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Closed form expressions for integral ray geometric parameters for wave propagation on general quadric surfaces of revolution

机译:积分射线几何参数的闭合形式表达式,用于在一般二次曲面上传播的波

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The integral ray geometric parameters consisting of the relation between the geodesic coordinates v and u, the arc length, and the generalized Fock parameter are presented for the complete class of QUASORs (quadric surfaces of revolution). A geodesic constant method permits the derivation of these ray parameters in terms of the geodesic constant h alone. Since h can be expressed in terms of the source and observation point coordinates in the case of the sphere and cone, in these cases the ray parameters are in closed form. On the other hand, in the case of the ellipsoid of revolution and the general paraboloid and hyperboloid of revolution, h can be obtained using a simple univariate search. Hence in these cases, the ray parameters are in a one-parameter dependent form. Using this approach, it is possible to readily calculate the various radiation characteristics of the antenna in the vicinity of a general QUASOR.
机译:对于完整的QUASOR类(二次曲面),给出了由测地坐标v和u之间的关系,弧长和广义Fock参数组成的积分射线几何参数。测地常数方法允许仅根据测地常数h导出这些射线参数。由于在球体和圆锥体的情况下,h可以根据源坐标和观察点坐标表示,因此在这些情况下,射线参数为封闭形式。另一方面,在旋转的椭球体以及旋转的一般抛物面和双曲面的情况下,可以使用简单的单变量搜索获得h。因此,在这些情况下,射线参数为一参数相关形式。使用这种方法,可以容易地计算出在一般QUASOR附近的天线的各种辐射特性。

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