De nauwkeurigheid van de krachtopnemer
Citation for published version (APA):
van Heck, J. G. A. M. (1981). De nauwkeurigheid van de krachtopnemer. (DCT rapporten; Vol. 1981.018). Technische Hogeschool Eindhoven.
Document status and date: Gepubliceerd: 01/01/1981
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BRUGGEVOELIGHEID 5000 .O000 /Mek NULSTAND RF2K ( UREK) - 3 .o000
NULSTAND KRACHT (KN) -0.0060
VOLLE SCHAAL P a K M E T E R 9990 .o000 BRUGVOEDING ( V ) 5 . 0 0 0 0
CAL I BRAT I ON VALU E
1
.o000 GAUGE FACTOR2
. l o o 0BRUG FAKTOR 2 .GOO0
-0.558 -1 .O76 -1.596 -2.613 -3 . l o 0 -3 .GO9 -4.128 -4.633 -5.100 -5 .GOO
-e
.110 -6.660 -7.110 -7 .GOO -7.090 -6.640 -6.100 -5.600 -5 .loo -4.614 -4.121 -3.coo
-3 .lo5 -2 .e17 -2.118 -1.609 -1 .lo% -0.554 -0.006 -2 e115 -3‘79 -728 -1079 -1422 -1755 -2083 -2409 -2757 -3095 -3410 -3748 -4091 -4429 -4725 -5059 -4718 -4412 -4083 -3744, -3408 -3080 -2747 -2401 -2084 -1756 -1086 -748 -374 -14.20 -3.
. .. .. . ... . . .. .. . --.. .- -
1
INUQErz VOOR REBliewrìE KRACHT (KNJ) REK ( U R E K ) - 0 . 5 5 2 -1 .O70 - 1 . 5 9 0 - 2 . 1 0 9 - 2 . 6 0 7 - 3 . 0 9 4 - 3 . 6 0 3 - 4 . 1 2 2 -4.627 - 5 . 0 9 4 - 5 . 5 9 4 - 6 . 1 0 4 - 6 . 6 5 4 -7 . l o 4 - 7 . 5 9 4 - 7 . 0 8 4 - 6 . 6 3 4 - 6 . 0 9 4 -5 * 5 9 4 - 5 . 0 9 4 - 4 . 6 0 8 - 4 . 1 1 5 - 3 . 5 9 4 - 3 . o99 - 2 . 6 1 1 -2.112 - 1 . 6 0 3 - 1 . 1 0 2 - 0 . 5 4 8 -0.000 - _ _ - - _ _ - _ - 6 8 . 9 - 1 3 2 . 9 -197.3 -260.2 - 3 2 1 . 2 - 3 8 1 . 3 - 4 4 1 . 1 - 5 0 4 . 9 - 5 6 6 . 9 - 6 2 4 . 6 - 6 8 6 . 6 - 7 4 9 . 5 - 8 1 1 . 4 -865.7 -926 a 9 - 8 6 4 . 4 - 8 0 8 . 3 - 7 4 8 . 0 - 6 8 5 . 9 - 6 2 4 . 3 - 5 6 4 . 1 - 5 0 3 . 1 - 4 3 9 . 6 - 3 8 1 . 5 - 3 2 1 . 4 - 2 5 9 . 8 -198.6 - 1 3 6 . 6 - 6 8 . 0 0 . 0 -~ ~~ ~-~
RESULTATEN R E G R E S S I E
Y=A+BX
BRUGGEVOELIGHEID 5000.0000 NULSTAND REK ( UREK) - 3 .o000
NULSTAND KRACHT ( K N ) -0.0060
KANTELPUNT KRACHTNAUW 2 .o000 VOLLE SCHAAL R E K F E T E R 9 9 ~ 0 . 0 0 0 0
BRUGVOEDING ( V ) 5.0000
C A L I B R A T I O N VALUE 1 .o000
GAUGE FACTOR 2 .loo0
BRUG FAKTOR 2 . 6 0 0 0 AF-O . 2 5 5 1 7 E O 1 B== 0 . 1 2 1 û 8 E 0 3 CORR COEF=O .X3998319
VARIANTIE
IN
A= 0.206203 0 2 V A R I A N T I E I N B= 0 . 1 0 5 2 5 E 01-~
REAL XICORR,Y ICORR VARX ,VARY, A, 13, XI I Y I, XG ,YG I
"SXIYI I SXI2, SY 12, SXI
,
SY I ,VARXI ,VARY1 , VARXX ,VARYY I*VARA,VARB,DBDXI,DBDYI,DADXI,DADYIlDFDA,DFDBlDFDY, "DUP.IMY1 ,X,Y *X~,SENS,FULLSC,BRSUPP,CALVALV~,GA~FAC,BDGFAC,CY,CXX,YO, INTEGER I I N INTEGER BUFFER( 4 0 ) LOGICAL RNUM SENS=5000 .O YO==-3.
o
XO=-O .O06 CXX-2 no
FULLSC=9990.o
BRSUPP=5. O CALVAL= 1.
