泽尼克多项式
谐波
傅里叶级数
傅里叶变换
光圈(计算机存储器)
球谐函数
相位恢复
正交函数
系列(地层学)
边值问题
扩展系列
光学
相(物质)
物理
数学
数学分析
波前
声学
古生物学
电压
生物
量子力学
作者
T. E. Gureyev,Keith A. Nugent
标识
DOI:10.1364/josaa.13.001670
摘要
In a previous paper [ J. Opt. Soc. Am. A12, 1932 ( 1995)] we presented a method for phase recovery with the transport-of-intensity equation by use of a series expansion. Here we develop a different method for the solution of this equation, which allows recovery of the phase in the case of nonuniform illumination. Though also based on the orthogonal series expansion, the new method does not require any separate boundary conditions and can be more easily adjusted for apertures of various shapes. The discussion is primarily for the case of a circular aperture and Zernike polynomials, but we also outline the solution for a rectangular aperture and Fourier harmonics. The latter example may have some substantial advantages, given the availability of the fast Fourier transform.
科研通智能强力驱动
Strongly Powered by AbleSci AI