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A 3" Dia. High Efficiency Diffractive Corrector for 
Head Up Display 
S. Blit, B. Kobrin and Y. Malkin 
Holo-Or Ltd., POBox 1051, Rehovot 76114, Israel 
Abstract 
A 3" diameter refractive-diffractive element is presented. The element is 
used as a corrector in the optical system of a head up display at 545 nm. 
Average grating density of the design was 6 cycles/mm peaking to 10 
cycles/mm. A 4 mask 14 level design was utilized, having a theoretical 
efficiency of 98.3%. The diffractive pattern was etched by RIE on a plano-convex 
fused silica lens, and then AR coated. Mask design and 
manufacturing process considerations are given and discussed. Tolerances 
and fabrication errors are analyzed. Micron mask misalignment and duty 
cycle errors, etch depth error of and uniformity were achieved 
over the entire area, yielding a total efficiency of the element of >96%. 
Diffraction measurements were made and compared to the theoretical 
calculations. The design and fabrication results prove diffractive elements 
in the visible a viable solution to correct aberrations in high quality optical 
systems such as head up displays. 
1. Introduction 
The ability of diffractive optical surfaces to alter phase fronts together with 
their strong dispersion make them alternatives to the optical designer to 
utilize in optical systems. However, utilization of the theoretical potential 
require manufacturing technologies to be developed where the effects of 
tolerances would not interfere with the functionality of the elements. There 
are several methods for manufacturing circular symmetric diffractive 
O-8194-1774-2/95/$6.OO SPIE Vol. 2426 /373
surfaces: diamond turning machining, photolithography and etching, either 
of continuous proffles or of multilevel stepwise profiles, [1] [2] . Diamond 
turning macliming is able to reconstruct accurate diffractive surfaces, both 
in proffle shape and in surface quality. However, due to the limit of the 
diamond tip size, and the inability to machine glasses, it is practical only 
for IR optics. The photolithographic methods are applicable also in the 
visible and even UV wavelengths, but the theoretical performance is 
tougher to meet as the wavelength becomes shorter. In both methods 
manufacthring tolerances are to be driven to the limit to achieve practical 
performance. In most studies the efficiency is cited as the figure ofmerit of 
the diffractive optics. The highest reported efficiencies are 94% for binary 
element and 96% for a direct write element, quoted for microlenses or two 
dimensional elements such as fan-out gratings [2] [3]. Most of the reports 
of recent years quote efficiencies of 80 to 90% for diffractive microoptics. 
Manufacturing tolerances and their effect on the performance are reviewed 
by Cox et al.[4]. The most critical parameter in a binary process is mask 
alignment. Misalignment of the order of 1% of the period (zone ) width 
already causes a sharp drop in efficiency. A discussion of experimental 
tolerances is given by Fersti et al. [3]. The best reported values for 
misalignment in microlens manufacturing are about 0.5 micron. 
In comparing performance of diffractive elements, the term "efficiency" is 
regularly used. Never the less, when the DOE are implemented in imaging 
systems, one has to consider the distribution of energy which is not 
diffracted to the desired order, which creates ghost images, reduce contrast 
by scattering etc. 
Manufacturing a 3" dia. diffractive corrector for the visible (0.545 micron) 
imposes a challenge since the optical demands of the HUD application are 
high: wave front accuracy across the element of tenth wave, ghost images 
below 1%, and very low scattering. Those demands were met using 
multilevel photolithographic manufacturing process, minimizing fabrication 
errors. Hereby we present the results together with manufacturing 
considerations. It is shown that with fairly standard equipment macro 
binary DOE in the visible can be manufactured which meets optical system 
demands. 
2. Design of the diffractive surface 
The optical design of the system [5] defines the substrate, material and 
physical surface, and phase front correction at a particular wavelength. 
The zone frequency along the radius of the element is depicted in Fig. 1. 
374 / SPIE Vol. 2426
10: I 
7. — 
E 6 
I 
1 2 3O 3 40 
Radial coordinctie (mm) 
Fig I : Zone frequency of the corrector 
Given the zone density to achieve the phase correction and assuming 
achievable tolerances it was decided to utilize a 4 mask scheme having 14 
levels. Calculating the diffractive power distribution using a linear grating 
approximation, the diffraction order to be utilized is +1 having 98.3% of 
the diffracted power, with next higher orders of +15 -13, having 0.4% and 
0.6% of the power, correspondingly. Higher orders are below 0. 1 % each. 
