/external/webrtc/webrtc/modules/audio_coding/codecs/ilbc/ |
chebyshev.h | 25 * Calculate the Chevyshev polynomial series 28 * T_i(x) is the i:th order Chebyshev polynomial 33 int16_t x, /* (i) Value to the Chevyshev polynomial */ 34 int16_t *f /* (i) The coefficients in the polynomial */
|
chebyshev.c | 23 * Calculate the Chevyshev polynomial series 26 * T_i(x) is the i:th order Chebyshev polynomial 31 int16_t x, /* (i) Value to the Chevyshev polynomial */ 32 int16_t *f /* (i) The coefficients in the polynomial */
|
/libcore/ojluni/src/main/java/java/security/spec/ |
ECFieldF2m.java | 65 * polynomial basis. 66 * The reduction polynomial for this field is based 68 * the i-th coefficient of the reduction polynomial.<p> 69 * Note: A valid reduction polynomial is either a 78 * the i-th coefficient of the reduction polynomial. 82 * a valid reduction polynomial. 95 ("rp does not represent a valid reduction polynomial"); 110 * polynomial basis. The reduction polynomial for this 113 * reduction polynomial [all...] |
/external/apache-commons-math/src/main/java/org/apache/commons/math/analysis/polynomials/ |
PolynomialFunctionNewtonForm.java | 25 * Implements the representation of a real polynomial function in 29 * The formula of polynomial in Newton form is 40 * The coefficients of the polynomial, ordered by degree -- i.e. 42 * coefficient of x^n where n is the degree of the polynomial. 47 * Centers of the Newton polynomial. 52 * When all c[i] = 0, a[] becomes normal polynomial coefficients, 58 * Whether the polynomial coefficients are available. 63 * Construct a Newton polynomial with the given a[] and c[]. The order of 97 * Returns the degree of the polynomial. 99 * @return the degree of the polynomial [all...] |
PolynomialFunctionLagrangeForm.java | 27 * Implements the representation of a real polynomial function in 32 * The approximated function should be smooth enough for Lagrange polynomial 41 * The coefficients of the polynomial, ordered by degree -- i.e. 43 * coefficient of x^n where n is the degree of the polynomial. 58 * Whether the polynomial coefficients are available. 63 * Construct a Lagrange polynomial with the given abscissas and function 93 * Returns the degree of the polynomial. 95 * @return the degree of the polynomial 104 * Changes made to the returned copy will not affect the polynomial.</p> 117 * Changes made to the returned copy will not affect the polynomial.</p [all...] |
PolynomialSplineFunction.java | 28 * Represents a polynomial spline function. 30 * A <strong>polynomial spline function</strong> consists of a set of 43 * The domain of the polynomial spline function is 48 * The value of the polynomial spline function for an argument <code>x</code> 68 * The polynomial functions that make up the spline. The first element 84 * Construct a polynomial spline function with the given segment delimiters 91 * @param polynomials polynomial functions that make up the spline 142 //then we will use the last polynomial to calculate the value. 150 * Returns the derivative of the polynomial spline function as a UnivariateRealFunction 158 * Returns the derivative of the polynomial spline function as a PolynomialSplineFunctio [all...] |
/external/libopus/silk/ |
A2NLSF.c | 48 opus_int32 *p, /* I/O Polynomial */ 49 const opus_int dd /* I Polynomial order (= filter order / 2 ) */ 62 /* Polynomial evaluation */ 63 static OPUS_INLINE opus_int32 silk_A2NLSF_eval_poly( /* return the polynomial evaluation, in Q16 */ 64 opus_int32 *p, /* I Polynomial, Q16 */ 136 p = P; /* Pointer to polynomial */ 144 p = Q; /* Pointer to polynomial */ 154 /* Evaluate polynomial */ 170 /* Evaluate polynomial */ 208 /* Alternate pointer to polynomial */ [all...] |
