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value="axisType=\"auto\" persistence=-1 curveLabel=\"Inductance - PWL Inductor\" analysis=\"tran|pop\" xLog=\"auto\" yLog=\"auto\" xMin=10m xMax=13 xLabel=\"Current\" xUnit=\"A\" yLabel=\"Inductance\" yUnit=\"H\" nowarn=true" autopos=1 normal=Right rotated=Right visible=0 font=Default order=-1 Netnames pin1="#VL" .EndInstance Wire x1=3720 y1=2040 x2=4080 y2=2040 net="#VL" branch="+:I1#N+:L1#P" .Wire Attributes x1=3720 y1=2040 x2=4080 y2=2040 Property name="BranchFormula" value="+:I1#N+:L1#P" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="NetName" value="#VL" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="StyleNormal" value="DefaultWire" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="StyleSelected" value="DefaultSelected" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 .EndWire Wire x1=4080 y1=1080 x2=4080 y2=1200 net="0" branch="+:I1#P" .Wire Attributes x1=4080 y1=1080 x2=4080 y2=1200 Property name="BranchFormula" value="+:I1#P" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="NetName" value="0" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="StyleNormal" value="DefaultWire" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="StyleSelected" value="DefaultSelected" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 .EndWire Wire x1=4080 y1=1680 x2=4080 y2=2040 net="#VL" branch="-:I1#N" .Wire Attributes x1=4080 y1=1680 x2=4080 y2=2040 Property name="BranchFormula" value="-:I1#N" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="NetName" value="#VL" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="StyleNormal" value="DefaultWire" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="StyleSelected" value="DefaultSelected" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 .EndWire Wire x1=4080 y1=2040 x2=4080 y2=2400 net="#VL" branch="+:L1#P" .Wire Attributes x1=4080 y1=2040 x2=4080 y2=2400 Property name="BranchFormula" value="+:L1#P" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="NetName" value="#VL" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="StyleNormal" value="DefaultWire" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="StyleSelected" value="DefaultSelected" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 .EndWire Wire x1=4080 y1=2880 x2=4080 y2=3000 net="0" branch="-:L1#N" .Wire Attributes x1=4080 y1=2880 x2=4080 y2=3000 Property name="BranchFormula" value="-:L1#N" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="NetName" value="0" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="StyleNormal" value="DefaultWire" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="StyleSelected" value="DefaultSelected" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 .EndWire .TextAnnotation Attributes orient=N0 x=5880 y=2160 TextInfo text="The inductor in this example is rated at 10A.\nThe inductance at 10A is approximately 86% of the 0A value.\nAt 13A, the inductance is 50% of the 0A value.\n\nThe 0A value is approximately 1uH.\nA PWL inductor with 4 segments is used, with breakpoints of\n1A, 7.5A, and 11A. The PWL definition is symmetric around the 0,0 point.\n\nThe total error in flux linkage is plotted by comparing the datasheet curve \nvalues to the integral of the PWL inducatnce value using a post process script.