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Application of cubic phase theory to Galindo-Williams subreflector

机译:立方相位理论在加林多-威廉斯次反射镜中的应用

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A JPL Fortran program for designing the main reflector and the subreflector of a Galindo-Williams system with a constant intensity over the aperture of the main reflector was modified for use on our computer system. Geometrical Optics and conservation of energy are the basic laws used for designing this type of surface. The basic computation is a numerical solution of three simultaneous differential equations. The resulting subreflector is a type of inflected surface. Analysis of the fields scattered from such surface using physical optics yields adequate results. Cubic-phase theory is numerically applied to the Galindo-Williams surface. Although the technique appeared to yield results accurate to within 1015%, the near-ness of the edge to the turning point caused a coupling of the edge and turning point solutions, which prevented higher accuracy.
机译:修改了用于设计Galindo-Williams系统的主反射器和副反射器的JPL Fortran程序,该系统在主反射器的孔径上具有恒定的强度,以便在我们的计算机系统上使用。几何光学和能量守恒是设计此类表面的基本法则。基本计算是三个联立微分方程的数值解。所得的副反射器是一种弯曲的表面。使用物理光学分析从这样的表面散射的场产生足够的结果。立方相理论在数值上应用于Galindo-Williams表面。尽管该技术似乎产生了精确到1015%内的结果,但边缘与转折点的接近程度导致了边缘和转折点解的耦合,从而阻止了更高的精度。

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