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/dports/science/apbs/apbs-pdb2pqr-apbs-1.5-102-g500c1473/apbs/externals/pb_s_am/pb_shared/unittest/
H A DReExpCalcUnitTest.h313 ReExpCoeffs ReExpTest( nvals, testPt, shMat, besselK, in TEST_F()
340 ReExpCoeffs ReExpTest( nvals, testPt, shMat, besselK, in TEST_F()
371 ReExpCoeffs ReExpTest( nvals, testPt, shMat, besselK, in TEST_F()
402 ReExpCoeffs ReExpTest( nvals, testPt, shMat, besselK, in TEST_F()
433 ReExpCoeffs ReExpTest( nvals, testPt, shMat, besselK, in TEST_F()
465 ReExpCoeffs ReExpTest( nvals, testPt, shMat, besselK, in TEST_F()
495 ReExpCoeffs ReExpTest( nvals, testPt, shMat, besselK, in TEST_F()
525 ReExpCoeffs ReExpTest( nvals, testPt, shMat, besselK, in TEST_F()
554 ReExpCoeffs ReExpTest( nvals, testPt, shMat, besselK, in TEST_F()
585 ReExpCoeffs ReExpTest( nvals, testPt, shMat, besselK, in TEST_F()
[all …]
H A DReExpCalcTest.h35 vector<double> besselK = bCal.calc_mbfK(2*nvals, kap*testPt.r()); in runReExTest() local
37 ReExpCoeffs ReExpTest( nvals, testPt, shMat, besselK, in runReExTest()
/dports/math/fricas/fricas-1.3.7/src/input/
H A Dbugs2007.input6 testcase "derivative of besselK (issue 355)"
7 testEquals("D(besselK(a,x),x)", "-1/2*(besselK(a+1,x)+besselK(a-1,x))")
8 testEquals("integrate(D(besselK(a,x),a),a)", "besselK(a,x)")
9 -- limit(D(besselK(a,x),a),a=1/2)
/dports/math/R/R-4.1.2/src/library/base/R/
H A DBessel.R24 besselK <- function(x, nu, expon.scaled = FALSE) function
26 .Internal(besselK(x,nu, 1 + as.logical(expon.scaled)))
/dports/math/libRmath/R-4.1.1/src/library/base/R/
H A DBessel.R24 besselK <- function(x, nu, expon.scaled = FALSE) function
26 .Internal(besselK(x,nu, 1 + as.logical(expon.scaled)))
/dports/audio/praat/praat-6.2.03/melder/
H A DNUMspecfunc.cpp196 double besselK = undefined; in NUMbesselK_f() local
208 besselK = besselK_min2 + twoByX * i * besselK_min1; in NUMbesselK_f()
210 besselK_min1 = besselK; in NUMbesselK_f()
212 Melder_assert (isdefined (besselK)); in NUMbesselK_f()
213 return besselK; in NUMbesselK_f()
/dports/finance/R-cran-fBasics/fBasics/R/
H A Ddist-sgh.R147 besselK(x, lambda+1, expon.scaled = TRUE) /
148 besselK(x, lambda, expon.scaled = TRUE) ) / x
H A Ddist-gh.R54 log(besselK(arg, lambda, expon.scaled = TRUE)) - arg )
59 k = log(besselK(arg, lambda-0.5, expon.scaled = TRUE)) - arg
H A Ddist-nig.R34 log.K1 <- log(besselK(alpha * Sqrt, 1, expon.scaled = TRUE)) - alpha*Sqrt
H A Ddist-ghMoments.R229 ratio = besselK(x, lambda)/x^lambda
H A Dbuiltin-hypHyperbolicDist.R259 bK1 = besselK(delta*sqr, nu = 1)
/dports/math/R/R-4.1.2/src/library/base/man/
H A DBessel.Rd12 \alias{besselK}
16 besselK(x, nu, expon.scaled = FALSE)
50 \code{besselK} which is symmetric in \code{nu}.
67 \item{besselK}{based on (code) by J. B. Campbell (1980)\dots Modifications\dots}
177 lines(x0, besselK(x0, nu = nu), col = nu + 2, lty= 1+ (nu\%\%1 > 0))
184 for(nu in nus) lines(x, besselK(x, nu = nu), col = nu + 2)
/dports/math/libRmath/R-4.1.1/src/library/base/man/
H A DBessel.Rd12 \alias{besselK}
16 besselK(x, nu, expon.scaled = FALSE)
50 \code{besselK} which is symmetric in \code{nu}.
