Lithography

Broader view on extreme ultraviolet masks: adding complementary imaging modes to the SHARP microscope

[+] Author Affiliations
Markus P. Benk, Ryan H. Miyakawa, Weilun Chao, Antoine Wojdyla, David G. Johnson, Alexander P. Donoghue, Kenneth A. Goldberg

Lawrence Berkeley National Laboratory, 1 Cyclotron Road, Berkeley, California 94720, United States

Yow-Gwo Wang

University of California, Department of EECS, Berkeley, California 94720, United States

J. Micro/Nanolith. MEMS MOEMS. 14(1), 013507 (Feb 23, 2015). doi:10.1117/1.JMM.14.1.013507
History: Received October 3, 2014; Accepted January 12, 2015
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Open Access Open Access

Abstract.  The authors are expanding the capabilities of the SHARP microscope by implementing complementary imaging modes. SHARP (the SEMATECH High-NA Actinic Reticle Review Project) is an actinic, synchrotron-based microscope dedicated to extreme ultraviolet photomask research. SHARP’s programmable Fourier synthesis illuminator and its use of Fresnel zoneplate lenses as imaging optics provide a versatile framework, facilitating the implementation of diverse modes beyond conventional imaging. In addition to SHARP’s set of standard zoneplates, we have created more than 100 zoneplates for complementary imaging modes, all designed to extract additional information from photomasks, to improve navigation, and to enhance defect detection. More than 50 new zoneplates are installed in the tool; the remaining lenses are currently in production. We discuss the design and fabrication of zoneplates for complementary imaging modes and present image data, obtained using Zernike phase contrast and different implementations of differential interference contrast (DIC). First results show that Zernike phase contrast can significantly increase the signal from phase defects in SHARP image data, thus improving the sensitivity of the microscope. DIC is effective on a variety of features, including phase defects and intensity speckle from substrate and multilayer roughness. The additional imaging modes are now available to users of the SHARP microscope.

Figures in this Article

SHARP is designed to emulate image formation in printing tools such as the ASML ADT, 3100 and 3300 scanners1,2 in terms of mask-side numerical aperture (NA), illumination and variation of the plane of incidence across the ring field. The tool’s principal application is to collect through-focus data on patterned and blank regions of extreme ultraviolet (EUV) photomasks, closely emulating a given set of imaging conditions. The data are used to study topics such as e.g., printability of defects, evaluation of repairs or three-dimensional-mask effects. SHARP’s zoneplate imaging optics match the mask-side NA values of current and future lithography generations from (wafer side) 0.25 NA at a 6 deg central ray angle (CRA) up to 0.625 NA at a 10 deg CRA. These NAs are available at different azimuthal angles covering ±25deg to emulate the rotation of the plane of incidence. SHARP’s Fourier synthesis illuminator3 allows synthesizing arbitrary pupil fills. The flux on the photomask is independent of the fill pattern in use.

Complementary imaging modes allow for extracting additional information from the photomask at an experiment site. In principle, with an increased sensitivity to defects, experiment sites can be found with increased speed and confidence. Previously undiscovered defects can be identified and characterized. Feedback on repairs, beyond printability in a scanner, can be provided.

We have added Zernike phase contrast, differential interference contrast (DIC), cubic phase modulation, dark-field imaging and stereoscopic imaging to SHARP, most of which are widespread in visible light microscopy. The unique design of the SHARP microscope, using off-axis zoneplate lenses as imaging optics, facilitates the implementation of additional imaging modes and allows, to our knowledge, the first demonstration of DIC and Zernike phase contrast in an EUV optical system. Some of the added imaging modes have very specific illumination requirements, making SHARP’s Fourier synthesis illuminator a key component to their implementation. An overview of the SHARP microscope and detailed descriptions of its components can be found in Refs. 4 and 5.

Zoneplate Design

The common zoneplate equation defines the n’th zone boundary for a standard zoneplate: Display Formula

nλ2+rp+rqpq=0.(1)

Here, p and q are the imaging conjugates and rp and are rq are the distances from the object and image point to a given location in the pupil plane. The wavelength is λ. Figure 1(a) illustrates the geometry.

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Fig. 1
F1 :

(a) Illustration of ray path and statement of symbols used in standard zone pattern definition. (b) Illustration, showing the holographic approach to defining a zone pattern.

