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/external/apache-commons-math/src/main/java/org/apache/commons/math3/optim/linear/
D	LinearConstraint.java	32 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> = v</li> 33 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> <= v</li> 34 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> >= v</li> 35 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> = 36 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> 37 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> <= 38 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> 39 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> >= 40 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> 42 …* The c<sub>i</sub>, l<sub>i</sub> or r<sub>i</sub> are the coefficients of the constraints, the x… [all …]
/external/apache-commons-math/src/main/java/org/apache/commons/math3/optimization/linear/
D	LinearConstraint.java	35 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> = v</li> 36 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> <= v</li> 37 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> >= v</li> 38 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> = 39 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> 40 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> <= 41 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> 42 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> >= 43 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> 45 …* The c<sub>i</sub>, l<sub>i</sub> or r<sub>i</sub> are the coefficients of the constraints, the x… [all …]
D	LinearOptimizer.java	32 * c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> = v 36 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> = v</li> 37 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> <= v</li> 38 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> >= v</li> 39 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> = 40 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> 41 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> <= 42 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> 43 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> >= 44 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> [all …]
/external/apache-commons-math/src/main/java/org/apache/commons/math/optimization/linear/
D	LinearConstraint.java	35 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> = v</li> 36 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> <= v</li> 37 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> >= v</li> 38 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> = 39 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> 40 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> <= 41 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> 42 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> >= 43 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> 45 …* The c<sub>i</sub>, l<sub>i</sub> or r<sub>i</sub> are the coefficients of the constraints, the x… [all …]