The method to design the masks is described in details in ref. [6]. In the 
mask design care should be given to the alignment marks geometry since 
all four masks have to be aligned with one another with sub micron 
accuracy. Masks were fabricated with standard Ebeam machines with 
having 0.2 micron resolution and micron positioning accuracy 
across the mask. 
3. Fabrication of the diffractive surface 
Fabricating a large diffractive surface on a 3" macro lens using standard 
equipment for electronic wafer photolithography imposes some specific 
problems to be addressed: a) holding and fixing a piano-convex lens 
during spinning, contact mask alignment and etching processes. The most 
critical process is the mask alignment; this was done using a Karl Suss 
model MJB3 mask aligner. It is vital to maintain high parallelism between 
tl1e mask and the substrate surface, at a separation of less than 20 microns. 
Moreover, the mask aligner mechanism and the lens holder have to 
maintain constant lateral position of lens surface during the alignment 
SPIE Vol. 2426 / 375
procedure and transition from alignment to contact for exposure. b) 
Visibility of the alignment marks on low reflectivity highly polished ftised 
silica surface. For increasing the contrast of the alignment marks critical 
features CCD based monitoring system was applied together with chrome 
evaporated alignment marks on the substrate. The last process included 
chrome coating, resist patterning and chrome wet etching through 
windows in the resist. c) Optimization of repeatable etching conditions for 
thick (104 5mm ) lenses at sufficiently high etching rate maintaining high 
uniformity and surface quality. Shipley photo resists were used throughout. 
Fluoride based gas mixture was used for etching in a Reactive Ion Etching 
system with a 1 70mm base electrode, automatic pressure control and 
13.56 MHz RF-power generator (Oxford Plasma Technology, Model 
Plasmalab ).The resist was stripped after each etching step and the profile 
was measured in a stylus-based profilometer with a vertical accuracy of 
5A. Besides, surface quality was inspected at each step by optical 
microscopy. The finished surface diffractive performance was measured 
using a doubledYAG laser beam, at various loci on the diffractive surface, 
using the system described in Fig 2. The finished lens was AR coated and 
was integrated in the HUD optics. Measurements of the spurious images 
resulting from the higher orders were taken using a photometer. 
DOE 
O.532 
power 
Diffracted Orders 
Fig.2: Measurement system for diffraction performance. 
4. Results and discussion 
Fig. 3 depicts profilometer traces of the diffractive surface. With the lateral 
resolution of the instrument, the multilevel cross-section looks laterally 
"flawless". Etching depth error and unifonnity as measured with the 
profilometer are given in table 1. 
376 /SP!E Vol. 2426
RH 
SCAH' 6€iBuM 
ø6-B8-94 SPEED : LOW 
lee 200 OO 
CUR: 566G A t 239uM 
ct.IR:—,3c35 A e 22ø,M 
Fig. 3 : Profilometer traces 
VERT*-18,971 fl 
HORI2:—19M 
______ IB ,000 
______ 8008 
_____ 6088 
_____ 4,800 
_____ 2080 
______ 0 
_____ -2,008 
______ -4, 000 
_____ -b 808 
40€i 500 688 
M CURSOR 220 
SLOAt1 DEKTAJ< II 
Step Mask# çpth Error Uniformity 
1 M4 
2 — 
M3 +6% 
3 
M2 +6% 
4 Ml 0 
It can be seen from the table that during all steps the uniformity and depth 
error, which are not independent, were below 7%. No correlation was 
found as to the location on the diffractive surface and the resulted 
accuracy. Fig. 4 gives a diagram of the lateral fabrication enors in each 
step, as measured with a microscope. 
M3O.5 
M2=o.8 
Mt 1.0 
— 
R: 
— —---—— 
:r ': —- H .. J__ 
—- -- — - — 
Table 1 : Depth error and uniformity 
M3o.8 A 
41 =O.5 
M3 =0.8 
M2=0.8 
Ml =0.8 
M3==1.0 
M2=1.0 
Ml =0.8 
Fig. 4: Optical microscopy measurements of pattern errors (p.) 
SPIE Vol. 2426 1377
It should be noted however that optical microscopy measures the 
combined image of misaligmnent, duty cycle error and waIl 
perpendicularly. Hence, in order to isolate the misalignment error, the 
optical measurement has to be correlated with profilometer traces. It can 
be seen from the diagram that the total errors are below 1 micron. Since 
both duty cycle and wall perpendicularity errors are "scalar" and 
misalignment error has a direction, by comparing the pattern errors at 
opposite locations with respect to the center of lens, it can be deduced that 
the alignment errors are below 1 micron. 