For the purposes of fabrication by electron-beam lithography, the authors have written code to generate zoneplate patterns in the graphic-database-system (GDS) format from basic inputs such as wavelength, imaging conjugates, and numerical aperture. The algorithm minimizes position errors in the output file. A web application for zoneplate design is available to the public in 6. Zoneplates can be specified via a web interface and the corresponding GDS-file can be downloaded. The site allows calculating resolution and bandwidth requirements for a given configuration and features educational content on the design, fabrication, and applications of zoneplate lenses.

A holographic approach is used to define the more complex zone patterns required by some complementary imaging modes. The concept is illustrated in Fig. 1(b). For a standard zoneplate, we consider an object point P and an image point Q. In the following example, we discuss two separate off-axis points P1 and P2, imaged to the same image point Q3. The corresponding waves in the pupil plane are defined in Eq. (2). Display Formula

ψ1=eikr1,ψ2=eikr2,ψ3=eikr3.(2)

Waves ψ1, ψ2, and ψ3 can be combined in different ways in order to obtain an amplitude-only pattern that reflects the geometry given in Fig. 1(b). Two approaches are discussed as follows.

The first approach is to sum the waves and calculate the intensity distribution I in the pupil plane. Display Formula

I|ψ1+ψ2+ψ3|2.(3)

This method is akin to the method of recording holograms in light-sensitive film. For e-beam fabrication, the resulting intensity is then binarized with a threshold intensity value to obtain a discrete zone pattern. The threshold level can be chosen to maximize a performance metric, such as diffraction efficiency into the twin first orders.

The second approach is to sum the products ψ1ψ3 and ψ2ψ3 and threshold its imaginary part f. Display Formula

f=Im(ψ1ψ3+ψ2ψ3).(4)

By itself, the phase of the product ψ1ψ3 in the pupil plane corresponds to a standard, off-axis zoneplate, imaging P1 to Q3. The latter applies to ψ2ψ3, imaging P2 to Q3 as well. Figures 2(a) and 2(b) show function I and the matching binarized pattern. Function f and its binarized version are shown in Figs. 2(c) and 2(d). The plots show examples of patterns typically obtained from geometries as presented in Fig. 1(b). The equivalence of the two binarized patterns can be explained by the matching center positions of the clear zones. The resulting zoneplates will, however, be different in grating efficiencies in the diffracted orders, and may produce slightly different image qualities. Pattern optimization for nonstandard zoneplates is an ongoing topic of investigation. An important aspect to consider is the printability of different patterns in a given lithographic process.

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Fig. 2
F2 :

(a) Continuous function I from Eq. (3). (b) Binarized pattern from (a). (c) Continuous function f from Eq. (4). (d) Binarized pattern from (c).

In order to create GDS-files for nonstandard zoneplates with the above approach, the continuous function I or, respectively f, is calculated in the pupil plane at sub-nm resolution. This is done in up to 2500 individual, tiled segments of the pupil to keep the data volume low. A contouring algorithm is applied to interpolate an outline curve for each clear zone. The outline is then approximated by a polygon, with vertices matching a tolerance of λ/100 for the optical path length. The polygons from all segments are combined in a single GDS. For zoneplates that contain features smaller than 50 nm, a bias can be applied to the size of the polygons to correct for the size of the e-beam that is used for patterning.

Zoneplate Nanofabrication

Zoneplates for the SHARP microscope are structured in silicon-nitride membrane windows on silicon chips. Figure 3(a) shows an image of SHARP’s zoneplate holder with three chips installed. Each chip is kinematically mounted, using three ruby balls that are glued into lithographically etched features on the chips and register to V-shaped grooves in the zoneplate holder. There are more than 200 zoneplates installed in the SHARP microscope. Figure 3(b) shows a magnified view of one of the zoneplate chips. Each chip holds approximately 70 zoneplates, grouped on three, 4-mm-long, silicon-nitride membranes, designed to accommodate a large number of zoneplates without compromising the robustness and flatness of the membrane.

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Fig. 3
F3 :

(a) Photographic image of SHARP’s zoneplate holder with three zoneplate chips installed. (b) Magnified image, showing one of the zoneplate chips. (c) Scanning electron microscopic image of zoneplates and holes on a chip.