D	LinearOptimizer.java	32 * c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> = v 36 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> = v</li> 37 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> <= v</li> 38 * <li>c<sub>1</sub>x<sub>1</sub> + ... c<sub>n</sub>x<sub>n</sub> >= v</li> 39 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> = 40 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> 41 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> <= 42 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> 43 * <li>l<sub>1</sub>x<sub>1</sub> + ... l<sub>n</sub>x<sub>n</sub> + l<sub>cst</sub> >= 44 * r<sub>1</sub>x<sub>1</sub> + ... r<sub>n</sub>x<sub>n</sub> + r<sub>cst</sub></li> [all …]
/external/tensorflow/tensorflow/compiler/xla/g3doc/
D	tiled_layout.md	27 Without tiling, an element e=(e<sub>n</sub>, e<sub>n-1</sub>, ... , 28 e<sub>1</sub>) in an array with array bounds d=(d<sub>n</sub>, d<sub>n-1</sub>, 29 ... , d<sub>1</sub>) (d1 is the most minor dimension) is laid out by major to 33 = linear_index((e<sub>n</sub>, e<sub>n-1</sub>, ... , e<sub>1</sub>), 34 (d<sub>n</sub>, d<sub>n-1</sub>, ... , d<sub>1</sub>)) \ 35 = e<sub>n</sub>d<sub>n-1</sub>...d<sub>1</sub> + 36 e<sub>n-1</sub>d<sub>n-2</sub>...d<sub>1</sub> + ... + e<sub>1</sub> 45 When tiling of size (t<sub>n</sub>, t<sub>n-1</sub>, ... , t<sub>1</sub>) is 46 used, an element in the array with indices (e<sub>n</sub>, e<sub>n-1</sub>, ... 47 , e<sub>1</sub>) is mapped to this position in the final layout: [all …]
/external/ltp/testcases/kernel/device-drivers/v4l/user_space/doc/spec/
D	r2492.htm	`338 >b<SUB 339 >1</SUB 342 >b<SUB 343 >0</SUB 346 >g<SUB 347 >2</SUB 350 >g<SUB 351 >1</SUB 354 >g<SUB 355 >0</SUB [all …]`
D	r3896.htm	`331 >Cb<SUB 332 >3</SUB 335 >Cb<SUB 336 >2</SUB 339 >Cb<SUB 340 >1</SUB 343 >Cb<SUB 344 >0</SUB 347 >Cr<SUB 348 >3</SUB [all …]`
D	x2123.htm	`93 >E'<SUB 94 >R</SUB 97 >E'<SUB 98 >G</SUB 101 >E'<SUB 102 >B</SUB 112 >E'<SUB 113 >Y</SUB 115 Coeff<SUB 116 >R</SUB [all …]`
/external/apache-commons-math/src/main/java/org/apache/commons/math/optimization/fitting/
D	HarmonicCoefficientsGuesser.java	28 * <p>We know f (t) at some sampling points t<sub>i</sub> and want to find a, 51 * integrals between t<sub>1</sub> and t<sub>i</sub> for each t<sub>i</sub> : 53 …* If2 (t<sub>i</sub>) - If2 (t<sub>1</sub>) = A × (t<sub>i</sub> - t<sub>1</sub>) + B &tim… 62 …* <p>For a bilinear expression z (x<sub>i</sub>, y<sub>i</sub>) = A × x<sub>i</sub> + B &tim… 64 …* ∑ (z<sub>i</sub> - z (x<sub>i</sub>, y<sub>i</sub>))<sup>2</sup> are given by these expressi… 67 … ∑y<sub>i</sub>y<sub>i</sub> ∑x<sub>i</sub>z<sub>i</sub> - ∑x<sub>i</sub>y<sub… 69 … ∑x<sub>i</sub>x<sub>i</sub> ∑y<sub>i</sub>y<sub>i</sub> - ∑x<sub>i</sub>y<sub… 71 … ∑x<sub>i</sub>x<sub>i</sub> ∑y<sub>i</sub>z<sub>i</sub> - ∑x<sub>i</sub>y<sub… 73 … ∑x<sub>i</sub>x<sub>i</sub> ∑y<sub>i</sub>y<sub>i</sub> - ∑x<sub>i</sub>y<sub… 83 * for each t<sub>i</sub> from t<sub>1</sub> to t<sub>n-1</sub>, compute: [all …]
/external/ot-br-posix/src/dbus/common/