67 \item{besselK}{based on (code) by J. B. Campbell (1980)\dots Modifications\dots}
177 lines(x0, besselK(x0, nu = nu), col = nu + 2, lty= 1+ (nu\%\%1 > 0))
184 for(nu in nus) lines(x, besselK(x, nu = nu), col = nu + 2)
/dports/audio/praat/praat-6.2.03/dwtest/
H A Dtest_gsl.praat114 appendInfoLine: tab$, "besselK:"
115 @func_2args: "besselK", 4, 0.1, 479600.2497925682849, tol_2
116 @func_2args: "besselK", 5, 2.0, 9.431049100596467443, tol0
117 @func_2args: "besselK", 100, 100.0, 7.617129630494085416e-25, tol2
/dports/math/xlife++/xlifepp-sources-v2.0.1-2018-05-09/src/mathsResources/specialFunctions/
H A DspecialFunctions.hpp120 real_t besselK(const real_t x, const number_t N); //!< Bessel functions of the second kind and …
121 complex_t besselK(const complex_t z, const real_t N); //!< Bessel functions of the second kind and …
/dports/math/fricas/fricas-1.3.7/src/algebra/
H A Dspecial.spad98 besselK : (R, R) -> R
99 ++ besselK(v, x) is the modified Bessel function of the second kind,
106 besselK : (C, C) -> C
107 ++ besselK(v, x) is the modified Bessel function of the second kind,
186 besselK(n, x) ==
192 besselK(v, z) ==
H A Dtrigcat.spad262 besselK : (%, %) -> %
263 ++ besselK(v, z) is the modified Bessel function of the second kind.
332 ++ imag(exp(-v*%pi*%i/2)*besselK(v, exp(%pi*%i/4)*z))}
337 ++ real(exp(-v*%pi*%i/2)*besselK(v, exp(%pi*%i/4)*z))}
H A Dcombfunc.spad489 besselK : (F, F) -> F
490 ++ besselK(x, y) returns the besselk function applied to x and y
557 ++ imag(exp(-v*%pi*%i/2)*besselK(v, exp(%pi*%i/4)*z))}
562 ++ real(exp(-v*%pi*%i/2)*besselK(v, exp(%pi*%i/4)*z))}
709 opBesselK := operator('besselK)$CommonOperators
742 besselK(a, x) == opBesselK(a, x)
1705 is?(op, 'besselK) => opBesselK
1920 besselK(r::R, s::R)::F
2012 - differentiate(x, t)* ahalf * (besselK (n-1, x) + besselK (n+1, x))
/dports/math/fricas/fricas-1.3.7/pre-generated/src/algebra/
H A DSPFCAT.lsp21 ((|besselK| ($ $ $)) T) ((|airyAi| ($ $)) T)
H A DDFSFUN.lsp395 144 |besselY| 154 |besselK| 166 |besselJ| 178 |besselI| 190
466 '((|besselK|
470 '((|besselK|
/dports/math/R-cran-coda/coda/R/
H A Dheidel.R182 y[k+1,] <- ifelse(u > -log.eps, 0, z * exp(-u) * besselK(x = u, nu=1/4))
/dports/science/apbs/apbs-pdb2pqr-apbs-1.5-102-g500c1473/apbs/externals/pb_s_am/pb_shared/src/
H A DReExpCalc.cpp105 vector<double> besselK, in ReExpCoeffs() argument
112 besselK_(besselK), in ReExpCoeffs()
/dports/math/reduce/Reduce-svn5758-src/packages/specfn/
H A Dspecfn.red133 %algebraic operator besselJ,besselY,besselI,besselK,hankel1,hankel2;
/dports/science/apbs/apbs-pdb2pqr-apbs-1.5-102-g500c1473/apbs/externals/pb_s_am/pbsam/src/
H A DTMatrix.cpp78 vector<double> besselK = _besselcalc->calc_mbfK(2*p_,kapVal[1]*v.r()); in update_vals() local
84 besselK, _reexpconsts, in update_vals()
/dports/math/R-cran-gsl/gsl/man/
H A DBessel.Rd140 besselK(0.55,4) - bessel_Knu(4,0.55) # should be small

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