The individual chips are cut from a 500-μm silicon waver with 100 nm of silicon-nitride deposited to both sides. Optical lithography is used to mask the locations of the three membranes and the holes for the ruby balls. After removing the upper silicon-nitride layer in a dry-etch process, the underlying silicon is etched all the way down to the lower silicon nitride layer to form the 3 membranes. The zone patterns are electroplated in gold using electron-beam lithography. The gold patterns are approximately 40-nm tall. To improve efficiency and to reduce the potential effects of carbon contamination, open elliptical holes are etched through the membrane for the transmitted, illuminating beam. E-beam lithography and dry etch are used to punch holes in the membrane next to each zoneplate. Figure 3(c) shows a scanning electron microscopic image of the central part of one of the chips. The image shows 68 individual zoneplates and corresponding holes for the illumination, grouped on three membranes. All zoneplates for additional imaging modes addressed in this article are designed for a 6 deg central ray angle and have a mask-side NA of 0.0825, matching the mask-side NA of the ASML 3300 scanner (0.33 wafer-side NA).

Zernike phase contrast is a microscopic technique that enhances contrast by converting phase changes from the object to intensity changes in the image. This is achieved by modifying the phase of the undiffracted light emerging from the object plane and interfering it with the scattered light from the object. The technique is named after Frits Zernike, who developed the technique in the 1930s7 and was awarded the Nobel Prize in physics for its discovery in 1953.

So-called phase defects have long been a major concern in EUV mask technology.8 In particular, nanometer-scale bumps and pits in the reflective coating or the underlying substrate can shift the local multilayer properties and/or modify the optical path of adjacent portions of the reflected field. Despite their potentially strong influence on the EUV aerial image, the detection of pure phase defects can be challenging. In many cases, this type of defect shows little to no contrast in an in-focus bright-field image in the SHARP tool. See Fig. 6 for example. Zernike phase contrast is widespread in visible-light microscopy for imaging biological samples with low amplitude contrast and strong phase from the varying refractive index and optical path lengths of different materials. We recognize that this technique has the potential to enhance the contrast of phase defects and phase features on EUV masks in a similar way, thus improving the sensitivity of actinic mask imaging or inspection tools.9

Zernike phase contrast microscopy in the soft x-ray spectral range using a zoneplate lens and phase ring has been demonstrated by Schmahl et al.10 With well-collimated illumination, the required phase shift of the undiffracted light can be achieved within the zoneplate pupil, sparing the need for an additional phase-shifting element, and simplifying the design and alignment.11 Figures 4(a) and 4(b) show cartoons of a standard, off-axis zoneplate and an off-axis zoneplate for Zernike phase contrast, in comparison. To enable Zernike phase contrast, the zone pattern is phase shifted in the central part of the pupil. The transition from the unmodified outer region of the zoneplate to the phase-shifted central region is shown in the scanning electron microscope (SEM) image in Fig. 4(c). Undiffracted light from the central object plane passes through the phase-shifted region in the center of the zoneplate. Most of the scattered light from a feature or defect passes through the outer region. The two components interfere in the charge-coupled device (CCD) plane, increasing the contrast of object features having a relative phase shift.

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Fig. 4
F4 :

(a) Cartoon of a standard off-axis zoneplate. (b) Cartoon of an off-axis zoneplate for Zernike phase contrast. (c) Scanning electron microscopic image of a Zernike phase contrast zoneplate, showing the transition from the outer unmodified region of the zoneplate, to the inner phase-shifted region.

Figure 5(a) shows SHARP image data, recorded in conventional bright-field mode with a pupil fill having a partial-coherence σ value of 0.01 (i.e., highly coherent). The photomask imaged here was provided by the EUV team of GLOBALFOUNDRIES and manufactured at the Advanced Mask Technology Center in Dresden, Germany. It features various sizes of programmed phase defects (bumps and pits) buried under the multilayer. The image shows two large phase defects on the right clear line, resulting from programmed 12-nm-deep pits on the substrate. The larger square features are markers of the defect locations. The off-axis configuration of the SHARP microscope causes a y-direction focal gradient across the image. Here, the lower defect is in focus and contrast occurs at its boundary only. The center of the pit has the same intensity level as the surrounding line. Naturally occurring defects with a more Gaussian profile and less pronounced border show significantly less contrast in focus. The upper defect on the clear line is slightly out of focus–in addition to amplitude contrast from its border, the center of the pit is brighter than the surrounding line. Depending on size and profile, phase defects typically appear bright on one side of the focus and dark on the opposite side. Displaying the full extent of intensity levels in the bright-field image [Fig. 5(a)] on a linear scale, there are no defects visible in the absorber region.