D	dbus_message_helper_openthread.cpp	54 DBusMessageIter sub; in DBusMessageExtract() local 61 SuccessOrExit(error = DbusMessageIterRecurse(aIter, &sub, DBUS_TYPE_STRUCT)); in DBusMessageExtract() 63 SuccessOrExit(error = DBusMessageExtract(&sub, aScanResult.mExtAddress)); in DBusMessageExtract() 64 SuccessOrExit(error = DBusMessageExtract(&sub, aScanResult.mNetworkName)); in DBusMessageExtract() 65 SuccessOrExit(error = DBusMessageExtract(&sub, aScanResult.mExtendedPanId)); in DBusMessageExtract() 66 SuccessOrExit(error = DBusMessageExtract(&sub, aScanResult.mSteeringData)); in DBusMessageExtract() 67 SuccessOrExit(error = DBusMessageExtract(&sub, aScanResult.mPanId)); in DBusMessageExtract() 68 SuccessOrExit(error = DBusMessageExtract(&sub, aScanResult.mJoinerUdpPort)); in DBusMessageExtract() 69 SuccessOrExit(error = DBusMessageExtract(&sub, aScanResult.mChannel)); in DBusMessageExtract() 70 SuccessOrExit(error = DBusMessageExtract<int16_t>(&sub, rssi)); in DBusMessageExtract() [all …]
/external/apache-commons-math/src/main/java/org/apache/commons/math/transform/
D	FastHadamardTransformer.java	95 … \| x<sub>0</sub> \| a<sub>0</sub>=x<sub>0</sub>+x<sub>1</sub> \| b<sub>0</sub>=a<sub>0</sub>+a<sub>1… 97 … \| x<sub>1</sub> \| a<sub>1</sub>=x<sub>2</sub>+x<sub>3</sub> \| b<sub>0</sub>=a<sub>2</sub>+a<sub>3… 99 … \| x<sub>2</sub> \| a<sub>2</sub>=x<sub>4</sub>+x<sub>5</sub> \| b<sub>0</sub>=a<sub>4</sub>+a<sub>5… 101 … \| x<sub>3</sub> \| a<sub>3</sub>=x<sub>6</sub>+x<sub>7</sub> \| b<sub>0</sub>=a<sub>6</sub>+a<sub>7… 103 … \| x<sub>4</sub> \| a<sub>0</sub>=x<sub>0</sub>-x<sub>1</sub> \| b<sub>0</sub>=a<sub>0</sub>-a<sub>1… 105 … \| x<sub>5</sub> \| a<sub>1</sub>=x<sub>2</sub>-x<sub>3</sub> \| b<sub>0</sub>=a<sub>2</sub>-a<sub>3… 107 … \| x<sub>6</sub> \| a<sub>2</sub>=x<sub>4</sub>-x<sub>5</sub> \| b<sub>0</sub>=a<sub>4</sub>-a<sub>5… 109 … \| x<sub>7</sub> \| a<sub>3</sub>=x<sub>6</sub>-x<sub>7</sub> \| b<sub>0</sub>=a<sub>6</sub>-a<sub>7… 119 * <li>The entries of the submatrix D<sub>top</sub> are calculated as follows. 120 * <br>D<sub>top</sub> goes from entry [0][1] to [N/2-1][n+1]. [all …]
/external/deqp/android/cts/main/vk-main-2024-03-01/
D	memory.txt	178 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.flush_map2 179 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.invalidate_map2 180 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.remap_map2 181 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.simple_map2 182 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subflush_map2 183 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subflush_overlapping_m… 184 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subflush_separate_map2 185 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subinvalidate_map2 186 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subinvalidate_overlapp… 187 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subinvalidate_separate… [all …]
/external/apache-commons-math/src/main/java/org/apache/commons/math3/fitting/
D	HarmonicFitter.java	87 * <p>We know f (t) at some sampling points t<sub>i</sub> and want to find a, ω and φ 108 * t<sub>1</sub> and t<sub>i</sub> for each t<sub>i</sub> : 111 …* If2 (t<sub>i</sub>) - If2 (t<sub>1</sub>) = A × (t<sub>i</sub> - t<sub>1</sub>) + B &tim… 117 * <p>For a bilinear expression z (x<sub>i</sub>, y<sub>i</sub>) = A × x<sub>i</sub> + B 118 * × y<sub>i</sub>, the coefficients A and B that minimize a least square criterion ∑ 119 * (z<sub>i</sub> - z (x<sub>i</sub>, y<sub>i</sub>))<sup>2</sup> are given by these 124 … ∑y<sub>i</sub>y<sub>i</sub> ∑x<sub>i</sub>z<sub>i</sub> - ∑x<sub>i</sub>y<sub… 126 … ∑x<sub>i</sub>x<sub>i</sub> ∑y<sub>i</sub>y<sub>i</sub> - ∑x<sub>i</sub>y<sub… 128 … ∑x<sub>i</sub>x<sub>i</sub> ∑y<sub>i</sub>z<sub>i</sub> - ∑x<sub>i</sub>y<sub… 130 … ∑x<sub>i</sub>x<sub>i</sub> ∑y<sub>i</sub>y<sub>i</sub> - ∑x<sub>i</sub>y<sub… [all …]
