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          EEPW首頁 > 測(cè)試測(cè)量 > 設(shè)計(jì)應(yīng)用 > 基于MAX5891 的差分輸出測(cè)量方法簡(jiǎn)介

          基于MAX5891 的差分輸出測(cè)量方法簡(jiǎn)介

          作者: 時(shí)間:2012-09-15 來源:網(wǎng)絡(luò) 收藏

          VCODE是計(jì)算的DAC輸出電壓值。

          下面的等式用于計(jì)算任意給定編碼的DNL:

          DNLCODE(LSBs) = [VCODE - VCode-1 - VLSB]/VLSB(公式4)

          其中

          CODE是要計(jì)算的數(shù)字編碼。

          VCODE是針對(duì)CODE計(jì)算的DAC輸出電壓值。

          VCODE-1是針對(duì)CODE - 1計(jì)算的DAC輸出電壓值。

          VLSB是公式2中計(jì)算的電壓值。

          以下舉例說明利用MATLAB腳本計(jì)算5889、5890和的線性度。每次計(jì)算都得到最小和最大DNL和INL誤差編碼和誤差值。實(shí)例還為所有編碼畫出了傳輸函數(shù),得到INL和DNL。要求用戶輸入前面表格中所列出編碼的電壓測(cè)量值。必須按照所列順序輸入數(shù)值。

          計(jì)算16位線性度的MATLAB腳本

          function Lin16(Measurements)
          %Calculate INL and DNL of a 16-bit device with a 5-4-3-4 segmentation architecture
          % DacCodes is the range of possible input data to the 16-bit DAC
          DacCodes=[0:65535]’;
          %VOUT for each code is calculated from the measured points
          %create a VOUT variable and fill it with zeros
          VOUT=zeros(size(DacCodes));
          %The first measurement is the zero-scale point, or code (0x0000)
          ZS=Measurements(1);
          VOUT(1)=ZS;
          %The last measurement is the full-scale point, or code (0xFFFF)
          FS=Measurements(length(Measurements));
          VOUT(65536)=FS;
          %Midscale is stored at position 43 of the input data array
          MS=Measurements(43);
          %The device has four segmentation levels
          Segments=4;
          %The decimal values for the LSB codes are 1, 2, 4 and 8
          Seg1Codes=[1;2;4;8];
          %The voltages for the LSBs are in positions 2-5 of the input array
          for i=1:4
          Seg1V(i)=Measurements(i+1)-MS;
          end
          %The second level of segmentation is controlled with input codes 16 through
          %112 in steps of 16. Create the code array and fill the measurements for
          %this segmentation level
          Seg2Codes=[16:16:16*7]’;
          for i=1:7
          Seg2V(i)=Measurements(i+5)-MS;
          end
          %Segmentation level 3 uses input codes 128 through 1920 in steps of 128.
          %Create the code array and fill the measurements array.
          Seg3Codes=[128:128:128*(2^4-1)]’;
          for i=1:15
          Seg3V(i)=Measurements(i+12)-MS;
          end
          %Segmentation level 3 uses input codes 2048 through 63,488 in steps of 2048.
          %Create the code array and fill the measurements array.
          Seg4Codes=[2048:2048:2048*(2^5-1)]’;
          for i=1:31
          Seg4V(i)=Measurements(i+27)-ZS;
          end
          %The endpoints have been defined, now fill in the voltages for the
          %remaining points of the DAC transfer function.
          for i = 2:65535
          targetcode=i-1;
          VOUT(i)=ZS;
          for s=31:-1:1
          if Seg4Codes(s)=targetcode
          targetcode=targetcode-Seg4Codes(s);
          VOUT(i)=VOUT(i)+Seg4V(s);
          s=0;
          end
          end
          for s=15:-1:1
          if Seg3Codes(s)=targetcode
          targetcode=targetcode-Seg3Codes(s);
          VOUT(i)=VOUT(i)+Seg3V(s);
          s=0;
          end
          if targetcode==0
          s=0;
          end
          end
          for s=7:-1:1
          if Seg2Codes(s)=targetcode
          targetcode=targetcode-Seg2Codes(s);
          VOUT(i)=VOUT(i)+Seg2V(s);
          s=0;
          end
          if targetcode==0
          s=0;
          end
          end
          if targetcode==0
          s=0;
          end
          for s=4:-1:1
          if Seg1Codes(s)=targetcode
          targetcode=targetcode-Seg1Codes(s);
          VOUT(i)=VOUT(i)+Seg1V(s);
          end
          end
          end
          %Plot the transfer function
          figure(1)
          plot(DacCodes, VOUT);
          xlabel(‘DAC Input Code’);
          ylabel(‘Measured Voltage’);
          axis([0 65536 -1.1 1.1]);
          title(‘DAC Transfer Function’);
          set(gca,’XTick’,0:16384:65536)
          %Calculate the linearity
          LSB=(max(VOUT)-min(VOUT))/65535;
          INL(1)=0;
          DNL(1)=0;
          for i=2:65536
          INL(i)=(VOUT(i)-(VOUT(1)+(i-1)*LSB))/LSB;
          DNL(i)=(VOUT(i)-VOUT(i-1)-LSB)/LSB;
          end
          %Plot INL
          figure(2)
          plot(DacCodes, INL);
          title(‘DAC Integral Linearity’);
          xlabel(‘DAC Input Code’);
          ylabel(‘INL (LSBs)’);
          axis([0 65536 min(INL)*1.1 max(INL)*1.1]);
          set(gca,’XTick’,0:16384:65536)
          %Plot DNL
          figure(3)
          plot(DacCodes, DNL);
          title(‘DAC Differential Linearity’);
          xlabel(‘DAC Input Code’);
          ylabel(‘DNL (LSBs)’);
          axis([0 65536 min(DNL)*1.1 max(DNL)*1.1]);
          set(gca,’XTick’,0:16384:65536)
          txtstr=sprintf(‘INL MAX = %f’, max(INL));
          disp (txtstr);
          txtstr=sprintf(‘INL MIN = %f’, min(INL));
          disp (txtstr);
          txtstr=sprintf(‘DNL MAX = %f’, max(DNL));
          disp (txtstr);
          txtstr=sprintf(‘DNL MIN = %f’, min(DNL));
          disp (txtstr);

          本文引用地址:http://www.ex-cimer.com/article/193232.htm






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