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The variables for very small z can be written as ( r 1 x0 > Dx =2 2 D x0 ! xb lz 2 1 x0 < Dx =2 ( r 1 x0 < Dx =2 2 D x0 ! xe lz 2 1 x0 > Dx =2 ( r 1 y0 > Dy =2 2 D y0 ! yb lz 2 1 y0 < Dy =2 ( r 1 y0 < Dy =2 2 D y0 ! ye lz 2 1 y0 > Dy =2 The asymptotic limits of cosine and sine integrals are given by C 1 S 1 0:5; C 1 S 1 0:5 Consequently, Eq. (5.2-22) becomes I x0 ; y0 ; z rect for small z. EXAMPLE 5.6 Show under what conditions the angular spectrum method reduces to the Fresnel approximation. Solution: The transfer function in the angular spectrum method is given by ( p q 2 2 2 2 fx2 fy2 < 1 ejz k 4p fx fy l HA fx ; fy 0 otherwise The transfer function in the Fresnel approximation is given by HF fx ; fy ejkz e jplz fx fy If q 4p2 fx2 fy2 k2 4p2 fx2 fy2 k 2k that corresponds to keeping the rst two terms of the Taylor expansion HA fx ; fy equals HF fx ; fy . The approximation above is valid when jlfx j, jlfy j ( 1. In conclusion, the Fresnel approximation and the angular spectrum method are approximately equivalent for small angles of diffraction. birt upc-a BIRT Barcode Plugin for eclipse BIRT versions 2.x, 3.x and 4.x
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Figure 3-39 shows this expression in the expression builder. The empty quotation marks (" ") add a space between the first name and last name. You can type ...
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