/external/apache-commons-math/src/main/java/org/apache/commons/math3/optimization/fitting/
D	HarmonicFitter.java	85 * <p>We know f (t) at some sampling points t<sub>i</sub> and want to find a, 108 * integrals between t<sub>1</sub> and t<sub>i</sub> for each t<sub>i</sub> : 110 …* If2 (t<sub>i</sub>) - If2 (t<sub>1</sub>) = A × (t<sub>i</sub> - t<sub>1</sub>) + B &tim… 119 …* <p>For a bilinear expression z (x<sub>i</sub>, y<sub>i</sub>) = A × x<sub>i</sub> + B &tim… 121 …* ∑ (z<sub>i</sub> - z (x<sub>i</sub>, y<sub>i</sub>))<sup>2</sup> are given by these expressi… 124 … ∑y<sub>i</sub>y<sub>i</sub> ∑x<sub>i</sub>z<sub>i</sub> - ∑x<sub>i</sub>y<sub… 126 … ∑x<sub>i</sub>x<sub>i</sub> ∑y<sub>i</sub>y<sub>i</sub> - ∑x<sub>i</sub>y<sub… 128 … ∑x<sub>i</sub>x<sub>i</sub> ∑y<sub>i</sub>z<sub>i</sub> - ∑x<sub>i</sub>y<sub… 130 … ∑x<sub>i</sub>x<sub>i</sub> ∑y<sub>i</sub>y<sub>i</sub> - ∑x<sub>i</sub>y<sub… 140 * for each t<sub>i</sub> from t<sub>1</sub> to t<sub>n-1</sub>, compute: [all …]
/external/swiftshader/tests/regres/testlists/vk-default/
D	memory.txt	923 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.flush 924 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.flush_map2 925 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.invalidate 926 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.invalidate_map2 927 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.remap 928 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.remap_map2 929 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.simple 930 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.simple_map2 931 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subflush 932 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subflush_map2 [all …]
/external/deqp/external/vulkancts/mustpass/main/vk-default/
D	memory.txt	912 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.flush 913 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.flush_map2 914 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.invalidate 915 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.invalidate_map2 916 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.remap 917 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.remap_map2 918 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.simple 919 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.simple_map2 920 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subflush 921 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subflush_map2 [all …]
/external/deqp/android/cts/main/vk-main-2019-03-01/
