/dports/graphics/opencv/opencv-4.5.3/contrib/modules/stereo/src/ |
H A D | quasi_dense_stereo.cpp | 151 cv::integral(grayLeft, sum0, ssum0); in quasiDenseMatching() 152 cv::integral(grayRight, sum1, ssum1); in quasiDenseMatching() 447 a = (float)abs(center - top); in buildTextureDescriptor() 448 b = (float)abs(center - bottom); in buildTextureDescriptor() 449 c = (float)abs(center - left); in buildTextureDescriptor() 450 d = (float)abs(center - right); in buildTextureDescriptor()
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/dports/math/mppp/mppp-0.26/doc/ |
H A D | tutorial_api.rst | 56 In this example, we are computing the sum of the integral values held in a vector ``v``. When using… 112 n1.abs(); // In-place nullary member function. 116 auto n2_abs = abs(n2); // Unary function. 120 abs(n3_abs, n3); // GMP-style binary function. 123 The :cpp:func:`mppp::integer::abs()` member function computes and stores the absolute value directl… 124 The unary function (much like ``std::abs()``) takes as input an integer and returns its absolute va… 125 binary ``abs()`` function stores into the first argument the absolute value of the second argument. 128 through a unary operation (e.g., ``n = abs(n)``). Since the nullary member function overloads retur… 134 n1.abs().sqrt().neg(); // Equivalent to: n1 = neg(sqrt(abs(n1)))
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/dports/devel/boost-docs/boost_1_72_0/libs/math/doc/sf/ |
H A D | ellint_carlson.qbk | 121 Returns Carlson's elliptic integral R[sub D]: 136 Returns Carlson's elliptic integral R[sub J]: 157 Returns Carlson's elliptic integral R[sub C]: 178 Returns Carlson's elliptic integral ['R[sub G]:] 192 [:B. C. Carlson, ['[@http://arxiv.org/abs/math.CA/9409227
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/dports/devel/boost-python-libs/boost_1_72_0/libs/math/doc/sf/ |
H A D | ellint_carlson.qbk | 121 Returns Carlson's elliptic integral R[sub D]: 136 Returns Carlson's elliptic integral R[sub J]: 157 Returns Carlson's elliptic integral R[sub C]: 178 Returns Carlson's elliptic integral ['R[sub G]:] 192 [:B. C. Carlson, ['[@http://arxiv.org/abs/math.CA/9409227
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/dports/devel/boost-libs/boost_1_72_0/libs/math/doc/sf/ |
H A D | ellint_carlson.qbk | 121 Returns Carlson's elliptic integral R[sub D]: 136 Returns Carlson's elliptic integral R[sub J]: 157 Returns Carlson's elliptic integral R[sub C]: 178 Returns Carlson's elliptic integral ['R[sub G]:] 192 [:B. C. Carlson, ['[@http://arxiv.org/abs/math.CA/9409227
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/dports/devel/hyperscan/boost_1_75_0/libs/math/doc/sf/ |
H A D | ellint_carlson.qbk | 121 Returns Carlson's elliptic integral R[sub D]: 136 Returns Carlson's elliptic integral R[sub J]: 157 Returns Carlson's elliptic integral R[sub C]: 178 Returns Carlson's elliptic integral ['R[sub G]:] 192 [:B. C. Carlson, ['[@http://arxiv.org/abs/math.CA/9409227
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/dports/math/py-Diofant/Diofant-0.13.0/diofant/tests/integrals/ |
H A D | test_meijerint.py | 80 integral = meijerint_indefinite(g, x) 81 assert integral is not None 82 assert verify_numerically(g.subs(subs), integral.diff(x).subs(subs), x) 175 1 - exp(-exp(I*arg(x))*abs(x)) 328 r = min(abs(a), abs(b)) 330 assert abs(a - b).evalf(strict=False) <= 1e-10 532 laplace = exp(-abs(x - mu)/b)/2/b 615 (Piecewise((0, 4*abs(pi**2*s**2) > 1), 654 assert meijerint_indefinite(x*abs(9 - x**2), x) is not nan 656 assert meijerint_indefinite(abs(y - x**2), y) is not nan [all …]