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Fig. 5
F5 :

(a) Conventional bright-field image of large phase defects, buried under the multilayer. (b) Zernike phase contrast image of the same location. (c) Magnified and individually scaled images of the defects under absorber and in clear region. (I) Bright-field on absorber. (II) Bright-field on clear line. (III) Phase contrast on absorber. (IV) Phase contrast on clear line. (d) Illustration of the pattern showing clear multilayer in white and absorber in black. Markers and phase defects under the multilayer are shown in red.

Figure 5(b) shows SHARP image data from the same location on the mask, recorded in Zernike phase contrast with the same illumination conditions. We observe a reduction in the amplitude contrast from the clear lines to the absorber, and strong phase contrast from the pit to the surrounding bright region. Displaying the image on a linear scale, defects and markers are even visible under the absorber on the left side of the image. Defect contrast cdefect is defined as half the intensity variation across a defect over the arithmetic mean intensity in the image in Eq. (5):Display Formula

cdefect=ImaxdefectImindefectImaxglobal+Iminglobal.(5)

For the defect on the clear line, Zernike phase contrast increases cdefect from 0.695 in conventional bright-field mode to 0.920. For the defect under the absorber, cdefect is increased from 0.021 to 0.100.

Figure 6 shows a series of images recorded on a blank region of a photomask. The images cover a through-focus range of 800 nm below and above focus. The same phase defect on the substrate is imaged in conventional bright field (upper series) and in Zernike phase contrast (lower series). All images are recorded with an exposure time of 5 s. The images are linearly scaled with the CCD background being zero and peak intensity across the series being white. In bright-field mode, the defect shows bright below focus and dark above. In the in-focus image, the defect is not visible. In Zernike phase contrast, the defect is visible in and out of focus.

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Fig. 6
F6 :

Through-focus series of a phase defect, imaged in conventional bright-field mode (upper series) and Zernike phase contrast (lower series).

These first results show that Zernike phase contrast can significantly increase the signal from phase defects in SHARP image data, thus improving the sensitivity of the microscope. Several factors affect the appearance and observed contrast, including the magnitude of the phase shift of the central lens region, the radius in the pupil over which the phase shift is applied, the lateral size, and the phase variation across the defect being observed. Furthermore, it may be useful to apply apodization to balance the amplitudes and to optimize the contrast of the interfering elements of the field.9 Improvements in contrast will be studied for common types of phase, amplitude and combined phase and amplitude defects, and found on blank and patterned regions of EUV photomasks.

Directional Differential Interference Contrast

DIC is a microscopic technique originally developed by Nomarski.12 It is sensitive both to phase and amplitude variations on small length scales in the object plane. Two images of the object are projected onto the image plane with an offset below the resolution limit. Introducing a π phase to one image creates a destructive interference for regions of the image that are spatially uniform in amplitude and phase. Superimposed object points with an initial phase difference show constructive interference, with a maximum value occurring when the relative phase difference is π. Variation in the amplitudes from superimposed points also affect the intensity in the image, thus contributing to contrast. DIC in the x-ray spectral range has been accomplished using twin zone plates.13 Soft x-ray microscopy in DIC with a single optical element was demonstrated by Chang et al.14 The DIC-zoneplates discussed in the following are conceptually similar to the design used in Ref 14. Figures 7(a) and 7(b) illustrate zone patterns for DIC in the x- and y-directions.

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Fig. 7
F7 :

(a) Cartoon of an x-directional DIC-zoneplate lens. (b) Cartoon of a y-directional DIC-zoneplate lens. (c) Scanning electron microscope (SEM) image of an x-directional DIC-zoneplate lens, showing the phase shift in the pattern along the horizontal center of the aperture at the upper edge where the zones are smallest.