D	memory.txt	508 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.flush 509 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.invalidate 510 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.remap 511 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.simple 512 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subflush 513 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subflush_overlapping 514 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subflush_separate 515 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subinvalidate 516 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subinvalidate_overlapp… 517 dEQP-VK.memory.mapping.dedicated_alloc.buffer.sub.1048577.offset_0.size_1025.subinvalidate_separate [all …]
/external/apache-commons-math/src/main/java/org/apache/commons/math3/transform/
D	FastHadamardTransformer.java	107 * <th>x<sub>0</sub></th> 108 * <td>a<sub>0</sub> = x<sub>0</sub> + x<sub>1</sub></td> 109 * <td>b<sub>0</sub> = a<sub>0</sub> + a<sub>1</sub></td> 110 * <td>y<sub>0</sub> = b<sub>0</sub >+ b<sub>1</sub></td> 113 * <th>x<sub>1</sub></th> 114 * <td>a<sub>1</sub> = x<sub>2</sub> + x<sub>3</sub></td> 115 * <td>b<sub>0</sub> = a<sub>2</sub> + a<sub>3</sub></td> 116 * <td>y<sub>0</sub> = b<sub>2</sub> + b<sub>3</sub></td> 119 * <th>x<sub>2</sub></th> 120 * <td>a<sub>2</sub> = x<sub>4</sub> + x<sub>5</sub></td> [all …]
/external/apache-commons-math/src/main/java/org/apache/commons/math/ode/nonstiff/
D	AdamsMoultonIntegrator.java	41 * derivatives at steps n+1, n, n-1 ... Since y'<sub>n+1</sub> is needed to 42 * compute y<sub>n+1</sub>,another method must be used to compute a first 43 * estimate of y<sub>n+1</sub>, then compute y'<sub>n+1</sub>, then compute 44 * a final estimate of y<sub>n+1</sub> using the following formulas. Depending 48 * <li>k = 1: y<sub>n+1</sub> = y<sub>n</sub> + h y'<sub>n+1</sub></li> 49 * <li>k = 2: y<sub>n+1</sub> = y<sub>n</sub> + h (y'<sub>n+1</sub>+y'<sub>n</sub>)/2</li> 50 …* <li>k = 3: y<sub>n+1</sub> = y<sub>n</sub> + h (5y'<sub>n+1</sub>+8y'<sub>n</sub>-y'<sub>n-1</… 51 …* <li>k = 4: y<sub>n+1</sub> = y<sub>n</sub> + h (9y'<sub>n+1</sub>+19y'<sub>n</sub>-5y'<sub>n-1… 59 * <p>We define scaled derivatives s<sub>i</sub>(n) at step n as: 61 * s<sub>1</sub>(n) = h y'<sub>n</sub> for first derivative [all …]
D	AdamsNordsieckTransformer.java	39 * <p>We define scaled derivatives s<sub>i</sub>(n) at step n as: 41 * s<sub>1</sub>(n) = h y'<sub>n</sub> for first derivative 42 * s<sub>2</sub>(n) = h<sup>2</sup>/2 y''<sub>n</sub> for second derivative 43 * s<sub>3</sub>(n) = h<sup>3</sup>/6 y'''<sub>n</sub> for third derivative 45 * s<sub>k</sub>(n) = h<sup>k</sup>/k! y(k)<sub>n</sub> for k<sup>th</sup> derivative 49 * uses first derivatives only, i.e. it handles y<sub>n</sub>, s<sub>1</sub>(n) and 50 * q<sub>n</sub> where q<sub>n</sub> is defined as: 52 …* q<sub>n</sub> = [ s<sub>1</sub>(n-1) s<sub>1</sub>(n-2) ... s<sub>1</sub>(n-(k-1)) ]<sup>T</su… 57 * higher degrees scaled derivatives all taken at the same step, i.e it handles y<sub>n</sub>, 58 * s<sub>1</sub>(n) and r<sub>n</sub>) where r<sub>n</sub> is defined as: [all …]