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/dports/science/jdftx/jdftx-1.6.0/jdftx/electronic/ |
H A D | DumpExcitationsMoments.cpp | 100 …{ complex xi = integral(I(e.eVars.C[q].getColumn(u,0)) * r[iDir] * I(e.eVars.C[q].getColumn(o,0))); in dumpExcitations() 103 dnorm[iDir] = xi.abs(); in dumpExcitations() 286 if(K1234.abs() > Kcut) in dumpFCI() 378 if(M.abs() > Kcut) in dumpFCI() 550 double wNorm = integral(w); in dumpRsol() 551 double rInvMean = integral(w * rInv) / wNorm; in dumpRsol() 552 double rInvSqMean = integral(w * rInv * rInv) / wNorm; in dumpRsol() 571 int nUnits = abs(det(M)); in dumpUnfold()
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/dports/math/maxima/maxima-5.43.2/share/contrib/noninteractive/ |
H A D | rtest_noninteractive.mac | 10 asksign(abs(x)); 15 then merror("defint: integral is divergent.") 16 elseif a > 0 then merror("defint: integral is divergent."); 38 (xmax(a,b):=(abs(a-b)+b+a)/2,integrate(xmax(a-x,0),x,0,b)); 39 ((b-a)*abs(b-a)-b^2+2*a*b+a*abs(a))/4; 48 if la < 0 then ?merror("defint: integral is divergent.") elseif equal(la,0) 99 ?merror("defint: integral is divergent.");
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/dports/science/libecpint/libecpint-1.0.7/doc/sphinx/source/api/ |
H A D | program_listing_file__Users_robertshaw_devfiles_libecpint_src_lib_qgen.cpp.rst | 71 // Begin full ECP integral expansion 90 if (std::abs(C) > 1e-15) { 172 // Begin full ECP integral expansion 185 if (std::abs(C) > 1e-15) {
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H A D | program_listing_file__Users_robertshaw_devfiles_libecpint_new_src_lib_qgen.cpp.rst | 71 // Begin full ECP integral expansion 90 if (std::abs(C) > 1e-15) { 172 // Begin full ECP integral expansion 185 if (std::abs(C) > 1e-15) {
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/dports/math/py-sympy/sympy-1.9/sympy/integrals/ |
H A D | manualintegrate.py | 244 if 1 < d < abs(term.args[1])]) 274 def _rewriter(integral): 337 return ConstantRule(integral.integrand, *integral) 339 def power_rule(integral): 360 def exp_rule(integral): 497 def add_rule(integral): 503 def mul_rule(integral): 607 def parts_rule(integral): 683 def trig_rule(integral): 1186 return ConstantRule(integral.integrand, *integral) [all …]
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/dports/www/chromium-legacy/chromium-88.0.4324.182/third_party/skia/src/gpu/effects/ |
H A D | GrRRectBlurEffect.fp | 128 const uint8_t* integral, int integralSize, float sixSigma) { 145 return integral[lower] * (1.0f-frac) + integral[lower+1] * frac; 151 const uint8_t* integral, int integralSize, float sixSigma) { 163 accum += kernel[i] * eval_V(topVec[xSampleLoc], y, integral, integralSize, sixSigma); 193 SkBitmap integral; 194 if (!SkGpuBlurUtils::CreateIntegralTable(6*xformedSigma, &integral)) { 226 integral.getAddr8(0, 0), integral.width(), 6*xformedSigma); 388 translatedFragPosFloat = abs(translatedFragPosFloat);
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/dports/science/dalton/dalton-66052b3af5ea7225e31178bf9a8b031913c72190/DALTON/test/pcm_neq_exc_sym/result/ |
H A D | neq_exc_sym_CH2O_STO-3G_sym.out | 252 HERMIT 1- and 2-electron integral sections will be executed 253 "Old" integral transformation used (limited to max 255 basis functions) 922 - ICASE = 1: MO integral file MOTWOINT does not exist 1034 (only scaled elements abs greater than 10.00 % of max abs value) 1079 (only scaled elements abs greater than 10.00 % of max abs value) 1193 (only scaled elements abs greater than 10.00 % of max abs value) 1236 (only scaled elements abs greater than 10.00 % of max abs value) 1345 (only scaled elements abs greater than 10.00 % of max abs value) 1386 (only scaled elements abs greater than 10.00 % of max abs value) 1483 (only scaled elements abs greater than 10.00 % of max abs value) [all …]
