod{\vec{v}}{\n_{\x_0}}}{ \x_0-\xs } \sqrt{\i\wc } \scalarprod{\n_k}{\n_{\x_0}} \e{-\i\wc \scalarprod{\n_k}{\x_0}}.\]

Transferred to the temporal domain via an inverse Fourier transform (2), it follows

(66)¶\[d(\x_0,t) = 2 a(t) * h(t) * w(\x_0) \scalarprod{\n_k}{\n_{\x_0}} \dirac{t &#; \frac{\scalarprod{\n_k}{\x_0}}{c}},\]

(67)¶\[d_\text{D}(\x_0,t) = 2 a(t) * h_\text{D}(t) * w(\x_0) \sqrt{2\pi + \x-\x_0 \x_0-\xs }{c}}, \\ \end{aligned}\]

(90)¶\[\begin{aligned} d_\text{D}(\x_0,t) =& \frac{1}{\sqrt{2\pi}} a(t) * h_\text{D}(t) * w(\x_0) \sqrt{\frac{d_\text{ref}}{d_\text{ref}-d_\text{s}}} \\ &\cdot \frac{\scalarprod{\x_0-\xs}{\n_{\x_0}}}{ Jogos de 2.5D de Graça para Baixar


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