| /third_party/libxml2/ |
| D | testRegexp.c | 187 xmlExpNodePtr sub, deriv; in testReduce() local
198 deriv = xmlExpExpDerive(ctxt, expr, sub); in testReduce()
199 if (deriv == NULL) { in testReduce()
203 xmlExpDump(xmlExpBuf, deriv); in testReduce()
204 if (xmlExpIsNillable(deriv)) in testReduce()
210 xmlExpFree(ctxt, deriv); in testReduce()
219 xmlExpNodePtr deriv; in exprDebug() local
242 deriv = xmlExpStringDerive(ctxt, expr, BAD_CAST list[i], -1); in exprDebug()
243 if (deriv == NULL) { in exprDebug()
247 xmlExpDump(xmlExpBuf, deriv); in exprDebug()
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| /third_party/boost/libs/numeric/odeint/test/ |
| D | adaptive_adams_coefficients.cpp | 35 std::vector<double> deriv; in BOOST_AUTO_TEST_CASE_TEMPLATE() local
36 deriv.push_back(-1); in BOOST_AUTO_TEST_CASE_TEMPLATE()
45 coeff.do_step(deriv); in BOOST_AUTO_TEST_CASE_TEMPLATE()
90 deriv_type deriv(1); in BOOST_AUTO_TEST_CASE() local
91 deriv[0] = 1.0; in BOOST_AUTO_TEST_CASE()
99 c1.do_step(deriv); in BOOST_AUTO_TEST_CASE()
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| /third_party/pulseaudio/src/pulsecore/ |
| D | time-smoother.c | 277 static void estimate(pa_smoother *s, pa_usec_t x, pa_usec_t *y, double *deriv) { in estimate() argument
295 if (deriv) in estimate()
296 *deriv = s->dp; in estimate()
309 if (deriv) in estimate()
310 *deriv = s->de; in estimate()
333 if (deriv) in estimate()
334 *deriv = s->c + (tx * (s->b*2 + tx * s->a*3)); in estimate()
340 if (deriv && *deriv < 0) in estimate()
341 *deriv = 0; in estimate()
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| /third_party/boost/boost/graph/ |
| D | kamada_kawai_spring_layout.hpp | 224 deriv_type deriv = compute_partial_derivative(m, i); in compute_partial_derivatives() local
225 result += deriv; in compute_partial_derivatives()
280 deriv_type deriv = compute_partial_derivatives(*ui); in run() local
281 put(partial_derivatives, *ui, deriv); in run()
283 weight_type delta = topology.norm(deriv); in run()
394 deriv_type deriv = compute_partial_derivatives(p); in run() local
395 put(partial_derivatives, p, deriv); in run()
397 delta_p = topology.norm(deriv); in run()
409 deriv_type deriv = get(partial_derivatives, *ui); in run() local
411 deriv += old_p_partial - old_deriv_p; in run()
[all …]
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| /third_party/boost/libs/local_function/test/ |
| D | return_derivative_seq.cpp | 19 } BOOST_LOCAL_FUNCTION_NAME(deriv) in derivative()
21 return deriv; in derivative()
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| D | return_derivative.cpp | 24 } BOOST_LOCAL_FUNCTION_NAME(deriv) in derivative()
26 return deriv; in derivative()
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| /third_party/quickjs/tests/ |
| D | test_qjscalc.js | 147 assert(deriv(a) == (6*X^2-4*X));
148 assert(deriv(integ(a)) == a);
179 assert(deriv((X^2-X+1)/(X-1)) == (X^2-2*X)/(X^2-2*X+1));
188 assert(deriv(b) == -1+2*X-3*X^2+4*X^3+O(X^4));
189 assert(deriv(integ(b)) == b);
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| /third_party/boost/boost/numeric/odeint/stepper/base/ |
| D | explicit_error_stepper_fsal_base.hpp | 287 void initialize( const DerivIn &deriv ) in initialize() argument
289 boost::numeric::odeint::copy( deriv , m_dxdt.m_v ); in initialize()
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| /third_party/quickjs/ |
| D | qjscalc.js | 1021 p1 = p.deriv();
1022 p2 = p1.deriv();
1146 deriv() {
1484 deriv() { method
1486 return RationalFunction(n.deriv() * d - n * d.deriv(), d * d);
1806 deriv() {
1857 r = integ(deriv(a) / a);
2396 function deriv(a) function
2398 return a.deriv();
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| /third_party/boost/boost/numeric/odeint/stepper/ |
| D | controlled_runge_kutta.hpp | 800 void initialize( const DerivIn &deriv ) in initialize() argument
802 boost::numeric::odeint::copy( deriv , m_dxdt.m_v ); in initialize()
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| /third_party/ffmpeg/libavfilter/opencl/ |
| D | deshake.cl | 172 float deriv = convolve(grayscale, get_local_id(0) + j, get_local_id(1) + i, mask);
173 ret += deriv * deriv;
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| /third_party/boost/libs/gil/doc/html/ |
| D | searchindex.js | 1 …deriv:[10,18,20],derived_image_typ:[12,28],derived_iterator_typ:[12,28],derived_pixel_reference_ty… property
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| /third_party/boost/libs/hof/doc/html/ |
| D | searchindex.js | 1 …i:[10,37],depend:[10,17,37,66],depth:[6,39],derefer:48,dereferenc:[10,48],deriv:[0,19],descript:6,… property
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| /third_party/boost/libs/numeric/odeint/doc/ |
| D | tutorial_special_topics.qbk | 117 state type, deriv type and time type and hand the `vector_space_algebra` to
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| D | details_steppers.qbk | 337 The types are needed in order to fulfill the stepper concept. As internal state and deriv type we u…
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