Shot noise and process window study for printing small contacts using EUVL. Sang Hun Lee John Bjorkohlm Robert Bristol
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1 Shot noise and process window study for printing small contacts using EUVL Sang Hun Lee John Bjorkohlm Robert Bristol
2 Abstract There are two issues in printing small contacts with EUV lithography (EUVL). One is the shot noise issue and the other is the narrow process window. The purpose of this study is to present a simple analysis of the importance of shot noise for printing small contacts with EUV lithography. This study also quantitatively addresses the process windows for various size contacts to determine whether EUVL is adequate for contact layers. We conclude that neither shot-noise nor the narrow process window are likely to be show-stoppers at the 50 nm node generation for EUVL. However, shot-noise may be a significant limiting factor for system throughput and CD uniformity for contact sizes below 50 nm. 2
3 Motivation of shot noise study Motivated by the recent paper by O Brien and Mason*. Shot noise effects in printing lines and LER are not considered here. Assumption: a given contact will be successfully printed only if the dose delivered to it lies within Exposure Latitude (EL). Quantity used to carry out the analysis is the probability that a contact will receive a given dose [photons in a bucket]. Sources of randomness have been ignored to simplify the study. - Spatial distribution of photons in a contact - Dynamics of resist - Resist absorption length All of these can exacerbate the shot noise effect. The analysis is for the best case scenario. Poisson s distribution is assumed for the combined statistical fluctuations of the absorption process (light and material interaction probability) plus incident light fluctuation likely has smaller variance than more realistic distribution * S. O Brien and M. mason, Proc. SPIE, 4346, pg 534 (200) 3
4 Failure rate of a large number of contacts f E-05 E-06 E-07 E-08 E-09 E-0 E- E-2 Z=0 2 Z=number of contact n Z=0 0 f, defined as + erf(n/sqrt(2)), is the maximum allowable failure rate per contact to produce a yield of 98% for the printing of Z contacts. f is a function of the dose fluctuation, ± nσ, where σ is the standard deviation. Note that for ~0 9 contacts, n must be
5 Relating Photon Fluctuation to Exposure Latitude Let N 0 be the mean number of photons absorbed by the resist in the area of the contact and ε be the quantum efficiency ( ) in resist activations, then using the Poisson distribution, the probability that N photons participate in resist activation is given by: N ( εn 0 ) εn P( N ) = { } e N! Let ε N 0 ± N be the minimum and maximum number of photons to print the contact. Then the number of photons required to prevent shot noise-induced failure, N 0, can be related to σ and the exposure latitude, EL=2 N/ε N 0. 2n 2 0 σ = εn 0 N0 ( ), where n >> ε EL For 0% EL and n=6, en 0 >
6 Dose to print contact We can relate the N 0 to the resist sensitivity or Dose. The incident dose, D inc or dose-to-print, is denoted by Dose to print (mj/cm2) D inc 4N 0 hω 2 α π S Dose to print contact 5% EL * a=0.5, e=, n=6 0% EL.88 = α ε Contact size (nm) 2n EL S 2 mj / cm 2 Dabs Dinc, S= contact size α Dose-to-clear required for 50 nm contact is 7.5mJ/cm 2 for 5% EL and.8mj/cm 2 for 0% EL. Dose-to-clear required for 30 nm contact is 5.mJ/cm 2 for 5% EL and 3.8mJ/cm 2 for 0% EL. Thus, shot noise may impact tool throughput for contacts below 50nm. 6
7 Shot noise experiment in the ETS For n = 3.5 (98% yield for Z=00), f=~0.02%, EL = 7.5%, and e =, we get N to print an 80 nm contact in the ETS. For POB 2 in the ETS, we are required to have a resist with following sensitivity to avoid the shot noise in printing contacts. D inc 8mJ / cm 2 : Dose-to-print D inc 0.43mJ / cm 2 : Dose-to-clear From the analysis, resist with the sensitivity less than 0.43mJ/cm 2 is required to see the shot noise effect in printing contacts for 98% yield. Currently, we have ~2.5mJ/cm 2 (EUV 2D) and 5mJ/cm 2 (2A) dose-to-clear resists. Exposure dose 80nm Contacts, 60nm period, NA=0., Sigma= EL = 7.5% DoF = mm nm (+0%) 72 nm (-0%) Verifying shot-noise experimentally with the existing resources (ETS and 0X system) would require interrogating a large number of contacts (> 0,000) and obtaining good enough statistics to rule out other fluctuations. 7
