学习公差分析的时间不长,其实很多时候真的感到很疑惑,好像有时候在最差的十项里面未必就是最差的,好像有时候会出现比这里面其中的一些还敏感的却没有出现在最差的十项里面,最近一直不求甚解,但今天遇到一问题实在不得不让我去求甚解。事情是这样的,我对一个镜头进行分析,公差分析结果贴在下面,其中第10到11面的空气间隔就是L5-L6的间隔,按照最差的十项来说,应该是变化这个间距MTF会下降比较大,可实际上MTF却没有什么下降,而4到6面的间距(L2和L3之间的空气间隔)变化MTF下降的确比较明显,真不明白这是为什么,镜头的镜片排序大致如下面所示。还有,我请教了前辈,前辈说公差模拟是随机的,不一定正确的,只是有参考价值而已,而且他还说假如公差分析设置的操作数一样,那每次公差分析的结果也不一定相同,这让我有点疑惑,好像我印象中不是这样的,我好像这么做过,但分析的结果是一样的,当然这个我自己去试试就知道了,只是现在太晚了,不想去试一试,想睡觉了,所以对于其他问题,希望各位不吝赐教,谢谢!还有,希望各位看看我公差分析的结果,看看里面是否有设置不对的地方,有的话请指正,再次谢过。 MiD
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L3前面两竖线是光阑 SJ[AiHR
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公差分析结果: {g@A>
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Units are Millimeters. EqQ3=XMUL@
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Paraxial Focus compensation is on. In this mode, all %09*l%,;
compensators are ignored, except paraxial back focus change. tx)OJY
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WARNING: Boundary constraints on compensators are ignored when PC0HH
using fast mode or user-defined merit functions. N*':U^/t4J
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Criteria : Diffraction MTF average S&T at 180.0000 lp/mm D{W
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Mode : Sensitivities Ff&R0v
Sampling : 3 t.L4%1OF
Optimization Cycles : Automatic mode Yg|"-
Nominal Criteria : 0.38686619 j`hNZ %a
Test Wavelength : 0.5460 #AvEH=:
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Fields: User Defined Real Image height in Millimeters gE1|lY$NL
# X-Field Y-Field Weight VDX VDY VCX VCY &|NZ8:*+#
1 0.000E+000 0.000E+000 1.000E+000 0.000 0.000 0.000 0.000 1V0sl0i4
2 0.000E+000 1.151E+000 1.000E+000 0.000 0.000 0.000 0.000 0QMaM
3 0.000E+000 1.918E+000 1.000E+000 0.000 0.000 0.000 0.000 LhZZc`|7t
4 0.000E+000 2.685E+000 1.000E+000 0.000 0.000 0.000 0.000 kMqD
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5 0.000E+000 3.452E+000 1.000E+000 0.000 -0.105 0.002 0.105 qkiJH T
6 0.000E+000 3.836E+000 1.000E+000 0.000 -0.217 0.014 0.217 oL)lyUVT
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Sensitivity Analysis: _ Q{T ';
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|------------ Minimum ------------| |------------ Maximum ------------| f!EOYowW
Type Value Criteria Change Value Criteria Change i<bxc
TTHI 2 3 -0.010000 0.386393 -0.000473 0.010000 0.380196 -0.006670 YV4
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TTHI 4 6 -0.010000 0.380717 -0.006149 0.010000 0.378999 -0.007867 D| [/>x
TTHI 7 8 -0.010000 0.380585 -0.006282 0.010000 0.386480 -0.000386 1O23"o5=
TTHI 10 11 -0.010000 0.375901 -0.010965 0.010000 0.385879 -0.000987 m}rh|x/?
TTHI 12 13 -0.010000 0.386971 0.000105 0.010000 0.386709 -0.000158 Vv2{^!aZ
TTHI 14 15 -0.010000 0.386958 0.000092 0.010000 0.386722 -0.000144 *^ey]),f54
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Worst offenders: TG4^_nRl
Type Value Criteria Change !2#\| NJk
TTHI 10 11 -0.010000 0.375901 -0.010965 'Z59<Y a&x
TTHI 4 6 0.010000 0.378999 -0.007867 E`(5UF*>
TTHI 2 3 0.010000 0.380196 -0.006670 &+,:u*%
TTHI 7 8 -0.010000 0.380585 -0.006282 T^d#hl.U
TTHI 4 6 -0.010000 0.380717 -0.006149 Kyu@>9Ok
TTHI 10 11 0.010000 0.385879 -0.000987 ^uM_b
TTHI 2 3 -0.010000 0.386393 -0.000473 wG;}TxrLS
TTHI 7 8 0.010000 0.386480 -0.000386 Lblet
TTHI 12 13 0.010000 0.386709 -0.000158 I7A7X*
TTHI 14 15 0.010000 0.386722 -0.000144 %-\FVKX
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Estimated Performance Changes based upon Root-Sum-Square method: +jv}\Jt
Nominal MTF : 0.3869 L,E-z_<p
Estimated change : -0.0124 ^M[#^wv,
Estimated MTF : 0.3745 9)jo7,VM
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Compensator Statistics: v^<<[I2 C
Change in back focus: =jsx(3V
Minimum : -0.008974 cO8`J&EK
Maximum : 0.008997 /L)?> tg
Mean : 0.000002 B,r5kQI4
Standard Deviation : 0.004372 CQj/e+eE4
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Monte Carlo Analysis: =VCi8jDkP
Number of trials: 20 CM`x>J
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Initial Statistics: Normal Distribution +[>yO _}
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Trial Criteria Change Z@<q/2).|
1 0.381931 -0.004936 f:n] Exsy
2 0.386597 -0.000269 0Ddn@!J*
3 0.380763 -0.006103 #"=%b
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4 0.385898 -0.000968 @QvfN>T
5 0.379542 -0.007324 &uv>'S#%
6 0.386121 -0.000745 Up_>y>x
7 0.388123 0.001257 }*xC:A%aS
8 0.385172 -0.001695 V#p G; ,
9 0.386426 -0.000440 I[tAT[ <
10 0.387614 0.000748 s4!|v`+$M
11 0.375242 -0.011624
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12 0.386008 -0.000859 c ,Qw;
13 0.388606 0.001740 zG&WWc`K
14 0.383519 -0.003347 ['/;'NhdlY
15 0.381154 -0.005712 e@='Q H
16 0.382717 -0.004149 ON:LPf>"-
17 0.388328 0.001462 -fb1cv~N
18 0.386187 -0.000679 EG'7}W
19 0.385583 -0.001283 }~7H2d);-
20 0.383495 -0.003371 PpX{+^z-%
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Nominal 0.386866 Ej;Vr~Wi
Best 0.388606 P&qy.0
Worst 0.375242 `=_7I?
Mean 0.384451 }`+O$0A
Std Dev 0.003324 .d<~a1k
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Compensator Statistics: dM);LT8@
Change in back focus: qkIA,Kgy
Minimum : -0.011827 sV9{4T~#|
Maximum : 0.006609 ^4n2
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Mean : 0.000099 dbf^A1HI
Standard Deviation : 0.004182 ui s:\Uc
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90% >= 0.379542 @ef//G+Z"
50% >= 0.385583 Y!K^-Y}
10% >= 0.388123 e["Z!D_H
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End of Run