\n\nThe maximum flux linkage error is approximately +/- 0.4%. More PWL segments\ncould be added to reduce this error, at the expense of longer simulation times.\n\nThe data sheet curve values are stored as vectors in the script file, which\nis stored in the schematic's F11 window. Press F11 to see the script.\n\nThe data sheet curve was digitized using the Tools -> Digitise Data Sheet Curve..." font="arial" size="9" italics="false" bold="false" Property name="StyleNormal" value="DefaultAnnotation" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="StyleSelected" value="DefaultSelected" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="TextAlignment" value="AlignLeft" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 .EndTextAnnotation --SXVERSION1.5 .Instance Attributes type=symbol name="Free_text" selected=0 protected=0 x=5880 y=2160 orient=N0 Property name="value" value="The inductor in this example is rated at 10A.\nThe inductance at 10A is approximately 86% of the 0A value.\nAt 13A, the inductance is 50% of the 0A value.\n\nThe 0A value is approximately 1uH.\nA PWL inductor with 4 segments is used, with breakpoints of\n1A, 7.5A, and 11A. The PWL definition is symmetric around the 0,0 point.\n\nThe total error in flux linkage is plotted by comparing the datasheet curve \nvalues to the integral of the PWL inducatnce value using a post process script.\n\nThe maximum flux linkage error is approximately +/- 0.4%. More PWL segments\ncould be added to reduce this error, at the expense of longer simulation times.\n\nThe data sheet curve values are stored as vectors in the script file, which\nis stored in the schematic's F11 window. Press F11 to see the script.\n\nThe data sheet curve was digitized using the Tools -> Digitise Data Sheet Curve..." autopos=0 x=0 y=156 align=LeftBase linear=1 selectable=1 font=FreeText Netnames .EndInstance --EndSXVERSION1.5 .TitleBlockAnnotation Attributes orient=N0 x=5880 y=720 TextBlockInfo company="SIMPLIS Technologies" title="Example circuit showing PWL inductor error" author="" notes="simplis_008_multi_level_pwl_inductor_example.sxsch" layout="Horizontal" image="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" version="For 8.0 Release" Property name="StyleNormal" value="DefaultTitleBlock" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 Property name="StyleSelected" value="DefaultTitleBlockSelected" autopos=1 normal=Left rotated=Left visible=0 font=Default order=-1 .EndTitleBlockAnnotation Text value=".SIMULATOR SIMPLIS\n.OPTIONS\n+ PSP_NPT=10001\n+ POP_ITRMAX=20\n+ POP_OUTPUT_CYCLES=5\n+ SNAPSHOT_INTVL=0\n+ SNAPSHOT_NPT=11\n+ MIN_AVG_TOPOLOGY_DUR=1a\n+ AVG_TOPOLOGY_DUR_MEASUREMENT_WINDOW=128\n.TRAN 13 0\n\n.SIMULATOR DEFAULT\n.graph \"integ(:#VL)\" axisType=\"Grid\" persistence=-1 curveLabel=\"Flux Linkage - PWL Inductor\" analysis=\"tran\" xLog=\"auto\" yLog=\"lin\" xLabel=\"Current\" xUnit=\"A\" yLabel=\"Flux Linkages\" yUnit=\"Wb-Turns\" colour=255\n\n.post_process l_script.sxscr\n\n.FILE l_script.sxscr SIMPLIS_PASS_THRU\n\n\nLet QTY=1\nLet X = [\n+ 0 ,\n+ 0.3 ,\n+ 0.6 ,\n+ 0.9 ,\n+ 1.2 ,\n+ 1.5 ,\n+ 1.8 ,\n+ 2.1 ,\n+ 2.4 ,\n+ 2.7 ,\n+ 3 ,\n+ 3.3 ,\n+ 3.6 ,\n+ 3.9 ,\n+ 4.2 ,\n+ 4.5 ,\n+ 4.8 ,\n+ 5.1 ,\n+ 5.4 ,\n+ 5.7 ,\n+ 6 ,\n+ 6.3 ,\n+ 6.6 ,\n+ 6.9 ,\n+ 7.2 ,\n+ 7.5 ,\n+ 7.8 ,\n+ 8.1 ,\n+ 8.4 ,\n+ 8.7 ,\n+ 9 ,\n+ 9.3 ,\n+ 9.6 ,\n+ 9.9 ,\n+ 