8 Summary for shot noise study Dose-to to-clear for current baseline resist is ~2.5mJ/cm 2 at 00 nm thickness, above the shot-noise level of.8mj/cm 2 for ± 0% EL of 50 nm contacts. Thus, the current resist sensitivity should be OK for printing contacts down to 50 nm without shot noise effects. Experimental verification of shot noise effects in printing contacts may be difficult with current exposure tools (ETS or 0X system at SNL), however, shot noise effects may be observed with a large NA tool, like MET. Shot-noise may be minimized by using less sensitive resist (dose-to to-clear > 4mJ/cm 2 ) for contacts smaller than 50nm. Further improvement of resist sensitivity may be limited. Other approaches may also help (ex: negative tone resists). 8
9 Process Window Simulation Study for Lines and Contacts Shot noise and narrow process windows could result in low yield for small contacts in advanced lithography technologies. We concluded that shot-noise significantly limits printing large arrays of small contacts, but the resulting problems can be accommodated and are not show-stoppers. stoppers. Generally, printing contacts are more difficult than printing line features due to the nature of two- dimensional structures of contacts. Simulated process windows for various features quantitatively determine whether EUVL is adequate for contact layers are presented. Depth of focus (DoF) is extracted from ED curves and used as a comparison metric. 9
10 Introduction Intel s aerial image simulation tool (I-Photo) is used to generate aerial images and ED curves. Thin mask is assumed. No rigorous mask model is used (future plan). No mask biasing (to get the iso focal point) is used. The aerial image threshold model for a positive tone resist is used. The process window is defined by 0% CD variation criteria with 0% EL and partial coherence factor of (s = ). Intensity vs. Distance Intensity VS Distance Intensity vs. Distance Intensity VS Distance Aerial image of contacts 2 4 Aerial image of line Intensity % CD +0% CD Intensity % CD -0% CD Distance (um) Resist Wafer Resist Distance (um) Resist Wafer 0
11 Modeling parameters Numerical Aperture (NA) 0.25 Number of mirrors (n) 6 Wavefront error (WFE) 0.5 nm rms (RSS of 6 mirrors, average figure error of 0.2 nm rms) covering up to 2.5l/NA range (5 times the resolution limit) Intrinsic flare 0 % (RSS of 6 mirrors, average MSFE of 0.4 nm rms) Absorber transmission Resist 5% of ML reflectivity (70 nm Cr and 20nm Oxide layers) Threshold model for a positive tone resist The depth of focus (DoF) has been calculated by drawing the best-fitted rectangular box in the process window. Each rectangular box drawn in the process window meets the following requirements: CD is controlled to 0% Exposure latitude (EL) is at least 5%. NILS of aerial image is at least.6.
12 ED curves for 30 nm features Exposure dose Exposure dose DoF = 80 nm 30 nm Iso line nm Iso contact hole DoF = 205 nm nm (+0%) 33 nm (-0%) 33nm (+0%) 27nm (-0%) Exposure Dose Exposure dose (a.u.) 30 nm dense lines and spaces DoF = 300 nm nm dense contact holes 33 nm (+0%) 27 nm (-0%) DoF = 220 nm nm (+0%) 33 nm (-0%)
13 ED curves for 50 nm features Exposure Dose (a.u.) Exposure dose DoF = 40 nm 50 nm Iso lines DoF = 370 nm 50 nm Iso contact holes nm (+0%) 55nm (-0%) 55 nm (+0%) 45 nm (-0%) Exposure dose Exposure dose 50 nm dense lines and spaces.6.5 DoF = 360 nm nm dense contact holes 55 nm (+0%) 45 nm (-0%) nm (+0%) 55 nm (-0%) DoF = 380 nm
14 DoF comparisons for various features 500 Depth of Focus for various features DoF (nm) Isolated contacts Dense contacts Isolated lines Dense lines Feature sizes (nm) DoF for isolated 50 nm contacts is at least twice as large as DoF for isolated 30 nm lines. 4
15 Summary for Process window study It is found that the DoF of isolated 30 nm contact holes (200nm) is comparable to the DoF for the isolated 30 nm lines(80nm), thus printing isolated contact features using EUVL is no more difficult than printing the same size lines. EUVL systems use low NA projection optics. Dense 30 nm contacts (220nm) have a similar DoF as isolated 30 nm contacts and lines (~200nm). The DoF for 50 nm dense contacts exceeds that for 30 nm dense lines by 20%. The resist for EUVL will likely increase the focus window by perhaps ~30% based on current experience with ArF/KrF lithographic tools. For both isolated and dense features, printing of contacts using EUVL is no more difficult than printing lines for the same lithographic generation. 5
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