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SEMI M40-0200 © SE MI 2000 12 NOTICE: SEMI makes no w arranties or representations as to the sui tability of the guide set forth herein for any particular application. The determ ination of the suitability of the guide i…

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SEMI M40-0200 © SEMI 200011
APPENDIX 1
NOTE: The material in this appendix is an official part of SEMI M40 and was approved by full letter ballot procedures on
December 15, 1999 by the North American Regional Standards Committee.
A1-1 Examples of Roughness Measurement Specifications and Related Output
The construction of typical measurement specifications and reported results are shown below. These could be the
input to and output from a suitably equipped metrology tool, or directions for manual execution and reporting of the
measurement and calculation sequence. The elements and codes are listed only in the first example. The
quantitative data below is presented for illustration only, it does not represent actual instrument or sample
measurements.
1. Mechanical Profiler
The Mechanical profiler measurement was specified as MPR,5,L,A,A,A,250/10. This corresponds to
measuring a 5-point pattern with a local line-scan and with pattern orientation A, and reporting Ra average
value over a bandwidth from 250 to 10 µm.
Elements Profiler, Mechanical; 5-point; line-scan; orient A; Ra; average; 250/10 µm
Codes MPR 5 L A A A 250/10
Output Example MPR,5,L,A,A,A,250/10 = 0.53 nm
2. Angle-Resolved Light Scattering
The Angle-resolved light scattering instrument measurement was specified as ARLS,9,B,P,Q,A,40/2.0. This
corresponds to measuring a 9-point pattern with a single spot and with pattern orientation B, reporting rms (Rq)
average value over a bandwidth from 40 to 2 µm.
Output Example ARLS,9,B,P,Q,A,40/2.0 = 0.15 nm
3. Interference Microscope
The Interference microscope measurement was specified as IM,5,A,A,T,D,250/10. This corresponds to
measuring a 5-point pattern with a local area and with pattern orientation A, reporting peak-to-valley (Rt)
standard deviation over a bandwidth from 250 to 10 µm.
Output Example IM,5,A,A,T,D,250/10 = 0.05 nm
4. Total Integrated Scattering
The Total Integrated Scattering system (TIS) measurement was specified as TIS,S,P,A,Q,D,38/0.50. This
corresponds to measuring a full FQA/spiral scan with a local spot and with pattern orientation A, reporting rms
(Rq) standard deviation over a bandwidth from 38 to 0.5 µm.
Output Example TIS,S,P,A,Q,D,38/0.50 = 0.02 nm
5. Optical Profiler
The Optical Profiler measurement was specified as OPR,9,L,B,A,AD,80/0.50. This corresponds to measuring a
9 point pattern with a local line-scan and with pattern orientation B, reporting Ra average value and standard
deviation over a bandwidth from 80 to 0.5 µm.
Output Example OPR,9,L,B,A,AD,80/0.50 = 0.17nm (Ra average), 0.02 nm (Ra, standard
deviation)
6. AFM
The AFM measurement was specified as AFM,5,A,A,Z,A,20/0.04. This corresponds to measuring a 5 point
pattern with local area and with pattern orientation A, reporting Rz average value over a bandwidth from 20 to
0.040 µm.
Output Example AFM,5,A,A,Z,A,20/0.04 = 0.43 nm
SEMI M40-0200 © SEMI 2000 12
NOTICE: SEMI makes no warranties or representations as to the suitability of the guide set forth herein for any
particular application. The determination of the suitability of the guide is solely the responsibility of the user. Users
are cautioned to refer to manufacturer’s instructions, product labels, product data sheets, and other relevant literature
respecting any materials mentioned herein. These guides are subject to change without notice.
The user’s attention is called to the possibility that compliance with this guide may require use of copyrighted
material or of an invention covered by patent rights. By publication of this guide, SEMI takes no position respecting
the validity of any patent rights or copyrights asserted in connection with any item mentioned in this guide. Users of
this guide are expressly advised that determination of any such patent rights or copyrights, and the risk of
infringement of such rights, are entirely their own responsibility.