10.2 ,\n+ 10.5 ,\n+ 10.8 ,\n+ 11.1 ,\n+ 11.4 ,\n+ 11.7 ,\n+ 12 ,\n+ 12.3 ,\n+ 12.6 ,\n+ 12.9 ,\n+ 13.2 ,\n+ 13.5 ,\n+ 13.8 ,\n+ 14.1 ,\n+ 14.4 ,\n+ 14.7 ,\n+ 15 ,\n+ 15.3 ,\n+ 15.6 ,\n+ 15.9 ,\n+ 16.2 ,\n+ 16.5 ,\n+ 16.8 ,\n+ 17.1 ,\n+ 17.4 ,\n+ 17.7 ,\n+ 18 ,\n+ 18.3 ,\n+ 18.6 ,\n+ 18.9 ,\n+ 19.2 ,\n+ 19.5 ,\n+ 19.8 ,\n+ 20.1 ,\n+ 20.4 ,\n+ 20.7 ,\n+ 21 ,\n+ 21.3 ,\n+ 21.6 ,\n+ 21.9 ,\n+ 22.2 ,\n+ 22.5 ,\n+ 22.8 ,\n+ 23.1 ,\n+ 23.4 ,\n+ 23.7 ,\n+ 24 ,\n+ 24.3 ,\n+ 24.6 ,\n+ 24.9 ,\n+ 25.2 ,\n+ 25.5 ,\n+ 25.8 ,\n+ 26.1 ,\n+ 26.4 ,\n+ 26.7 ,\n+ 27 ,\n+ 27.3 ,\n+ 27.6 ,\n+ 27.9 ,\n+ 28.2 ,\n+ 28.5 ,\n+ 28.8 ,\n+ 29.1 ,\n+ 29.4 ,\n+ 29.7 ,\n+ 30 ,\n+ 30.3 ,\n+ 30.6 ,\n+ 30.9 ,\n+ 31.2 ,\n+ 31.5 ,\n+ 31.8 ,\n+ 32.1 ,\n+ 32.4 ,\n+ 32.7 ,\n+ 33 ,\n+ 33.3 ,\n+ 33.6 ,\n+ 33.9 ,\n+ 34.2 ,\n+ 34.5 ,\n+ 34.8 ,\n+ 35.1 ,\n+ 35.4 ,\n+ 35.7 ,\n+ 36 ,\n+ 36.3 ,\n+ 36.6 ,\n+ 36.9 ,\n+ 37.2 ,\n+ 37.5 ,\n+ 37.8 ,\n+ 38.1 ,\n+ 38.4 ,\n+ 38.7 ,\n+ 39 ,\n+ 39.3 ,\n+ 39.6 ,\n+ 39.9 ,\n+ 40.2 ,\n+ 40.5 ,\n+ 40.8 ,\n+ 41.1 ,\n+ 41.4 ,\n+ 41.7 ,\n+ 42 ,\n+ 42.3 ,\n+ 42.6 ,\n+ 42.9 ,\n+ 43.2 ,\n+ 43.5 ,\n+ 43.8 ,\n+ 44.1 ,\n+ 44.4 ,\n+ 44.7 ,\n+ 45 ,\n+ 45.3 ,\n+ 45.6 ,\n+ 45.9 ,\n+ 46.2 ,\n+ 46.5 ,\n+ 46.8 ,\n+ 47.1 ,\n+ 47.4 ,\n+ 47.7 ,\n+ 48 ,\n+ 48.3 ,\n+ 48.6 ,\n+ 48.9 ,\n+ 49.2 ,\n+ 49.5 ,\n+ 49.8 ,\n+ 50.1 ,\n+ 50.4 ,\n+ 50.7 ,\n+ 51 ,\n+ 51.3 ,\n+ 51.6 ,\n+ 51.9 ,\n+ 52.2 ,\n+ 52.5 ,\n+ 52.8 ,\n+ 53.1 ,\n+ 53.4 ,\n+ 53.7 ,\n+ 54 ,\n+ 54.3 ,\n+ 54.6 ,\n+ 54.9 ,\n+ 55.2 ,\n+ 55.5 ,\n+ 55.8 ,\n+ 56.1 ,\n+ 56.4 ,\n+ 56.7 ,\n+ 57 ,\n+ 57.3 ,\n+ 57.6 ,\n+ 57.9 ,\n+ 58.2 ,\n+ 58.5 ,\n+ 58.8 ,\n+ 59.1 ,\n+ 59.4 ,\n+ 59.7 ,\n+ 60 ,\n+ 60.3 ,\n+ 60.6 ,\n+ 60.9 ,\n+ 61.2 ,\n+ 61.5 ,\n+ 61.8 ,\n+ 62.1 ,\n+ 62.4 ,\n+ 62.7 ,\n+ 63 ,\n+ 63.3 ,\n+ 63.6 ,\n+ 63.9 ,\n+ 64.2 ,\n+ 64.5 ,\n+ 64.8 ,\n+ 65.1 ,\n+ 65.4 ,\n+ 65.7 ,\n+ 66 ,\n+ 66.3 ,\n+ 66.6 ,\n+ 66.9 ,\n+ 67.2 ,\n+ 67.5 ,\n+ 67.8 ,\n+ 68.1 ,\n+ 68.4 ,\n+ 68.7 ,\n+ 69 ,\n+ 69.3 ,\n+ 69.6 ,\n+ 69.9 ,\n+ 70.2 ,\n+ 70.5 ,\n+ 70.8 ,\n+ 71.1 ,\n+ 71.4 ,\n+ 71.7 ,\n+ 72 ,\n+ 72.3 ,\n+ 72.6 ,\n+ 72.9 ,\n+ 73.2 ,\n+ 73.5 ,\n+ 73.8 ,\n+ 74.1 ,\n+ 74.4 ,\n+ 74.7 ,\n+ 75 ,\n+ 75.3 ,\n+ 75.6 ,\n+ 75.9 ,\n+ 76.2 ,\n+ 76.5 ,\n+ 76.8 ,\n+ 77.1 ,\n+ 77.4 ,\n+ 77.7 ,\n+ 78 ,\n+ 78.3 ,\n+ 78.6 ,\n+ 78.9 ,\n+ 79.2 ,\n+ 79.5 ,\n+ 79.8 ,\n+ 80.1 ,\n+ 80.4 ,\n+ 80.7 ,\n+ 81 ,\n+ 81.3 ,\n+ 81.6 ,\n+ 81.9 ,\n+ 82.2 ,\n+ 82.5 ,\n+ 82.8 ,\n+ 83.1 ,\n+ 83.4 ,\n+ 83.7 ,\n+ 84 ,\n+ 84.3 ,\n+ 84.6 ,\n+ 84.9 ,\n+ 85.2 ,\n+ 85.5 ,\n+ 85.8 ,\n+ 86.1 ,\n+ 86.4 ,\n+ 86.7 ,\n+ 87 ,\n+ 87.3 ,\n+ 87.6 ,\n+ 87.9 ,\n+ 88.2 ,\n+ 88.5 ,\n+ 88.8 ,\n+ 89.1 ,\n+ 89.4 ,\n+ 89.7 ,\n+ 90 ,\n+ 90.3 ,\n+ 90.6 ,\n+ 90.9 ,\n+ 91.2 ,\n+ 91.5 ,\n+ 91.8 ,\n+ 92.1 ,\n+ 92.4 ,\n+ 92.7 ,\n+ 93 ,\n+ 93.3 ,\n+ 93.6 ,\n+ 93.9 ,\n+ 94.2 ,\n+ 94.5 ,\n+ 94.8 ,\n+ 95.1 ,\n+ 95.4 ,\n+ 95.7 ,\n+ 96 ,\n+ 96.3 ,\n+ 96.6 ,\n+ 96.9 ,\n+ 97.2 ,\n+ 97.5 ,\n+ 97.8 ,\n+ 98.1 ,\n+ 98.4 ,\n+ 98.7 ,\n+ 99 ,\n+ 99.3 ,\n+ 99.6 ,\n+ 99.9 ,\n+ 100.2 ,\n+ 100.5 ,\n+ 100.8 ,\n+ 101.1 ,\n+ 101.4 ,\n+ 101.7 ,\n+ 102 ,\n+ 102.3 ,\n+ 102.6 ,\n+ 102.9 ,\n+ 103.2 ,\n+ 103.5 ,\n+ 103.8 ,\n+ 104.1 ,\n+ 104.4 ,\n+ 104.7 ,\n+ 105 ,\n+ 105.3 ,\n+ 105.6 ,\n+ 105.9 ,\n+ 106.2 ,\n+ 106.5 ,\n+ 106.8 ,\n+ 107.1 ,\n+ 107.4 ,\n+ 107.7 ,\n+ 108 ,\n+ 108.3 ,\n+ 108.6 ,\n+ 108.9 ,\n+ 109.2 ,\n+ 109.5 ,\n+ 109.8 ,\n+ 110.1 ,\n+ 110.4 ,\n+ 110.7 ,\n+ 111 ,\n+ 111.3 ,\n+ 111.6 ,\n+ 111.9 ,\n+ 112.2 ,\n+ 112.5 ,\n+ 112.8 ,\n+ 113.1 ,\n+ 113.4 ,\n+ 113.7 ,\n+ 114 ,\n+ 114.3 ,\n+ 114.6 ,\n+ 114.9 ,\n+ 115.2 ,\n+ 115.5 ,\n+ 115.8 ,\n+ 116.1 ,\n+ 116.4 ,\n+ 116.7 ,\n+ 117 ,\n+ 117.3 ,\n+ 117.6 ,\n+ 117.9 ,\n+ 118.2 ,\n+ 118.5 ,\n+ 118.8 ,\n+ 119.1 ,\n+ 119.4 ,\n+ 119.7 ,\n+ 120 ,\n+ 120.3 ,\n+ 120.6 ,\n+ 120.9 ,\n+ 121.2 ,\n+ 121.5 ,\n+ 121.8 ,\n+ 122.1 ,\n+ 122.4 ,\n+ 122.7 ,\n+ 123 ,\n+ 123.3 ,\n+ 123.6 ,\n+ 123.9 ,\n+ 124.2 ,\n+ 124.5 ,\n+ 124.8 ,\n+ 125.1 ,\n+ 125.4 ,\n+ 125.7 ,\n+ 126 ,\n+ 126.3 ,\n+ 126.6 ,\n+ 126.9 ,\n+ 127.2 ,\n+ 127.5 ,\n+ 127.8 ,\n+ 128.1 ,\n+ 128.4 ,\n+ 128.7 ,\n+ 129 ,\n+ 129.3 ,\n+ 129.6 ,\n+ 129.9 ]\n\nLet l_percent = [\n+ 99.93602469 ,\n+ 99.92707996 ,\n+ 99.91813523 ,\n+ 99.9091905 ,\n+ 99.90024577 ,\n+ 99.89130103 ,\n+ 99.8823563 ,\n+ 99.87341157 ,\n+ 99.86446684 ,\n+ 99.85552211 ,\n+ 99.84657738 ,\n+ 99.83763265 ,\n+ 99.82868792 ,\n+ 99.81974319 ,\n+ 99.81079845 ,\n+ 99.80185372 ,\n+ 99.79290899 ,\n+ 99.78396426 ,\n+ 99.77501953 ,\n+ 99.7660748 ,\n+ 99.75713007 ,\n+ 99.74818534 ,\n+ 99.73924061 ,\n+ 99.73029587 ,\n+ 99.72135114 ,\n+ 99.71240641 ,\n+ 99.70346168 ,\n+ 99.69451695 ,\n+ 99.68557222 ,\n+ 99.67662749 ,\n+ 99.66768276 ,\n+ 99.65873803 ,\n+ 99.6497933 ,\n+ 99.64084856 ,\n+ 99.63190383 ,\n+ 99.6229591 ,\n+ 99.61401437 ,\n+ 99.60506964 ,\n+ 99.59612491 ,\n+ 99.58718018 ,\n+ 99.57823545 ,\n+ 99.56929072 ,\n+ 99.56034598 ,\n+ 99.55140125 ,\n+ 99.54245652 ,\n+ 99.53351179 ,\n+ 99.52456706 ,\n+ 99.51562233 ,\n+ 99.5066776 ,\n+ 99.49773286 ,\n+ 99.48878758 ,\n+ 99.47984017 ,\n+ 99.47088894 ,\n+ 99.4619322 ,\n+ 99.45296825 ,\n+ 99.44399539 ,\n+ 99.43501193 ,\n+ 99.42601618 ,\n+ 99.41700644 ,\n+ 99.40798101 ,\n+ 99.3989382 ,\n+ 99.38987632 ,\n+ 99.38079366 ,\n+ 99.37168854 ,\n+ 99.36255926 ,\n+ 99.35340412 ,\n+ 99.34422143 ,\n+ 99.3350095 ,\n+ 99.32576662 ,\n+ 99.31649111 ,\n+ 99.30718127 ,\n+ 99.2978354 ,\n+ 99.28845181 ,\n+ 99.2790288 ,\n+ 99.26956468 ,\n+ 99.26005776 ,\n+ 99.25050633 ,\n+ 99.24090871 ,\n+ 99.23126319 ,\n+ 99.22156809 ,\n+ 99.21182171 ,\n+ 99.20202234 ,\n+ 99.19216831 ,\n+ 99.18225791 ,\n+ 99.17228945 ,\n+ 99.16226122 ,\n+ 99.15217155 ,\n+ 99.14201873 ,\n+ 99.13180107 ,\n+ 99.12151687 ,\n+ 99.11116443 ,\n+ 99.10074207 ,\n+ 99.09024808 ,\n+ 99.07968078 ,\n+ 99.06903846 ,\n+ 99.05831944 ,\n+ 99.04752201 ,\n+ 99.03664449 ,\n+ 99.02568517 ,\n+ 99.01464236 ,\n+ 99.00351437 ,\n+ 98.9922995 ,\n+ 98.98099605 ,\n+ 98.96960234 ,\n+ 98.95811666 ,\n+ 98.94653733 ,\n+ 98.93486264 ,\n+ 98.9230909 ,\n+ 98.91122041 ,\n+ 98.89924949 ,\n+ 98.88717644 ,\n+ 98.87499955 ,\n+ 98.86271714 ,\n+ 98.85032751 ,\n+ 98.83782896 ,\n+ 98.82521981 ,\n+ 98.81249835 ,\n+ 98.79966289 ,\n+ 98.78671173 ,\n+ 98.77364319 ,\n+ 98.76045556 ,\n+ 98.74714715 ,\n+ 98.73371626 ,\n+ 98.7201612 ,\n+ 98.70648028 ,\n+ 98.6926718 ,\n+ 98.67873406 ,\n+ 98.66466537 ,\n+ 98.65046404 ,\n+ 98.63612836 ,\n+ 98.62165665 ,\n+ 98.60704721 ,\n+ 98.59229834 ,\n+ 98.57740835 ,\n+ 98.56237555 ,\n+ 98.54719823 ,\n+ 98.53187471 ,\n+ 98.51640328 ,\n+ 98.50078226 ,\n+ 98.48500995 ,\n+ 98.46908465 ,\n+ 98.45300466 ,\n+ 98.43676831 ,\n+ 98.42037388 ,\n+ 98.40381968 ,\n+ 98.38710402 ,\n+ 98.3702252 ,\n+ 98.35318153 ,\n+ 98.33597131 ,\n+ 98.31859285 ,\n+ 98.30104446 ,\n+ 98.28332443 ,\n+ 98.26543107 ,\n+ 98.24736269 ,\n+ 98.22911759 ,\n+ 98.21069408 ,\n+ 98.19209046 ,\n+ 98.17330504 ,\n+ 98.15433612 ,\n+ 98.13518201 ,\n+ 98.11584101 ,\n+ 98.09631142 ,\n+ 98.07659156 ,\n+ 98.05667972 ,\n+ 98.03657422 ,\n+ 98.01627335 ,\n+ 97.99577542 ,\n+ 97.97507874 ,\n+ 97.95418161 ,\n+ 97.93308233 ,\n+ 97.91177922 ,\n+ 97.89027057 ,\n+ 97.86855469 ,\n+ 97.84662989 ,\n+ 97.82449447 ,\n+ 97.80214674 ,\n+ 97.77958499 ,\n+ 97.75680754 ,\n+ 97.73381269 ,\n+ 97.71059875 ,\n+ 97.68716401 ,\n+ 97.66350679 ,\n+ 97.63962539 ,\n+ 97.61551812 ,\n+ 97.59118327 ,\n+ 97.56661916 ,\n+ 97.54182409 ,\n+ 97.51679637 ,\n+ 97.49153429 ,\n+ 97.46603617 ,\n+ 97.44030031 ,\n+ 97.41432501 ,\n+ 97.38810858 ,\n+ 97.36164933 ,\n+ 97.33494555 ,\n+ 97.30799556 ,\n+ 97.28079766 ,\n+ 97.25335015 ,\n+ 97.22565134 ,\n+ 97.19769953 ,\n+ 97.16949303 ,\n+ 97.14103015 ,\n+ 97.11230918 ,\n+ 97.08332844 ,\n+ 97.05408622 ,\n+ 97.02458084 ,\n+ 96.99481059 ,\n+ 96.96477379 ,\n+ 96.93446874 ,\n+ 96.90389374 ,\n+ 96.8730471 ,\n+ 96.84192712 ,\n+ 96.81053211 ,\n+ 96.77886037 ,\n+ 96.7469102 ,\n+ 96.71467992 ,\n+ 96.68216783 ,\n+ 96.64937223 ,\n+ 96.61629143 ,\n+ 96.58292373 ,\n+ 96.54926743 ,\n+ 96.51532085 ,\n+ 96.48108176 ,\n+ 96.44653829 ,\n+ 96.41167014 ,\n+ 96.37645673 ,\n+ 96.34087749 ,\n+ 96.30491183 ,\n+ 96.26853917 ,\n+ 96.23173892 ,\n+ 96.19449051 ,\n+ 96.15677336 ,\n+ 96.11856688 ,\n+ 96.0798505 ,\n+ 96.04060363 ,\n+ 96.00080568 ,\n+ 95.96043609 ,\n+ 95.91947427 ,\n+ 95.87789963 ,\n+ 95.8356916 ,\n+ 95.7928296 ,\n+ 95.74929303 ,\n+ 95.70506134 ,\n+ 95.66011392 ,\n+ 95.6144302 ,\n+ 95.5679896 ,\n+ 95.52077154 ,\n+ 95.47275543 ,\n+ 95.4239207 ,\n+ 95.37424676 ,\n+ 95.32371304 ,\n+ 95.27229894 ,\n+ 95.2199839 ,\n+ 95.16674733 ,\n+ 95.11256864 ,\n+ 95.05742726 ,\n+ 95.00130261 ,\n+ 94.9441741 ,\n+ 94.88602115 ,\n+ 94.82682319 ,\n+ 94.76655962 ,\n+ 94.70520988 ,\n+ 94.64275337 ,\n+ 94.57916952 ,\n+ 94.51443774 ,\n+ 94.44853746 ,\n+ 94.3814481 ,\n+ 94.31314906 ,\n+ 94.24361978 ,\n+ 94.17283966 ,\n+ 94.10078813 ,\n+ 94.02744461 ,\n+ 93.95278852 ,\n+ 93.87679927 ,\n+ 93.79945629 ,\n+ 93.72073898 ,\n+ 93.64062678 ,\n+ 93.5590991 ,\n+ 93.47613536 ,\n+ 93.39171497 ,\n+ 93.30581736 ,\n+ 93.21842198 ,\n+ 93.12950971 ,\n+ 93.03906356 ,\n+ 92.94706668 ,\n+ 92.85350224 ,\n+ 92.75835338 ,\n+ 92.66160326 ,\n+ 92.56323505 ,\n+ 92.4632319 ,\n+ 92.36157696 ,\n+ 92.2582534 ,\n+ 92.15324438 ,\n+ 92.04653305 ,\n+ 91.93810256 ,\n+ 91.82793608 ,\n+ 91.71601676 ,\n+ 91.60232776 ,\n+ 91.48685225 ,\n+ 91.36957337 ,\n+ 91.25047428 ,\n+ 91.12953814 ,\n+ 91.00674811 ,\n+ 90.88208735 ,\n+ 90.75553902 ,\n+ 90.62708626 ,\n+ 90.49671224 ,\n+ 90.36440012 ,\n+ 90.23013306 ,\n+ 90.09389421 ,\n+ 89.95566672 ,\n+ 89.81543377 ,\n+ 89.67317849 ,\n+ 89.52888406 ,\n+ 89.38253363 ,\n+ 89.23411036 ,\n+ 89.0835974 ,\n+ 88.93097792 ,\n+ 88.77623507 ,\n+ 88.619352 ,\n+ 88.46031188 ,\n+ 88.29909786 ,\n+ 88.1356931 ,\n+ 87.97008076 ,\n+ 87.802244 ,\n+ 87.63216597 ,\n+ 87.45982983 ,\n+ 87.28521873 ,\n+ 87.10831585 ,\n+ 86.92910433 ,\n+ 86.74756732 ,\n+ 86.563688 ,\n+ 86.37744952 ,\n+ 86.18883502 ,\n+ 85.99782768 ,\n+ 85.80441065 ,\n+ 85.60856709 ,\n+ 85.41028015 ,\n+ 85.20953299 ,\n+ 85.00630877 ,\n+ 84.80059065 ,\n+ 84.59236178 ,\n+ 84.38160532 ,\n+ 84.16830406 ,\n+ 83.95242433 ,\n+ 83.73391007 ,\n+ 83.51270362 ,\n+ 83.28874728 ,\n+ 83.0619834 ,\n+ 82.8323543 ,\n+ 82.5998023 ,\n+ 82.36426973 ,\n+ 82.12569892 ,\n+ 