Rapid optical imaging calculation method based on light source mutual intensity function decomposition
A technology of function decomposition and optical imaging, applied in optics, microlithography exposure equipment, optomechanical equipment, etc., can solve problems affecting the efficiency of lithography process design, affecting the efficiency of light intensity distribution calculation, time-consuming, etc., to meet the requirements of Lithography process design requirements, fast and efficient calculation, and the effect of reducing calculation steps
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[0027] Based on the imaging theory of Hopkins diffractive optics, the formula of imaging light intensity distribution function is as follows:
[0028]
[0029] Among them, i is the imaginary number unit, M(f,g)=F[m(x,y)] is the two-dimensional Fourier transform (FFT, Fast Fourier Transform) of the spatial distribution of the mask plate, and TCC is the corresponding four-dimensional cross transfer function , which is defined as:
[0030] TCC(f 1 , g 1 ; f 2 , g 2 )=∫∫J(f,g)·P(f+f 1 ,g+g 1 )·P * (f+f 2 ,g+g 2 )dfdg (2)
[0031] Among them, J(f,g) is the light source function, P(f,g) is the pupil function of the imaging system, P * (f, g) is the complex conjugate of P(f, g) of the pupil function, expressing the optical parameters of the optical imaging system. According to Cobb's decomposition algorithm, there is a singular value decomposition of TCC as follows:
[0032]
[0033] Among them, Ker i (f, g) is the kernel function of TCC, then the light intensity d...
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