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/dports/devel/tcllib/tcllib-1.20/modules/math/ |
H A D | calculus.tcllib.man | 43 [call [cmd ::math::calculus::integral] [arg begin] [arg end] [arg nosteps] [arg func]] 44 Determine the integral of the given function using the Simpson 58 Similar to the previous proc, this one determines the integral of 76 integral of a function of two variables over the rectangle given by the 96 Determine the integral of the given function using the Gauss-Kronrod 15 points quadrature rule. 115 The estimate of the integral over the specified interval (I). 119 The estimate of the integral of the absolute value of the function over the interval. 307 order of eps*abs(xe-xb), the actual error may be slightly larger. 354 return [lb]integral $begin $end 100 ::mySpace::calcfunc[rb] 363 return [lb]integral $begin $end 100 calcfunc[rb] [all …]
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/dports/devel/tcllibc/tcllib-1.20/modules/math/ |
H A D | calculus.tcllib.man | 43 [call [cmd ::math::calculus::integral] [arg begin] [arg end] [arg nosteps] [arg func]] 44 Determine the integral of the given function using the Simpson 58 Similar to the previous proc, this one determines the integral of 76 integral of a function of two variables over the rectangle given by the 96 Determine the integral of the given function using the Gauss-Kronrod 15 points quadrature rule. 115 The estimate of the integral over the specified interval (I). 119 The estimate of the integral of the absolute value of the function over the interval. 307 order of eps*abs(xe-xb), the actual error may be slightly larger. 354 return [lb]integral $begin $end 100 ::mySpace::calcfunc[rb] 363 return [lb]integral $begin $end 100 calcfunc[rb] [all …]
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/dports/math/nfft/nfft-3.5.2/applications/quadratureS2/ |
H A D | lgwt.m | 11 % the definite integral using sum(f.*w); 51 while max(abs(y-y0))>eps
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/dports/math/py-Diofant/Diofant-0.13.0/diofant/stats/ |
H A D | crv.py | 214 integral = Integral(expr * self.pdf(var), (var, self.set), **kwargs) 215 return integral.doit() if evaluate else integral 369 fy = sum(fx(g[self.value]) * abs(g[self.value].diff(y)) for g in gs)
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/dports/science/chrono/chrono-7.0.1/src/chrono/geometry/ |
H A D | ChTriangleMeshConnected.cpp | 847 integral[0] *= oneDiv6; in ComputeMassProperties() 848 integral[1] *= oneDiv24; in ComputeMassProperties() 849 integral[2] *= oneDiv24; in ComputeMassProperties() 850 integral[3] *= oneDiv24; in ComputeMassProperties() 851 integral[4] *= oneDiv60; in ComputeMassProperties() 859 mass = integral[0]; in ComputeMassProperties() 862 center = ChVector<double>(integral[1], integral[2], integral[3]) / mass; in ComputeMassProperties() 865 inertia(0, 0) = integral[5] + integral[6]; in ComputeMassProperties() 869 inertia(1, 1) = integral[4] + integral[6]; in ComputeMassProperties() 873 inertia(2, 2) = integral[4] + integral[5]; in ComputeMassProperties() [all …]
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/dports/science/dalton/dalton-66052b3af5ea7225e31178bf9a8b031913c72190/DALTON/test/pemcscf_triplet/result/ |