O GAUFAC= 2.
1 BDGFAC-2.6 SXIYI=O.O SXI=O.o
SY I=o
.
o
CXI2=0.o
SYI2=0.0 VARAZO. O VARB=O.
O 10 CONTINUECALL PRTR4( 'BRUGGEVOELIGHEID' ,16,SENS)
CALL PRTR4( 'NULSTAND REK (UREK)' ,19,YO)
CALL PRTR4( 'NULSTAND KRACHT (KN) ' ,20,XO)
CALL PRTK4( 'KANTELPUNT N A U W . ',17,CXX)
CALL PRTR4 ( 'VOLLE SCHAAL AANW REKMETER' I 21 I FULLSC)
CALL PRTR4('BRUGVOEDING (V)',15,BRSUPP)
CALL PR'TR4( 'CALIBRATION VALUE' ,17,CALVAL)
CALL PRTR4( 'GAUGE FACTOR', 12,GAUFAC)
CALL P R.T R4 ( ' BRUG FAKTOR'
,
11,
BDGFAC )IF (.NOT.YSNO$A('VERANDERINGEN',l3,A$DNO)) GOT0 20
IF (RNUM( ' BRUGGEVOELIGHEID ' '16, D U M 1 ) ) SENS=DUMMYl
IF (RNUM('NULSTAND REK (UREK)',19,DUMMYl)) YO=DUMMYl
IF (RNUM( 'NULSTAND KRACHT (KN) ' ,20,DUMMYl)) XO=DUMMYl
IF ( RNUM ( ' KANTELPUNT N A U W
.
' ,17 I DUMMY1 ) ) CXX=DUMMYl$INSERT SYSCOM>A$KEYS --- - ~ - ~- ~- ~ ~ ~- -~~ ~~ -~ ~- ~ ~ - -~ -~
IF ( RNüM( ' VOLLE SCHAAL REKMF'L'ER' ,26, DUMMY1 ) ) FULLSC=DUMMYl
IF (RNUM( ' BRUGVOEDING (V) '
,
15 ,DUMMYl) ) BRSUPP=DUMlIF (€?NUM( ' CALIBRATION V N X E ' ,17 ,DUMMY11 ) CALVAL=DUMMYl
IF (RNUM( 'GAUGE FACTOR' ,12,DUMMY1) ) GAUFAC=DUMl
IF ( RNUM ( ' BRUGFAKTOR' ,lo, DUMMY1 ) ) BDGFAC=DUMMYl
GO TO 10
20 CONTINUE
VARY I=VARY ( SENS ,, GAUFAC, BDGFAC
VARYY-VARY I
CY=SENS*5 .O*CALVAL*2 .O/ (FULLSC*BRSUPP*GAUFAC*BDGFAC)
CALL OPEN$A(A$WI3ITCA$SAMF, ' CORR' ,4,1)
CALL OPEN$A(A$WRIT+A$SAMF, 'REGR' ,4,2)
CALL OPEN$A(A$WEAD+A$SAMF, 'REGRIN' ,6,4)
WRITE( 6,99997)
WRITE ( 5 , 9 9 9 9 9 ) S E N S , Y O , X O , C X X , F U L L S C , B R S U P P , C A L V ~ , G A U F A C ,
WRITE (6,99999)SENS,YO,XO,CXX,FULLS~,BRSUPP,CALVAL,GAUFA~,
WRITE (5,99998)
CALL OPEN$A(A$WRIT+A$SAMF, 'VARX' ,4,3)
"BDGFAC "BDGFAC
99999 FORMAT(//'BRUGGEVOELIGHEID1,F12.4/'NULSTMD REK(UREK)',F12
"'NULSTAND KRACHT (KN)',F12.4/'KANTELPUNT KRACHTNAUWK',F12.
"'VOLLE SCHAAL REKMETER',F12,4/'BRUGVOEDING (V)',F12.4/
*'CALIBRATION VALUE',F12.4/'GAUGE FACTOR',F12.4/
"'BRUG J?AKTOR',F12.4/) *.4/
*
4/99998 FORMAT(
/ /
'GEKORRIGEERDE MEETWAARDEN'/
99997 FORMAT(// 'RESULTATEN REGRESSIE'// 'Y=A+BX'//)
88889 FORMAT (110)
*'KRACHT (KN) REK (IJREK)'//)
READ (8,88889) N DO 3 0 I=l,N FS2AD (8,88888) X,Y 88888 FORMAT ( F6.3, lX., F6. O ) XI=XICORR( X,
1
.