81.88403219 ,\n+ 81.63921187 ,\n+ 81.39118029 ,\n+ 81.13987977 ,\n+ 80.88525264 ,\n+ 80.62724122 ,\n+ 80.36578785 ,\n+ 80.10083484 ,\n+ 79.83232454 ,\n+ 79.56019925 ,\n+ 79.28440131 ,\n+ 79.00487304 ,\n+ 78.72155678 ,\n+ 78.43439484 ,\n+ 78.14332956 ,\n+ 77.84830325 ,\n+ 77.54925826 ,\n+ 77.24613689 ,\n+ 76.93888149 ,\n+ 76.62743437 ,\n+ 76.31173786 ,\n+ 75.9917343 ,\n+ 75.66736599 ,\n+ 75.33857528 ,\n+ 75.00530449 ,\n+ 74.66749594 ,\n+ 74.32509196 ,\n+ 73.97803489 ,\n+ 73.62626703 ,\n+ 73.26973072 ,\n+ 72.9083683 ,\n+ 72.54212207 ,\n+ 72.17093437 ,\n+ 71.79474753 ,\n+ 71.41350388 ,\n+ 71.02714573 ,\n+ 70.63561542 ,\n+ 70.23885526 ,\n+ 69.83684173 ,\n+ 69.4296768 ,\n+ 69.01749135 ,\n+ 68.60041627 ,\n+ 68.1785824 ,\n+ 67.75212064 ,\n+ 67.32116185 ,\n+ 66.8858369 ,\n+ 66.44627667 ,\n+ 66.00261202 ,\n+ 65.55497382 ,\n+ 65.10349296 ,\n+ 64.6483003 ,\n+ 64.18952671 ,\n+ 63.72730306 ,\n+ 63.26176023 ,\n+ 62.79302909 ,\n+ 62.32124051 ,\n+ 61.84652536 ,\n+ 61.36901451 ,\n+ 60.88883884 ,\n+ 60.40612921 ,\n+ 59.92101651 ,\n+ 59.43363159 ,\n+ 58.94410533 ,\n+ 58.45256861 ,\n+ 57.95915229 ,\n+ 57.46398725 ,\n+ 56.96720435 ,\n+ 56.46893448 ,\n+ 55.9693085 ,\n+ 55.46845728 ,\n+ 54.9665117 ,\n+ 54.46360262 ,\n+ 53.95986093 ,\n+ 53.45541748 ,\n+ 52.95040316 ,\n+ 52.44494883 ,\n+ 51.93918536 ,\n+ 51.43324364 ,\n+ 50.92724886 ,\n+ 50.42125304 ,\n+ 49.91525723 ]\n\nLet fl = [\n+ 0 ,\n+ 29.9794657 ,\n+ 59.95624798 ,\n+ 89.93034683 ,\n+ 119.9017623 ,\n+ 149.8704943 ,\n+ 179.8365429 ,\n+ 209.7999081 ,\n+ 239.7605898 ,\n+ 269.7185882 ,\n+ 299.6739031 ,\n+ 329.6265346 ,\n+ 359.5764827 ,\n+ 389.5237474 ,\n+ 419.4683286 ,\n+ 449.4102264 ,\n+ 479.3494408 ,\n+ 509.2859718 ,\n+ 539.2198194 ,\n+ 569.1509835 ,\n+ 599.0794643 ,\n+ 629.0052616 ,\n+ 658.9283755 ,\n+ 688.8488059 ,\n+ 718.766553 ,\n+ 748.6816166 ,\n+ 778.5939968 ,\n+ 808.5036936 ,\n+ 838.410707 ,\n+ 868.315037 ,\n+ 898.2166835 ,\n+ 928.1156466 ,\n+ 958.0119263 ,\n+ 987.9055226 ,\n+ 1017.796435 ,\n+ 1047.684665 ,\n+ 1077.570211 ,\n+ 1107.453074 ,\n+ 1137.333253 ,\n+ 1167.210748 ,\n+ 1197.085561 ,\n+ 1226.95769 ,\n+ 1256.827135 ,\n+ 1286.693897 ,\n+ 1316.557976 ,\n+ 1346.419371 ,\n+ 1376.278083 ,\n+ 1406.134111 ,\n+ 1435.987456 ,\n+ 1465.838118 ,\n+ 1495.686096 ,\n+ 1525.53139 ,\n+ 1555.374 ,\n+ 1585.213923 ,\n+ 1615.051158 ,\n+ 1644.885702 ,\n+ 1674.717554 ,\n+ 1704.546708 ,\n+ 1734.373161 ,\n+ 1764.196909 ,\n+ 1794.017947 ,\n+ 1823.836269 ,\n+ 1853.65187 ,\n+ 1883.464742 ,\n+ 1913.274879 ,\n+ 1943.082274 ,\n+ 1972.886918 ,\n+ 2002.688802 ,\n+ 2032.487919 ,\n+ 2062.284257 ,\n+ 2092.077808 ,\n+ 2121.868561 ,\n+ 2151.656504 ,\n+ 2181.441626 ,\n+ 2211.223915 ,\n+ 2241.003358 ,\n+ 2270.779943 ,\n+ 2300.553655 ,\n+ 2330.324481 ,\n+ 2360.092406 ,\n+ 2389.857414 ,\n+ 2419.619491 ,\n+ 2449.378619 ,\n+ 2479.134783 ,\n+ 2508.887965 ,\n+ 2538.638148 ,\n+ 2568.385313 ,\n+ 2598.129441 ,\n+ 2627.870514 ,\n+ 2657.608512 ,\n+ 2687.343414 ,\n+ 2717.0752 ,\n+ 2746.803849 ,\n+ 2776.529338 ,\n+ 2806.251646 ,\n+ 2835.97075 ,\n+ 2865.686626 ,\n+ 2895.399251 ,\n+ 2925.1086 ,\n+ 2954.814649 ,\n+ 2984.517373 ,\n+ 3014.216745 ,\n+ 3043.912739 ,\n+ 3073.605329 ,\n+ 3103.294487 ,\n+ 3132.980185 ,\n+ 3162.662395 ,\n+ 3192.341088 ,\n+ 3222.016235 ,\n+ 3251.687805 ,\n+ 3281.355769 ,\n+ 3311.020096 ,\n+ 3340.680753 ,\n+ 3370.33771 ,\n+ 3399.990933 ,\n+ 3429.640391 ,\n+ 3459.286048 ,\n+ 3488.927872 ,\n+ 3518.565829 ,\n+ 3548.199882 ,\n+ 3577.829997 ,\n+ 3607.456137 ,\n+ 3637.078267 ,\n+ 3666.696348 ,\n+ 3696.310344 ,\n+ 3725.920217 ,\n+ 3755.525928 ,\n+ 3785.127438 ,\n+ 3814.724707 ,\n+ 3844.317696 ,\n+ 3873.906364 ,\n+ 3903.49067 ,\n+ 3933.070571 ,\n+ 3962.646027 ,\n+ 3992.216995 ,\n+ 4021.783431 ,\n+ 4051.345292 ,\n+ 4080.902534 ,\n+ 4110.455112 ,\n+ 4140.00298 ,\n+ 4169.546095 ,\n+ 4199.084408 ,\n+ 4228.617874 ,\n+ 4258.146445 ,\n+ 4287.670074 ,\n+ 4317.188713 ,\n+ 4346.702312 ,\n+ 4376.210823 ,\n+ 4405.714196 ,\n+ 4435.212381 ,\n+ 4464.705326 ,\n+ 4494.192982 ,\n+ 4523.675295 ,\n+ 4553.152214 ,\n+ 4582.623686 ,\n+ 4612.089658 ,\n+ 4641.550076 ,\n+ 4671.004885 ,\n+ 4700.454031 ,\n+ 4729.897459 ,\n+ 4759.335112 ,\n+ 4788.766935 ,\n+ 4818.192871 ,\n+ 4847.612861 ,\n+ 4877.026849 ,\n+ 4906.434777 ,\n+ 4935.836584 ,\n+ 4965.232212 ,\n+ 4994.621601 ,\n+ 5024.004691 ,\n+ 5053.38142 ,\n+ 5082.751727 ,\n+ 5112.115551 ,\n+ 5141.472829 ,\n+ 5170.823497 ,\n+ 5200.167494 ,\n+ 5229.504753 ,\n+ 5258.835212 ,\n+ 5288.158805 ,\n+ 5317.475467 ,\n+ 5346.785131 ,\n+ 5376.087732 ,\n+ 5405.383202 ,\n+ 5434.671473 ,\n+ 5463.952479 ,\n+ 5493.226149 ,\n+ 5522.492415 ,\n+ 5551.751209 ,\n+ 5581.002458 ,\n+ 5610.246094 ,\n+ 5639.482044 ,\n+ 5668.710238 ,\n+ 5697.930603 ,\n+ 5727.143067 ,\n+ 5756.347556 ,\n+ 5785.543997 ,\n+ 5814.732316 ,\n+ 5843.912438 ,\n+ 5873.084288 ,\n+ 5902.247791 ,\n+ 5931.40287 ,\n+ 5960.549448 ,\n+ 5989.687449 ,\n+ 6018.816795 ,\n+ 6047.937407 ,\n+ 6077.049207 ,\n+ 6106.152116 ,\n+ 6135.246054 ,\n+ 6164.33094 ,\n+ 6193.406694 ,\n+ 6222.473236 ,\n+ 6251.530482 ,\n+ 6280.578351 ,\n+ 6309.616759 ,\n+ 6338.645625 ,\n+ 6367.664864 ,\n+ 6396.674391 ,\n+ 6425.674122 ,\n+ 6454.663971 ,\n+ 6483.643854 ,\n+ 6512.613682 ,\n+ 6541.57337 ,\n+ 6570.522831 ,\n+ 6599.461974 ,\n+ 6628.390705 ,\n+ 6657.308924 ,\n+ 6686.216524 ,\n+ 6715.113393 ,\n+ 6743.99941 ,\n+ 6772.874452 ,\n+ 6801.738386 ,\n+ 6830.591076 ,\n+ 6859.432377 ,\n+ 6888.26214 ,\n+ 6917.080208 ,\n+ 6945.886419 ,\n+ 6974.680605 ,\n+ 7003.462592 ,\n+ 7032.232198 ,\n+ 7060.989237 ,\n+ 7089.733515 ,\n+ 7118.464833 ,\n+ 7147.182986 ,\n+ 7175.887763 ,\n+ 7204.578944 ,\n+ 7233.256307 ,\n+ 7261.919622 ,\n+ 7290.568651 ,\n+ 7319.203152 ,\n+ 7347.822877 ,\n+ 7376.427571 ,\n+ 7405.016973 ,\n+ 7433.590815 ,\n+ 7462.148825 ,\n+ 7490.690722 ,\n+ 7519.216222 ,\n+ 7547.725031 ,\n+ 7576.216853 ,\n+ 7604.691382 ,\n+ 7633.148309 ,\n+ 7661.587316 ,\n+ 7690.008082 ,\n+ 7718.410276 ,\n+ 7746.793564 ,\n+ 7775.157606 ,\n+ 7803.502052 ,\n+ 7831.82655 ,\n+ 7860.130739 ,\n+ 7888.414255 ,\n+ 7916.676723 ,\n+ 7944.917768 ,\n+ 7973.137003 ,\n+ 8001.334038 ,\n+ 8029.508476 ,\n+ 8057.659914 ,\n+ 8085.787943 ,\n+ 8113.892148 ,\n+ 8141.972107 ,\n+ 8170.027392 ,\n+ 8198.05757 ,\n+ 8226.0622 ,\n+ 8254.040836 ,\n+ 8281.993025 ,\n+ 8309.918311 ,\n+ 8337.816231 ,\n+ 8365.686316 ,\n+ 8393.528095 ,\n+ 8421.341088 ,\n+ 8449.124814 ,\n+ 8476.878784 ,\n+ 8504.602505 ,\n+ 8532.29548 ,\n+ 8559.957204 ,\n+ 8587.587171 ,\n+ 8615.184866 ,\n+ 8642.749772 ,\n+ 8670.281365 ,\n+ 8697.779117 ,\n+ 8725.242494 ,\n+ 8752.670958 ,\n+ 8780.063965 ,\n+ 8807.420967 ,\n+ 8834.741409 ,\n+ 8862.024735 ,\n+ 8889.270379 ,\n+ 8916.477773 ,\n+ 8943.646342 ,\n+ 8970.775509 ,\n+ 8997.864689 ,\n+ 9024.913293 ,\n+ 9051.920727 ,\n+ 9078.886392 ,\n+ 9105.809684 ,\n+ 9132.689994 ,\n+ 9159.526706 ,\n+ 9186.319203 ,\n+ 9213.066859 ,\n+ 9239.769045 ,\n+ 9266.425127 ,\n+ 9293.034465 ,\n+ 9319.596415 ,\n+ 9346.110326 ,\n+ 9372.575545 ,\n+ 9398.991411 ,\n+ 9425.35726 ,\n+ 9451.672421 ,\n+ 9477.936221 ,\n+ 9504.147978 ,\n+ 9530.307008 ,\n+ 9556.412621 ,\n+ 9582.464122 ,\n+ 9608.46081 ,\n+ 9634.401981 ,\n+ 9660.286924 ,\n+ 9686.114923 ,\n+ 9711.885259 ,\n+ 9737.597205 ,\n+ 9763.250033 ,\n+ 9788.843004 ,\n+ 9814.375381 ,\n+ 9839.846416 ,\n+ 9865.255359 ,\n+ 9890.601454 ,\n+ 9915.88394 ,\n+ 9941.102049 ,\n+ 9966.254999 ,\n+ 9991.341991 ,\n+ 10016.36221 ,\n+ 10041.31482 ,\n+ 10066.19897 ,\n+ 10091.01379 ,\n+ 10115.7584 ,\n+ 10140.4319 ,\n+ 10165.03336 ,\n+ 10189.56185 ,\n+ 10214.0164 ,\n+ 10238.39606 ,\n+ 10262.69983 ,\n+ 10286.92671 ,\n+ 10311.07566 ,\n+ 10335.14565 ,\n+ 10359.13563 ,\n+ 10383.04451 ,\n+ 10406.8712 ,\n+ 10430.61459 ,\n+ 10454.27355 ,\n+ 10477.84695 ,\n+ 10501.3336 ,\n+ 10524.73235 ,\n+ 10548.04198 ,\n+ 10571.26129 ,\n+ 10594.38905 ,\n+ 10617.42399 ,\n+ 10640.36487 ,\n+ 10663.21039 ,\n+ 10685.95925 ,\n+ 10708.61015 ,\n+ 10731.16173 ,\n+ 10753.61265 ,\n+ 10775.96154 ,\n+ 10798.20701 ,\n+ 10820.34765 ,\n+ 10842.38205 ,\n+ 10864.30876 ,\n+ 10886.12634 ,\n+ 10907.8333 ,\n+ 10929.42815 ,\n+ 10950.90939 ,\n+ 10972.27548 ,\n+ 10993.5249 ,\n+ 11014.65607 ,\n+ 11035.66742 ,\n+ 11056.5574 ,\n+ 11077.32448 ,\n+ 11097.96716 ,\n+ 11118.48401 ,\n+ 11138.87362 ,\n+ 11159.13461 ,\n+ 11179.26566 ,\n+ 11199.26548 ,\n+ 11219.13281 ,\n+ 11238.86645 ,\n+ 11258.46522 ,\n+ 11277.92799 ,\n+ 11297.25366 ,\n+ 11316.44119 ,\n+ 11335.48955 ,\n+ 11354.39776 ,\n+ 11373.1649 ,\n+ 11391.79007 ,\n+ 11410.2724 ,\n+ 11428.61108 ,\n+ 11446.80532 ,\n+ 11464.8544 ,\n+ 11482.75759 ,\n+ 11500.51425 ,\n+ 11518.12375 ,\n+ 11535.58551 ,\n+ 11552.89898 ,\n+ 11570.06366 ,\n+ 11587.07908 ,\n+ 11603.94482 ,\n+ 11620.66048 ,\n+ 11637.22573 ,\n+ 11653.64025 ,\n+ 11669.90377 ,\n+ 11686.01606 ,\n+ 11701.97693 ,\n+ 11717.78623 ,\n+ 11733.44385 ,\n+ 11748.94972 ,\n+ 11764.30379 ,\n+ 11779.50607 ,\n+ 11794.55654 ]\n\nLet ds_curve_l = XY( l_percent/100 * QTY * 1u , X/10 )\nLet ds_curve_flux_linkage = XY( fl/1000 * QTY * 1u , X/10 )\nCurve /name \"Data Sheet Curve\" ds_curve_l\n\nlet allaxes = GetAllYAxes()\n\nfor i = 0 to length( allAxes ) - 1\nLet type = GetGraphObjPropValue( allAxes[i] , 'axisclass' )\nif type == 'Grid' then\nlet id = allAxes[i]\nexit for\nendif\n\nnext i\n\nSelectCurve /unselect /all\n\nCurve /select /axisId {id} /xLabel Current /xUnit A /name \"Data Sheet Curve\" ds_curve_flux_linkage\nLet cid = GetSelectedCurves()\nSetGraphAnnoProperty { cid } { 'RGBColour' } 16711680\n\nSelectCurve /unselect /all\n\nLet two_cids = GetAxisCurves( id )\n\nLet data0 = Truncate( cv(two_cids[0]) , 100m )\nLet data1 = Truncate( cv(two_cids[1]) , 100m )\n\nLet error = 200*(data1-data0)/(data1+data0)\n\nif length( two_cids ) then\nCurve /select /newGrid /yUnit \"%%%\" /xLabel Current /xUnit A /name \"Flux Linkage Error\" error\nLet cid = GetSelectedCurves()\nSetGraphAnnoProperty { cid } { 'RGBColour' } 32768\n\nSelectCurve /unselect /all\nendif\n\n.ENDF" LicenseInfo version="8.00 Beta8" product="SIMetrix/SIMPLIS" SimulatorMode value="Simplis" View x=2593 y=-773 zoomlevel=32 zoom=9 snapgrid=120 offsetX=-2593 offsetY=773 Property name="UserVersion" value="64" type=value .EndSchematic .EndComponent