Valeria C F Barbosa edited introduction.tex  over 10 years ago

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[ - A_{m} k_x sin ( k_x x) + B_{m} k_x cos ( k_x x) ]  [ C_{n} cos ( k_y y) + D_{n} sin ( k_y y) ]  \end{equation}  Calculando a segunda derivada de $h(x,y,z)$ em rela\c{c}\~ao a $y$ $x$  temos: \begin{equation}  \frac{\partial \frac{\partial^2  h(x,y,z) }{\partial y} }{\partial^2 x}  = \sum^{\infty}_{n=0} \sum^{\infty}_{m=0} exp \{ - (k_x^2 +k_y^2)^{1/2} z \}   [ - A_{m} k_x sin k_x^2 cos  ( k_x x) + -  B_{m} k_x cos k_x^2 sin  ( k_x x) ] [ C_{n} cos ( k_y y) + D_{n} sin ( k_y y) ]  \end{equation}