o ,
xo
) YI=YICORR(Y,CY,YO)sx
I=sx
I+X I SY I= SY I-I-Y I SXIe=SXI2+XI*X~. SY 12= SY I2 +Y I *Y I _ - ~ _ _ ~- ~ _ __ _ -_ - - __ _ _ - _ - - SXIY - I=SXIY _ _ 1'Xr"YI _WRITE (5,99996) X1,YI 99996 FORMAT (F6.3,7X,F7.1) CALL TRNC$A( 1) 30 CONTINUE CALL CLOS$A(~) XG=SXI/FLOAT(N) YG= SY I /FLOAT ( N) B=(SXIYI-FLOAT(N)*Xü*YG)/(SXI2-FLOAT(N)*XG*XG) A=YG-B*XG RO~(SXIYI-FLOAT(N)*XG*YG)/SQRT((SXI2-FLOAT(N)*XG*XG)* *(SYI2-FLOAT(N)*YG*YG)) WRITE(6,99995) A,B,RO WRITE (1,99995) A,B,RO CALL CLOS$A( 4)
CALL OPEN$A(A$READ+A$SAMF, 'CORR' ,4,5)
DO 40 I-1,18
READ ( 9,88887 ) BUFFER
88887 FORMAT(40A2)
40 CONTINUE
99995 FORMAT (//'A=',Ell2.5/'B=',El2.5/'CORR COEF=',F10.8//)
DO 50 I=l,N READ (9,88886) XI,YI 88886 FORMAT ( F6 . 3 , 7X, F7
.
1 ) DBDXI=(YI-YG)/(SXI2-FLOAT(N)*XG*XG)- *(2.0*B*(XI-XG)/(SXI2-FLOAT(N)*XG*XG)) DBDYI=(XI-XG)/(SXI2-FLOAT(N)*XG*XG) D~YI~(l.O/FLOAT(N)-(XI-XG)*XG/(SXI2-FLOAT(N)*XG*XG)) VARXI=VARX(XI,CXX) DADXI=-(XG*DBDXI+
B/FLOAT(N))VARA-VARA+ ( DADXI* DADXI ) *VAF!XI+ ( DADY I* DADY 1 ) *VARY 1
VARB-VARBf (DBDXI*DBDXI) *VARXI+(DBDYI*DBDYI) *VARY1
WRITE (6,99994) VARA,VARB
*'VARIANTIE IN B=',E12.5/) 50 CONTINUE
99994 FORMAT(//'VARIANTIE IN A=',E12.5/
-
/4-
99993 CALL @LOS$A(2) DFDA=-i. O/B DFDB=- ( YG-A)/
( B *B ) DFDY=L.O/B VARXX=VARA*DFDA*DFDA+VARB*DFDB*DFD~+VARYY*DFDY*DFDY WRI TE ( 7 I 9 9 9 9 3 ) V ARXX WRITE(l,g<ag<a3)VARXXFORMAT( 'DE VARIANTIE BIJ DE KRACHTMETING IS:',E12.5//)
CALL TIWCSA(3)
CALL CLOS$A( 3)
CALL CLOS$A( 5)
CALL EXIT END
REAL FUNCTION XICORR(XI,C,XO) REAL XI,XO,C
RETURN END
REAL E'UNCTION YICORR(YI,C,YO) M A L YI,C,YO
RETURN END
REAL FUNCTION VARX(X1,C) REAL XI,C REAL VAR VAR=O .O025 IF (X1.LT.C) VAI<=OOOl VARX=VAR RETURN END
REAL FUNCTION VARY ( SENS
,
GAUFAC I BDGFAC )REAL SENS I GAUFAC, BDGFAC
REAL DVV
,
ACCV, ACXEPSDVV= SENS* 2
.
O/
4. O ACCV=0.001*DVV+2.0 ACCEPS=4.0*ACCV/(GAUFAC*BDGFAC) VARY=(ACCEPS/2.0)**2 RETURN END XICORR=C*(XI-XO) YICORR=C* (YI-YO $ ~ _ - -LOGICAL FUNCTION RNUM(BUFFER,LEN, R4VAL) INTEGEK"2 LEN
REAL R4VAL
LOGICAL YSNOSA, DUM
DUM=. FALSE. CALL TNOUA(BUFFER,LEN) CALL TNOU(
'
(F10.4) I , 8 ) INTEGER BUFFER( 40) $INSERT SYSCOM>A$KENS READ(1
I 999991
R ~ V A L 99999 FORMAT(F10.4)IF ( K4VAL .Ea. O. O ) DUM=YSNO$A ( DEFAULT? I , 8 , ASDYES )
RNUM= ( .NOT. DUM)
RETUñN END SUBROUTINE PRTR4(BUFFER,LEN,R4) INTEGER BUFFER( 40) INTEGER"2 LEN REAL R4 CALL TNOUA( I = ,2 ) WRITE (1,99999) R4 99999 FORMAT(G12.4) RETURN END CALL TNOUA(BUFFER,LEN) _ _ _ - - - ___ - - _ _- _ _ _ - - ~ - - - I
I "G c *. , f