Diffractive performance data is drawn on Fig. 5 . for the highest zone 
frequency area of 9 cy./mm. It can be seen that the diffracted power 
distribution agrees with theory. The high orders are all below 1 % each of 
the main +1 order. 
. •••'• 
.. ; lOOOLEI:i 
— 
A—Theory 
F 
- 
TAT±[E1LL 1iJ4W !I! 
Et 1 
100 
10 z 
0.1 
—100 —80 —60 —40 —20 0 20 40 60 80 100 
ORDER NUMBER 
Fig.5: Difftacted power disribution at 9cy./inm 
The distribution gives also distinct peaks/orders where theory predicts 
zeros. These orders are below 0.2% of the main peak and result from 
fabrication errors. The total efficiency of the diffraction grating at the point 
of measurement of Fig. 6 was measured to be 95% corresponding to a 
greater value for the complete diffractive surface. Measurements of the 
CRT pattern in the HUD system yielded a value of 0.5% each for the two 
spurious images resulting from the higher orders. 
cii 
378 ISPIE Vol. 2426
5. Conclusion 
A 3 " diameter multilevel diffractive corrector at a wavelength of 0.545 
micron on fused silica has been fabricated. The element exhibited high 
efficiency (>96% ), low higher orders (<0.7% ) and no scattering which 
makes it adequate as a component to be used in a high demand optical 
system such as a head up display. The photolithography/etching 
fabrication process is suitable for quantity production. Thus, large aperture 
diffractive elements in the visible may join the arsenal of tools of the 
optical designers to efficiently correct aberrations in high quality optical 
systems. 
Acknowledgment: We wish to thank Mr. Yoel Blumen.feld of ElOp Ltd. 
for helpful discussions and assistance in system performance 
measurements. 
6. References 
[1] M. Curcio: 'Diamond machining of infrared optics utilizing two-axis 
machine technology", SPIE, v.306, 105(1981). 
[2] P. Langlois, H. Jerominec, L. Leclerc, J. Pan: "Diffractive optical 
elements fabricated by laser writing and other techniques", SPIE v.1751, 
2(1992). 
[3] M. Fersti, B. Kuhlov, et a!.: "AR coated arrays of binary lenses for 
interconnection networks at 1.5 micron", SPIE, v.1992, 90(1993). 
[4] J.A.Cox et a!.:" Diffraction efficiency of binary optical elements", SPIE 
v.1211, 116(1990). 
[5] Engineering Drawing, El-Op Electrooptics Ltd. 
[6] J. Kednii, I Grossinger: "Diffractive Optical Elements", US patent 
5,073,007 and US patent 5,227,915. 
SPIE Vol. 2426 / 379

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SPIE Vol. 2426 1377

  • 1. A 3" Dia. High Efficiency Diffractive Corrector for Head Up Display S. Blit, B. Kobrin and Y. Malkin Holo-Or Ltd., POBox 1051, Rehovot 76114, Israel Abstract A 3" diameter refractive-diffractive element is presented. The element is used as a corrector in the optical system of a head up display at 545 nm. Average grating density of the design was 6 cycles/mm peaking to 10 cycles/mm. A 4 mask 14 level design was utilized, having a theoretical efficiency of 98.3%. The diffractive pattern was etched by RIE on a plano-convex fused silica lens, and then AR coated. Mask design and manufacturing process considerations are given and discussed. Tolerances and fabrication errors are analyzed. Micron mask misalignment and duty cycle errors, etch depth error of and uniformity were achieved over the entire area, yielding a total efficiency of the element of >96%. Diffraction measurements were made and compared to the theoretical calculations. The design and fabrication results prove diffractive elements in the visible a viable solution to correct aberrations in high quality optical systems such as head up displays. 1. Introduction The ability of diffractive optical surfaces to alter phase fronts together with their strong dispersion make them alternatives to the optical designer to utilize in optical systems. However, utilization of the theoretical potential require manufacturing technologies to be developed where the effects of tolerances would not interfere with the functionality of the elements. There are several methods for manufacturing circular symmetric diffractive O-8194-1774-2/95/$6.OO SPIE Vol. 2426 /373