D	AdamsBashforthIntegrator.java	42 * <li>k = 1: y<sub>n+1</sub> = y<sub>n</sub> + h y'<sub>n</sub></li> 43 * <li>k = 2: y<sub>n+1</sub> = y<sub>n</sub> + h (3y'<sub>n</sub>-y'<sub>n-1</sub>)/2</li> 44 …* <li>k = 3: y<sub>n+1</sub> = y<sub>n</sub> + h (23y'<sub>n</sub>-16y'<sub>n-1</sub>+5y'<sub>n-… 45 …* <li>k = 4: y<sub>n+1</sub> = y<sub>n</sub> + h (55y'<sub>n</sub>-59y'<sub>n-1</sub>+37y'<sub>n… 53 * <p>We define scaled derivatives s<sub>i</sub>(n) at step n as: 55 * s<sub>1</sub>(n) = h y'<sub>n</sub> for first derivative 56 * s<sub>2</sub>(n) = h<sup>2</sup>/2 y''<sub>n</sub> for second derivative 57 * s<sub>3</sub>(n) = h<sup>3</sup>/6 y'''<sub>n</sub> for third derivative 59 * s<sub>k</sub>(n) = h<sup>k</sup>/k! y(k)<sub>n</sub> for k<sup>th</sup> derivative 65 …* q<sub>n</sub> = [ s<sub>1</sub>(n-1) s<sub>1</sub>(n-2) ... s<sub>1</sub>(n-(k-1)) ]<sup>T</su… [all …]
/external/apache-commons-math/src/main/java/org/apache/commons/math3/ode/nonstiff/
D	AdamsMoultonFieldIntegrator.java	46 * derivatives at steps n+1, n, n-1 ... Since y'<sub>n+1</sub> is needed to 47 * compute y<sub>n+1</sub>, another method must be used to compute a first 48 * estimate of y<sub>n+1</sub>, then compute y'<sub>n+1</sub>, then compute 49 * a final estimate of y<sub>n+1</sub> using the following formulas. Depending 53 * <li>k = 1: y<sub>n+1</sub> = y<sub>n</sub> + h y'<sub>n+1</sub></li> 54 * <li>k = 2: y<sub>n+1</sub> = y<sub>n</sub> + h (y'<sub>n+1</sub>+y'<sub>n</sub>)/2</li> 55 …* <li>k = 3: y<sub>n+1</sub> = y<sub>n</sub> + h (5y'<sub>n+1</sub>+8y'<sub>n</sub>-y'<sub>n-1</… 56 …* <li>k = 4: y<sub>n+1</sub> = y<sub>n</sub> + h (9y'<sub>n+1</sub>+19y'<sub>n</sub>-5y'<sub>n-1… 64 * <p>We define scaled derivatives s<sub>i</sub>(n) at step n as: 66 * s<sub>1</sub>(n) = h y'<sub>n</sub> for first derivative [all …]
D	AdamsMoultonIntegrator.java	43 * derivatives at steps n+1, n, n-1 ... Since y'<sub>n+1</sub> is needed to 44 * compute y<sub>n+1</sub>, another method must be used to compute a first 45 * estimate of y<sub>n+1</sub>, then compute y'<sub>n+1</sub>, then compute 46 * a final estimate of y<sub>n+1</sub> using the following formulas. Depending 50 * <li>k = 1: y<sub>n+1</sub> = y<sub>n</sub> + h y'<sub>n+1</sub></li> 51 * <li>k = 2: y<sub>n+1</sub> = y<sub>n</sub> + h (y'<sub>n+1</sub>+y'<sub>n</sub>)/2</li> 52 …* <li>k = 3: y<sub>n+1</sub> = y<sub>n</sub> + h (5y'<sub>n+1</sub>+8y'<sub>n</sub>-y'<sub>n-1</… 53 …* <li>k = 4: y<sub>n+1</sub> = y<sub>n</sub> + h (9y'<sub>n+1</sub>+19y'<sub>n</sub>-5y'<sub>n-1… 61 * <p>We define scaled derivatives s<sub>i</sub>(n) at step n as: 63 * s<sub>1</sub>(n) = h y'<sub>n</sub> for first derivative [all …]
D	AdamsBashforthIntegrator.java	45 * <li>k = 1: y<sub>n+1</sub> = y<sub>n</sub> + h y'<sub>n</sub></li> 46 * <li>k = 2: y<sub>n+1</sub> = y<sub>n</sub> + h (3y'<sub>n</sub>-y'<sub>n-1</sub>)/2</li> 47 …* <li>k = 3: y<sub>n+1</sub> = y<sub>n</sub> + h (23y'<sub>n</sub>-16y'<sub>n-1</sub>+5y'<sub>n-… 48 …* <li>k = 4: y<sub>n+1</sub> = y<sub>n</sub> + h (55y'<sub>n</sub>-59y'<sub>n-1</sub>+37y'<sub>n… 56 * <p>We define scaled derivatives s<sub>i</sub>(n) at step n as: 58 * s<sub>1</sub>(n) = h y'<sub>n</sub> for first derivative 59 * s<sub>2</sub>(n) = h<sup>2</sup>/2 y''<sub>n</sub> for second derivative 60 * s<sub>3</sub>(n) = h<sup>3</sup>/6 y'''<sub>n</sub> for third derivative 62 * s<sub>k</sub>(n) = h<sup>k</sup>/k! y<sup>(k)</sup><sub>n</sub> for k<sup>th</sup> derivative 68 …* q<sub>n</sub> = [ s<sub>1</sub>(n-1) s<sub>1</sub>(n-2) ... s<sub>1</sub>(n-(k-1)) ]<sup>T</su… [all …]

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