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Metrology-characterization and simulation

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1 Metrology-characterization and simulation
of Line Width Roughness (LWR) Evangelos Gogolides, Vassilios Constantoudis, George Patsis Institute of Microelectronics NCSR "Demokritos" Attiki - Greece (in affiliation with lithographic materials team of P. Argitis) More Moore-Excite Joint meeting, Athens May 12, 2005

2 Outline LWR metrology-characterization methodology 1. Off line detection of line edges and line widths from top down CD-SEM images 2. Characterization of LWR :The importance of sigma(L) curve 3. LWR and CD variation - LWR descriptors B. Simulation of lithography material and process effects on LWR

3 SEM image after noise smoothing Intensity profile for a pixel row
A. LWR metrology-characterization methodology Off line software for the detection of line edges from top down CD-SEM images middle inner outer threshold Normalized pixel intensity SEM image after noise smoothing Determine the pixel size in nm and the noise smoothing parameters Intensity profile for a pixel row Edge detection algorithm at each pixel row using a threshold value Obtain the line edges of the image (outer,inner or middle) A line edge LER : yi,R(L) of all the edges line width or gate length LWR : δyi of all the lines Line length or gate width For uncorrelated and parallel edges : Patsis GP, Constantoudis V, Tserepi A, et al. Quantification of line-edge roughness of photoresists. I. A comparison between off-line and on-line analysis of top-down scanning electron microscopy images J. VAC SCI TECHNOL B 21 (3): MAY-JUN 2003

4 A. LWR metrology-characterization methodology
2. Characterization of LWR: The importance of sigmaLWR(L) curve Why sigmaLWR(L) curve : sigma not a value BUT a function, sigma(L) curve 100 200 300 400 500 50 150 250 350 450 x (pixels) y (pixels) L Parameters for sigma(L) curve determination: 1) sigma(inf): the sigma for the infinite line length 2) LS: sigma-correlation length sigma(LS)=0.9*sigma(inf). For L>Ls the line edges look flat (no correlations) and sigma(L)sigma(inf) 3) α : roughness exponent giving the relative contribution of high frequency roughness to LWR. It is related to fractal dimension d=2-α Constantoudis V, Patsis GP, Tserepi A, et al. Quantification of line-edge roughness of photoresists. II. Scaling and fractal analysis and the best roughness descriptorsJ. VAC SCI TECHNOL B 21 (3): (2003)

5 A. LWR metrology-characterization methodology
The physical meaning of α, Ls Influence of α, Ls on: a) sigmaLWR(L) curve b) edge morphology 1. Different α, the same sigma, Ls α=0.2 α=0.8 3. Different Ls , the same sigma,α LS=300 LS =600

6 A. LWR metrology-characterization methodology
3. LWR and CD variation : estimating sigmaLWR(inf) using finite line lengths The key relationship : sigmaLWR 2(inf)= sigmaLWR 2(L)+ CDvariation 2(L)+ rmssigma 2(L) variation of sigmaLWR values sigmaLWR(inf): a line length independent parameter that can be estimated using any line length A new parameter for LWR definition ? Also, A new meaning for α,Ls : control the partition of sigmaLWR(inf) in LWR and CD variation as line length L decreases (L<Ls) See paper V. Constantoudis et al. in Metrology Session of SPIE 2005

7 B. Simulation of material and process effects on LWR
Schematic flowchart of simulator Side LER (Accurate) Front View Top - Down LER in 2D Resist Mask Exposure Molecular structure Deprotected Developer

8 SIMULATION OF ACID DIFFUSION AND MOLECULAR WEIGHT EFFECTS ON LER

9 SIMULATION OF ACID DIFFUSION AND MOLECULAR WEIGHT EFFECTS ON LER
Side LER (Accurate) Front View Top - Down LER in 2D


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