H A D | pe_mcscf_trplt_h2o_solute_3h2o.out | 249 HERMIT 1- and 2-electron integral sections will be executed 250 "Old" integral transformation used (limited to max 255 basis functions) 695 2-el. integral transformation level 0: Total CPU and WALL times (sec) 0.005 0.005 732 2-el. integral transformation level 3: Total CPU and WALL times (sec) 0.003 0.003 771 2-el. integral transformation level 3: Total CPU and WALL times (sec) 0.002 0.003 804 2-el. integral transformation level 3: Total CPU and WALL times (sec) 0.003 0.002 840 2-el. integral transformation level 3: Total CPU and WALL times (sec) 0.003 0.002 873 2-el. integral transformation level 3: Total CPU and WALL times (sec) 0.003 0.002 1361 Printout of CI-coefficients abs greater than 0.05000 for root 1 1696 (only scaled elements abs greater than 10.00 % of max abs value) [all …]
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/dports/math/xlife++/xlifepp-sources-v2.0.1-2018-05-09/tests/res/ |
H A D | unit_TermVector_vector.res | 50 …(1,0) * Linear form (real) of integral type on domain 'Omega' with unnknown 'v' : intg_Omega fun |… 85 …(1,0) * Linear form (complex) of integral type on domain 'Omega' with unnknown 'v' : intg_Omega fu… 105 …(1,0) * Linear form (real) of integral type on domain 'Gamma_2' with unnknown 'v' : intg_Gamma_2 f… 117 …(1,0) * Linear form (real) of integral type on domain 'Omega' with unnknown 'v' : intg_Omega real … 138 …(1,0) * Linear form (complex) of integral type on domain 'Omega' with unnknown 'v' : intg_Omega co… 159 …(1,0) * Linear form (real) of integral type on domain 'Gamma_2' with unnknown 'v' : intg_Gamma_2 *… 197 …(1,0) * Linear form (real) of integral type on domain 'Omega' with unnknown 'v2' : intg_Omega fun … 256 …(1,0) * Linear form (complex) of integral type on domain 'Omega' with unnknown 'v2' : intg_Omega f… 288 …(1,0) * Linear form (real) of integral type on domain 'Gamma_2' with unnknown 'v2' : intg_Gamma_2 … 302 …(1,0) * Linear form (real) of integral type on domain 'Omega' with unnknown 'v2' : intg_Omega real… [all …]
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/dports/databases/percona57-pam-for-mysql/boost_1_59_0/libs/math/doc/sf/ |
H A D | ellint_carlson.qbk | 121 Returns Carlson's elliptic integral R[sub D]: 136 Returns Carlson's elliptic integral R[sub J]: 157 Returns Carlson's elliptic integral R[sub C]: 178 Returns Carlson's elliptic integral R[sub G]: 192 [:B. C. Carlson, ['[@http://arxiv.org/abs/math.CA/9409227
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/dports/databases/percona57-server/boost_1_59_0/libs/math/doc/sf/ |
H A D | ellint_carlson.qbk | 121 Returns Carlson's elliptic integral R[sub D]: 136 Returns Carlson's elliptic integral R[sub J]: 157 Returns Carlson's elliptic integral R[sub C]: 178 Returns Carlson's elliptic integral R[sub G]: 192 [:B. C. Carlson, ['[@http://arxiv.org/abs/math.CA/9409227
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/dports/databases/xtrabackup/boost_1_59_0/libs/math/doc/sf/ |
H A D | ellint_carlson.qbk | 121 Returns Carlson's elliptic integral R[sub D]: 136 Returns Carlson's elliptic integral R[sub J]: 157 Returns Carlson's elliptic integral R[sub C]: 178 Returns Carlson's elliptic integral R[sub G]: 192 [:B. C. Carlson, ['[@http://arxiv.org/abs/math.CA/9409227
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/dports/math/cmlib/cmlib-3.0_8/doc/fcnpak/ |
H A D | rc | 15 c rc(x,y) = integral from zero to infinity of 25 c rc(x,y) = integral from zero to infinity of 50 c rc - real approximation to the integral 154 c x and y are the variables in the integral rc(x y). 253 c - fortran abs, amax1,amin1, sqrt
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