Figures 8(b) and 8(e) show SHARP image data of 175-nm contacts imaged using x- and y-directional DIC-zoneplates. The size of the contacts is close to the resolution limit of the 0.334×NA zoneplates. Thus, the image of a contact closely resembles the point spread function. Figures 8(a) and 8(d) show the phase of the simulated complex electric field in the image plane, multiplied by the amplitude, for a point-like object. A conventional image of 175-nm contacts and the phase of the corresponding simulated electric field are shown in Figs. 9(a) and 9(b) as a reference. The point spread functions of the DIC-zoneplates have two maxima, and in the center, the intensity is zero. The two maxima differ in phase by π, as can be seen in Fig. 8(a). The point spread function resembles the discrete derivative operator Dx=[101]: the x-derivative is applied to the image. In the center of the images, the power is balanced in the two maxima. Outer parts of the object field display some imbalance in power. The amplitude of a wave emerging from an ideal point source is constant in power. The 175-nm contacts are expanded objects that project a diffraction pattern into the pupil. For plane-wave illumination, the distribution of power within the pupil depends on the location of the contact within the object field. For contacts in the centerline of the object field, perpendicular to the direction of the DIC, the power is distributed evenly between the two different sides of the pupil. With increasing distance to the centerline, the imbalance in power across the two sides of the pupil causes an increasing bright-field contribution added to the DIC image.

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Fig. 8
F8 :

(a) and (d) Magnified simulated false color images, showing the phase of the complex electric field in the sensor plane, multiplied by the amplitude, for a point-like object, imaged with x- and y-directional DIC-zoneplates. (b) and (e) SHARP image data showing 175-nm contacts, imaged in x- and y-directional differential interference contrast (DIC). (c) and (f) Image details of 400-nm half-pitch elbows, imaged in x- and y-directional DIC under coherent illumination.

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Fig. 9
F9 :

(a) Magnified simulated false color image, showing the phase of the complex electric field in the sensor plane, multiplied by the amplitude, generated by a point-like object, for a standard zoneplate. (b) SHARP image data showing 175-nm contacts, imaged using a standard zoneplate. (c) Image details of 400-nm half-pitch elbows, imaged with a standard zoneplate under coherent illumination.

Figures 8(c) and 8(f) show DIC image details of 400-nm elbows. A conventional bright-field image is shown in Fig. 9(c) as a reference. All images of the elbows were recorded with a pupil fill of σ=0.01. Figure 8(c) shows x-directional DIC imaging. The central vertical line of the elbow pattern shows clear, x-derivative characteristics. The signal is high at the edges and drops to a low value inside the clear line. With increasing distance from the center axis, in addition to signal at the edges of the lines, there is bright-field contribution visible in the clear lines. The granularity is minimized close to the center axis and enhanced in both vertical and horizontal lines away from the center axis. The y-directional DIC image shows similar properties.

Isotropic Differential Interference Contrast

The radial Hilbert transform constitutes another differential contrast enhancing technique. It provides an isotropic measurement of the amplitude and phase gradient in a sample.15 The technique has been implemented, adding a vortex-like phase plate Hp of the form Hp(r,φ)=exp(iPφ) to the back focal plane of an imaging system.16 The phase plate retards the phase by P–times 2π along its circumference. Combination of phase modification and focusing power in a single optical element is demonstrated in 15 for the soft x-ray spectral range. The latter concept is implemented in SHARP, using spiral zone plates of the orders P=1 and P=3 in an off-axis configuration.

Figure 10(a) illustrates the pattern of an on-axis spiral zoneplate of the order P=1. The pattern of an off-axis spiral zoneplate of the order P=1 is illustrated in Figure 10(b). Figure 11(b) shows SHARP image details of 175-nm contacts, imaged using a spiral zoneplate. The point spread function is ring shaped. The calculated change in phase along the circumference of the point spread function can be seen in Fig. 11(a). Figure 11(c) shows an image of 400-nm elbows, recorded with the spiral zoneplate. It shows relief-like contrast and edge enhancement in the sweet spot of the lens. The granularity caused by substrate roughness is enhanced compared to the bright-field image.

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Fig. 10
F10 :

(a) Cartoon of an on-axis spiral zoneplate of the order P=1. (b) Cartoon of a spiral zoneplate of the order P=1 in off-axis configuration.