SEMI M40-0200 © SEMI 200013
RELATED INFORMATION 1
EXPERIMENTS AND MODELS RELATING TO ROUGHNESS
DISTRIBUTION OF SILICON WAFERS
NOTE: This related information is not an official part of
SEMI M40 but was approved for publication by full letter
ballot procedures.
R1-1 Executive Summary
R1-1.1 Roughness is measured traditionally only on
selected spots on a surface and only a few methods,
such as light scattering, are practical for a complete
surface scan. Therefore a systematic, standardized
approach is required for defining the roughness of the
entire surface of a silicon wafer. This can be done by
defining one or several patterns of measurement spots
which represent the entire surface so that the deviation
of the average roughness and its standard deviation
from the “true” values are small. The task of finding
such patterns and verifying that they represent the entire
surface was approached in two steps: 1. by
investigating various patterns on various wafer surfaces
experimentally, and 2. by simulating the roughness map
of surfaces and by applying the selected patterns to
them.
R1-1.2 Five different site patterns were used for the
experimental investigation of silicon wafer surfaces
which were final polished, stock removal polished and
acid etched. The patterns consist of one, five, nine, ten
and thirteen points (thirteen being the sum of a five and
nine point pattern), respectively, and the measurements
were performed with 10, 30, 80 and 250 µm filter
lengths. Therefore 20 average roughness values and
corresponding standard deviations were obtained for
every wafer investigated, five for any filter length.
R1-1.3 Haze maps of these surfaces either displayed no
variation, variations with an approximately rotational
symmetry or a gradient across the surface, respectively.
The average roughness of the surfaces measured with
the various site patterns varied over four and a half
orders of magnitude for the set of wafers used and the
filter settings selected. The corresponding standard
deviations were found to be <10% of the average
roughness with the exception of four 200 mm final
polished wafers where standard deviations up to 50-
60% occurred. The 5-, 9- and 10-point site patterns
were compared with respect to the average roughness
and the corresponding standard deviation for every
wafer. The variation (standard deviation) of the
average roughness and the standard deviations as
measured were found to be smaller than or
approximately 10% in any case when normalized to the
total average roughness of the corresponding wafer
(average over all points of all patterns for a wafer).
R1-1.4 Roughness maps were generated for the
simulation according to three different models: maps
with a roughness pattern with rotational symmetry, with
a linear gradient and with mirror symmetry. Two maps
with a pixel size of 1 mm
2
were generated for each
surface to take into account any anisotropy of the
roughness, and center roughness and edge roughness,
respectively, were used as free parameters for both
maps. These parameters were varied between two level
(0.1 and 0.2) for both maps resulting in a 2
5
factorial
design of “experiment” where the symmetry was
considered as 5
th
parameter. The 1-, 5- and 9-point site
patterns were applied to the various maps and the
average roughness and standard deviation of roughness
were calculated as well as the true values using all
points of a map. Strong effects were observed for the
1-point pattern. As expected one point in the wafer
center does in general not represent the average
roughness of the entire surface reasonably well. The 5-
point measurement provides the correct average ± 6%,
the 9-point measurement is ± 2.5%. Similarly, the 5-
point standard deviation is correct ± 1.6% and the 9-
point one is ± 1%. Second order effects were found to
be smaller than the main effects. Therefore it is
concluded that the suggested five and nine point
measurement patterns provide a good estimate of the
roughness of an entire surface and its variations for
reasonably homogeneous Si wafer surfaces.
R1-2 Introduction
R1-2.1 Roughness measurement of surfaces is
performed with a variety of techniques, the most
common ones being mechanical or optical profiling in
real space or light scattering in reciprocal space (1,2,3).
The numerical result of a roughness measurement
process depends significantly on several parameters
such as spatial bandwidth of the response function of
the tool used including filtering, scan length, probe
diameter, scanning speed etc. These parameters are not
independent of each other and have been standardized
only for mechanical profilers (e.g.4,5). The roughness
values reported by different types of tools usually do
not agree but they correlate provided their parameters
were set up not too differently (6). The standardized
roughness metrics such as average roughness R
a
or
root-mean-square roughness R
q
refer mainly to line
scans as performed by profiling techniques (e.g. 7).
Area scans performed by profiling tools by aligning a
series of line scans are usually very slow. Scanning the
entire surface of a Si wafer with a profiler therefore