Indicator function-based fast decomposition method for cross transfer function
A technology of indicator function and transfer function, which is applied in the direction of complex mathematical operations, photolithography exposure devices, micro-lithography exposure equipment, etc., can solve the problem of affecting the efficiency of lithography process design, the efficiency of affecting the calculation of light intensity distribution, time-consuming, etc.  problems, to meet the requirements of lithography process design, fast and efficient calculation of light intensity distribution
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[0035] Based on the imaging theory of Hopkins diffractive optics, the formula of imaging light intensity distribution function is as follows:
[0036]
[0037] 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:
[0038] 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)
[0039] 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:
[0040]
[0041] Among them, Ker i (f, g) is the kernel function of TCC, then the light intensity d...
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