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Fig. 11
F11 :

(a) Magnified simulated false color image, showing the phase of the complex electric field in the sensor plane, multiplied by the amplitude, generated by a point-like object, for a spiral zoneplate of the order P=1. (b) SHARP image data showing 175-nm contacts, imaged using a spiral zoneplate. (c) SHARP image details of 400-nm half-pitch elbows, imaged with the spiral zoneplate under coherent illumination.

We have demonstrated the addition of complementary imaging modes to the SHARP EUV mask microscope in an effort to extract additional information from actinic photomask imaging, to improve navigation, and to enhance defect detection. Zernike phase contrast has been implemented in an actinic EUV mask-imaging tool for the first time and is available to users of SHARP. Early results show significantly enhanced signals from phase defects. DIC in the x and y directions and isotropic DIC have been demonstrated. The latter techniques increase contrast on a variety of features, including phase defects and intensity speckle from substrate and multilayer roughness. Further activity will be directed at demonstrating the effectiveness of Zernike phase contrast and DIC in real-world defect detection and classification. Cubic phase modulation, dark-field imaging, and stereoscopic imaging are further imaging modes that have been added to the tool, and these will be discussed in further publications. A second chip with zoneplates for additional complementary imaging modes is currently in production.

The Advanced Light Source at Lawrence Berkeley National Laboratory is supported by the Director, Office of Science, Office of Basic Energy Sciences, of the U.S. Department of Energy under Contract No. DE-AC02-05CH11231. We gratefully acknowledge SEMATECH funding of the SHARP microscope, and Anne Rudack the SHARP project manager. Test masks used in imaging experiments described above were provided by GLOBALFOUNDRIES and Intel.

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Markus P. Benk is the project scientist at the SHARP microscope, Center of X-ray Optics, Lawrence Berkeley National Laboratory. He received his diploma in photo engineering from the Cologne University of Applied Sciences in 2006 and his PhD degree from RWTH Aachen University in 2011. He has authored and co-authored several papers on extreme ultraviolet and soft x-ray imaging. His current research interests include sources, metrology and optics for soft x-rays, and extreme ultraviolet light.

Ryan H. Miyakawa is an EUV project scientist at the Center for X-ray Optics at Lawrence Berkeley National Lab, where he works with the SEMATECH Berkeley MET performing EUV imaging, interferometry, and lithography.

Weilun Chao leads the nanofabrication group of the Center for X-ray Optics. He received his PhD in electrical engineering from University of California, Berkeley, in 2005. He specializes in electron-beam-based lithographic processes for dense nanostructures and EUV/x-ray diffractive optics. Current research interests include complex diffractive optics, 3-D nanostructures, and nanodevices for life science.

Yow-Gwo Wang received his BS degree from the Department of Electrophysics and the MS degree from the Institute of Electro-Optical Engineering at National Chiao Tung University in 2009 and 2011, respectively. Currently he is a PhD student at the University of California at Berkeley and also a graduate student researcher at Lawrence Berkeley National Laboratory. His research is focusing on design, fabrication, and testing of mask/lens concept for EUV aerial image monitoring and inspection.

Antoine Wojdyla is a postdoctoral fellow at the Lawrence Berkeley National Laboratory's Center for X-Ray Optics. He received his PhD degree from École Polytechnique in 2011, where he studied time-domain phase imaging in the far infrared range. His research interests include optical instrumentation and computational analysis of image data.

David G. Johnson is a research associate at the Lawrence Berkeley National Laboratory's Center for X-Ray Optics, specializing in extreme ultraviolet mask imaging and technologies for short-wavelength applications. He has developed methods for electron-beam fabrication of holographic lenses and previously conducted experiments in air quality monitoring. He holds dual BS degrees in physics and in civil and environmental engineering of the University of California, Davis.

Alexander P. Donoghue is a research associate at the Lawrence Berkeley National Laboratory's Center for X-Ray Optics, working in EUV mask inspection and development of experimental systems for short-wavelength applications. He previously worked as a controls and data systems engineer for the Linac Coherent Light Source at the SLAC National Accelerator Laboratory. He holds a BS degree in physics from California Polytechnic State University at San Luis Obispo.

Kenneth A. Goldberg is the deputy director of the Center for X-Ray Optics at Lawrence Berkeley National Laboratory, specializing in the development of EUV and soft x-ray technologies, including lithography, mask imaging, and wavefront measuring interferometry. He is the principal investigator of the SHARP EUV photomask imaging microscope. He received an AB degree in physics and applied math, and a PhD in physics from the University of California, Berkeley.