  • 2. surfaces: diamond turning machining, photolithography and etching, either of continuous proffles or of multilevel stepwise profiles, [1] [2] . Diamond turning macliming is able to reconstruct accurate diffractive surfaces, both in proffle shape and in surface quality. However, due to the limit of the diamond tip size, and the inability to machine glasses, it is practical only for IR optics. The photolithographic methods are applicable also in the visible and even UV wavelengths, but the theoretical performance is tougher to meet as the wavelength becomes shorter. In both methods manufacthring tolerances are to be driven to the limit to achieve practical performance. In most studies the efficiency is cited as the figure ofmerit of the diffractive optics. The highest reported efficiencies are 94% for binary element and 96% for a direct write element, quoted for microlenses or two dimensional elements such as fan-out gratings [2] [3]. Most of the reports of recent years quote efficiencies of 80 to 90% for diffractive microoptics. Manufacturing tolerances and their effect on the performance are reviewed by Cox et al.[4]. The most critical parameter in a binary process is mask alignment. Misalignment of the order of 1% of the period (zone ) width already causes a sharp drop in efficiency. A discussion of experimental tolerances is given by Fersti et al. [3]. The best reported values for misalignment in microlens manufacturing are about 0.5 micron. In comparing performance of diffractive elements, the term "efficiency" is regularly used. Never the less, when the DOE are implemented in imaging systems, one has to consider the distribution of energy which is not diffracted to the desired order, which creates ghost images, reduce contrast by scattering etc. Manufacturing a 3" dia. diffractive corrector for the visible (0.545 micron) imposes a challenge since the optical demands of the HUD application are high: wave front accuracy across the element of tenth wave, ghost images below 1%, and very low scattering. Those demands were met using multilevel photolithographic manufacturing process, minimizing fabrication errors. Hereby we present the results together with manufacturing considerations. It is shown that with fairly standard equipment macro binary DOE in the visible can be manufactured which meets optical system demands. 2. Design of the diffractive surface The optical design of the system [5] defines the substrate, material and physical surface, and phase front correction at a particular wavelength. The zone frequency along the radius of the element is depicted in Fig. 1. 374 / SPIE Vol. 2426
  • 3. 10: I 7. — E 6 I 1 2 3O 3 40 Radial coordinctie (mm) Fig I : Zone frequency of the corrector Given the zone density to achieve the phase correction and assuming achievable tolerances it was decided to utilize a 4 mask scheme having 14 levels. Calculating the diffractive power distribution using a linear grating approximation, the diffraction order to be utilized is +1 having 98.3% of the diffracted power, with next higher orders of +15 -13, having 0.4% and 0.6% of the power, correspondingly. Higher orders are below 0. 1 % each. The method to design the masks is described in details in ref. [6]. In the mask design care should be given to the alignment marks geometry since all four masks have to be aligned with one another with sub micron accuracy. Masks were fabricated with standard Ebeam machines with having 0.2 micron resolution and micron positioning accuracy across the mask. 3. Fabrication of the diffractive surface Fabricating a large diffractive surface on a 3" macro lens using standard equipment for electronic wafer photolithography imposes some specific problems to be addressed: a) holding and fixing a piano-convex lens during spinning, contact mask alignment and etching processes. The most critical process is the mask alignment; this was done using a Karl Suss model MJB3 mask aligner. It is vital to maintain high parallelism between tl1e mask and the substrate surface, at a separation of less than 20 microns. Moreover, the mask aligner mechanism and the lens holder have to maintain constant lateral position of lens surface during the alignment SPIE Vol. 2426 / 375
  • 4. procedure and transition from alignment to contact for exposure. b) Visibility of the alignment marks on low reflectivity highly polished ftised silica surface. For increasing the contrast of the alignment marks critical features CCD based monitoring system was applied together with chrome evaporated alignment marks on the substrate. The last process included chrome coating, resist patterning and chrome wet etching through windows in the resist. c) Optimization of repeatable etching conditions for thick (104 5mm ) lenses at sufficiently high etching rate maintaining high uniformity and surface quality. Shipley photo resists were used throughout. Fluoride based gas mixture was used for etching in a Reactive Ion Etching system with a 1 70mm base electrode, automatic pressure control and 13.56 MHz RF-power generator (Oxford Plasma Technology, Model Plasmalab ).The resist was stripped after each etching step and the profile was measured in a stylus-based profilometer with a vertical accuracy of 5A. Besides, surface quality was inspected at each step by optical microscopy. The finished surface diffractive performance was measured using a doubledYAG laser beam, at various loci on the diffractive surface, using the system described in Fig 2. The finished lens was AR coated and was integrated in the HUD optics. Measurements of the spurious images resulting from the higher orders were taken using a photometer. DOE O.532 power Diffracted Orders Fig.2: Measurement system for diffraction performance. 