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/dports/graphics/dataplot/dataplot-2c1b27601a3b7523449de612613eadeead9a8f70/src/
H A Ddp40.F27825 DOUBLE PRECISION FUNCTION K0INT(XVALUE) function
27991 K0INT = ZERO
28025 K0INT = FVAL
28029 K0INT = X * ( CHEVAL(NTERM1,AK0IN1,T) - FVAL )
28041 K0INT = FVAL
H A Ddp18.F16810 DOUBLE PRECISION K0INT
33506 DRESLT=K0INT(DARG1)
/dports/graphics/dataplot/dataplot-2c1b27601a3b7523449de612613eadeead9a8f70/lib/help/
H A Ddphe3f.tex61444 K0INT = Compute the integral of the modified Bessel
72502 -----K0INT (LET)--------------------------------
72504 K0INT
72507 K0INT (LET)
72517 The K0INT function is defined as:
72519 K0INT(x) = {integral 0 to x} K0(t) dt x >= 0
72538 LET A = K0INT(2.3)
72539 PLOT K0INT(X) FOR X = 0 .01 10
72540 LET X2 = K0INT(X1) FOR X1 = 0.1 0.1 3.0
72592 TITLE K0INT FUNCTION
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H A Drefman.tex1876 K0INT refman2/auxillar/k0int.htm
H A Ddphe2f.tex1483 K0INT = Compute the integral of the modified Bessel
18596 K0INT = Compute the integral of the modified Bessel
H A Ddphe6f.tex29475 K0INT = Compute the integral of the modified Bessel
/dports/graphics/dataplot/dataplot-2c1b27601a3b7523449de612613eadeead9a8f70/lib/
H A Ddpnewf.tex6269 K0INT - integral of the modified Bessel function of the