© The Authors. Published by SPIE under a Creative Commons Attribution 3.0 Unported License. Distribution or reproduction of this work in whole or in part requires full attribution of the original publication, including its DOI.

Citation

Markus P. Benk ; Ryan H. Miyakawa ; Weilun Chao ; Yow-Gwo Wang ; Antoine Wojdyla, et al.
"Broader view on extreme ultraviolet masks: adding complementary imaging modes to the SHARP microscope", J. Micro/Nanolith. MEMS MOEMS. 14(1), 013507 (Feb 23, 2015). ; http://dx.doi.org/10.1117/1.JMM.14.1.013507


Figures

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Fig. 1
F1 :

(a) Illustration of ray path and statement of symbols used in standard zone pattern definition. (b) Illustration, showing the holographic approach to defining a zone pattern.

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Fig. 2
F2 :

(a) Continuous function I from Eq. (3). (b) Binarized pattern from (a). (c) Continuous function f from Eq. (4). (d) Binarized pattern from (c).

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Fig. 3
F3 :

(a) Photographic image of SHARP’s zoneplate holder with three zoneplate chips installed. (b) Magnified image, showing one of the zoneplate chips. (c) Scanning electron microscopic image of zoneplates and holes on a chip.

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Fig. 4
F4 :

(a) Cartoon of a standard off-axis zoneplate. (b) Cartoon of an off-axis zoneplate for Zernike phase contrast. (c) Scanning electron microscopic image of a Zernike phase contrast zoneplate, showing the transition from the outer unmodified region of the zoneplate, to the inner phase-shifted region.

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Fig. 5
F5 :

(a) Conventional bright-field image of large phase defects, buried under the multilayer. (b) Zernike phase contrast image of the same location. (c) Magnified and individually scaled images of the defects under absorber and in clear region. (I) Bright-field on absorber. (II) Bright-field on clear line. (III) Phase contrast on absorber. (IV) Phase contrast on clear line. (d) Illustration of the pattern showing clear multilayer in white and absorber in black. Markers and phase defects under the multilayer are shown in red.

Graphic Jump Location
Fig. 6
F6 :

Through-focus series of a phase defect, imaged in conventional bright-field mode (upper series) and Zernike phase contrast (lower series).

Graphic Jump Location
Fig. 7
F7 :

(a) Cartoon of an x-directional DIC-zoneplate lens. (b) Cartoon of a y-directional DIC-zoneplate lens. (c) Scanning electron microscope (SEM) image of an x-directional DIC-zoneplate lens, showing the phase shift in the pattern along the horizontal center of the aperture at the upper edge where the zones are smallest.

Graphic Jump Location
Fig. 8
F8 :

(a) and (d) Magnified simulated false color images, showing the phase of the complex electric field in the sensor plane, multiplied by the amplitude, for a point-like object, imaged with x- and y-directional DIC-zoneplates. (b) and (e) SHARP image data showing 175-nm contacts, imaged in x- and y-directional differential interference contrast (DIC). (c) and (f) Image details of 400-nm half-pitch elbows, imaged in x- and y-directional DIC under coherent illumination.

Graphic Jump Location
Fig. 9
F9 :

(a) Magnified simulated false color image, showing the phase of the complex electric field in the sensor plane, multiplied by the amplitude, generated by a point-like object, for a standard zoneplate. (b) SHARP image data showing 175-nm contacts, imaged using a standard zoneplate. (c) Image details of 400-nm half-pitch elbows, imaged with a standard zoneplate under coherent illumination.

Graphic Jump Location
Fig. 10
F10 :

(a) Cartoon of an on-axis spiral zoneplate of the order P=1. (b) Cartoon of a spiral zoneplate of the order P=1 in off-axis configuration.

Graphic Jump Location
Fig. 11
F11 :

(a) Magnified simulated false color image, showing the phase of the complex electric field in the sensor plane, multiplied by the amplitude, generated by a point-like object, for a spiral zoneplate of the order P=1. (b) SHARP image data showing 175-nm contacts, imaged using a spiral zoneplate. (c) SHARP image details of 400-nm half-pitch elbows, imaged with the spiral zoneplate under coherent illumination.

Tables

References

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