4. Results and discussion Fig. 3 depicts profilometer traces of the diffractive surface. With the lateral resolution of the instrument, the multilevel cross-section looks laterally "flawless". Etching depth error and unifonnity as measured with the profilometer are given in table 1. 376 /SP!E Vol. 2426
  • 5. RH SCAH' 6€iBuM ø6-B8-94 SPEED : LOW lee 200 OO CUR: 566G A t 239uM ct.IR:—,3c35 A e 22ø,M Fig. 3 : Profilometer traces VERT*-18,971 fl HORI2:—19M ______ IB ,000 ______ 8008 _____ 6088 _____ 4,800 _____ 2080 ______ 0 _____ -2,008 ______ -4, 000 _____ -b 808 40€i 500 688 M CURSOR 220 SLOAt1 DEKTAJ< II Step Mask# çpth Error Uniformity 1 M4 2 — M3 +6% 3 M2 +6% 4 Ml 0 It can be seen from the table that during all steps the uniformity and depth error, which are not independent, were below 7%. No correlation was found as to the location on the diffractive surface and the resulted accuracy. Fig. 4 gives a diagram of the lateral fabrication enors in each step, as measured with a microscope. M3O.5 M2=o.8 Mt 1.0 — R: — —---—— :r ': —- H .. J__ —- -- — - — Table 1 : Depth error and uniformity M3o.8 A 41 =O.5 M3 =0.8 M2=0.8 Ml =0.8 M3==1.0 M2=1.0 Ml =0.8 Fig. 4: Optical microscopy measurements of pattern errors (p.) SPIE Vol. 2426 1377
  • 6. It should be noted however that optical microscopy measures the combined image of misaligmnent, duty cycle error and waIl perpendicularly. Hence, in order to isolate the misalignment error, the optical measurement has to be correlated with profilometer traces. It can be seen from the diagram that the total errors are below 1 micron. Since both duty cycle and wall perpendicularity errors are "scalar" and misalignment error has a direction, by comparing the pattern errors at opposite locations with respect to the center of lens, it can be deduced that the alignment errors are below 1 micron. Diffractive performance data is drawn on Fig. 5 . for the highest zone frequency area of 9 cy./mm. It can be seen that the diffracted power distribution agrees with theory. The high orders are all below 1 % each of the main +1 order. . •••'• .. ; lOOOLEI:i — A—Theory F - TAT±[E1LL 1iJ4W !I! Et 1 100 10 z 0.1 —100 —80 —60 —40 —20 0 20 40 60 80 100 ORDER NUMBER Fig.5: Difftacted power disribution at 9cy./inm The distribution gives also distinct peaks/orders where theory predicts zeros. These orders are below 0.2% of the main peak and result from fabrication errors. The total efficiency of the diffraction grating at the point of measurement of Fig. 6 was measured to be 95% corresponding to a greater value for the complete diffractive surface. Measurements of the CRT pattern in the HUD system yielded a value of 0.5% each for the two spurious images resulting from the higher orders. cii 378 ISPIE Vol. 2426
  • 7. 5. Conclusion A 3 " diameter multilevel diffractive corrector at a wavelength of 0.545 micron on fused silica has been fabricated. The element exhibited high efficiency (>96% ), low higher orders (<0.7% ) and no scattering which makes it adequate as a component to be used in a high demand optical system such as a head up display. The photolithography/etching fabrication process is suitable for quantity production. Thus, large aperture diffractive elements in the visible may join the arsenal of tools of the optical designers to efficiently correct aberrations in high quality optical systems. Acknowledgment: We wish to thank Mr. Yoel Blumen.feld of ElOp Ltd. for helpful discussions and assistance in system performance measurements. 6. References [1] M. Curcio: 'Diamond machining of infrared optics utilizing two-axis machine technology", SPIE, v.306, 105(1981). [2] P. Langlois, H. Jerominec, L. Leclerc, J. Pan: "Diffractive optical elements fabricated by laser writing and other techniques", SPIE v.1751, 2(1992). [3] M. Fersti, B. Kuhlov, et a!.: "AR coated arrays of binary lenses for interconnection networks at 1.5 micron", SPIE, v.1992, 90(1993). [4] J.A.Cox et a!.:" Diffraction efficiency of binary optical elements", SPIE v.1211, 116(1990). [5] Engineering Drawing, El-Op Electrooptics Ltd. [6] J. Kednii, I Grossinger: "Diffractive Optical Elements", US patent 5,073,007 and US patent 5,227,915. SPIE Vol. 2426 / 379