/external/eigen/unsupported/doc/examples/ |
PolynomialSolver1.cpp | 14 Eigen::Matrix<double,6,1> polynomial; local 15 roots_to_monicPolynomial( roots, polynomial ); 17 PolynomialSolver<double,5> psolve( polynomial ); 31 cout << "Hard case polynomial defined by floats: " << hardCase_polynomial.transpose() << endl; 36 cout << "Norms of the evaluations of the polynomial at the roots: " << evals.transpose() << endl << endl; 47 cout << "Norms of the evaluations of the polynomial at the roots: " << evals.transpose() << endl << endl;
|
/system/extras/libfec/include/fec/ |
ecc.h | 32 0x11d, /* field generator polynomial coefficients */ \ 34 1, /* primitive element to generate polynomial roots */ \ 35 (roots), /* polynomial degree (number of roots) */ \
|
/external/bouncycastle/bcprov/src/main/java/org/bouncycastle/math/field/ |
GF2Polynomial.java | 5 class GF2Polynomial implements Polynomial
|
FiniteFields.java | 20 throw new IllegalArgumentException("Polynomial exponents must be montonically increasing");
|
/external/fec/ |
encode_rs.h | 8 * NROOTS - the number of roots in the RS code generator polynomial, 15 * elements in index (log) form to polynomial form. Read only. 17 * elements in polynomial form to index (log) form. Read only. 19 * GENPOLY - an array of NROOTS+1 elements containing the generator polynomial in index form
|
rs-common.h | 12 data_t *genpoly; /* Generator polynomial */
|
/external/vboot_reference/firmware/2lib/include/ |
2crc8.h | 12 * Calculate CRC-8 of the data, using x^8 + x^2 + x + 1 polynomial.
|
/prebuilts/go/darwin-x86/src/hash/crc32/ |
example_test.go | 13 // In this package, the CRC polynomial is represented in reversed notation, 20 // For example, CRC32-Q, as defined by the following polynomial,
|
/prebuilts/go/linux-x86/src/hash/crc32/ |
example_test.go | 13 // In this package, the CRC polynomial is represented in reversed notation, 20 // For example, CRC32-Q, as defined by the following polynomial,
|
/external/eigen/unsupported/Eigen/src/Polynomials/ |
PolynomialSolver.h | 18 * \brief Defined to be inherited by polynomial solvers: it provides 54 /** \returns the complex roots of the polynomial */ 58 /** Clear and fills the back insertion sequence with the real roots of the polynomial 305 * \brief A polynomial solver 307 * Computes the complex roots of a real polynomial. 309 * \param _Scalar the scalar type, i.e., the type of the polynomial coefficients 310 * \param _Deg the degree of the polynomial, can be a compile time value or Dynamic. 311 * Notice that the number of polynomial coefficients is _Deg+1. 313 * This class implements a polynomial solver and provides convenient methods such as 319 * WARNING: this polynomial solver is experimental, part of the unsuported Eigen modules [all...] |
/prebuilts/gcc/linux-x86/host/x86_64-linux-glibc2.11-4.8/x86_64-linux/include/c++/4.8/tr1/ |
poly_laguerre.tcc | 56 * @brief This routine returns the associated Laguerre polynomial 107 * @brief Evaluate the polynomial based on the confluent hypergeometric 150 * @brief This routine returns the associated Laguerre polynomial 162 * The associated Laguerre polynomial is defined for integral 167 * where the Laguerre polynomial is defined by: 210 * @brief This routine returns the associated Laguerre polynomial 221 * The associated Laguerre polynomial is defined for integral 226 * where the Laguerre polynomial is defined by: 270 * @brief This routine returns the associated Laguerre polynomial 273 * The associated Laguerre polynomial is defined for integra [all...] |
/prebuilts/gcc/linux-x86/host/x86_64-linux-glibc2.15-4.8/x86_64-linux/include/c++/4.8/tr1/ |
poly_laguerre.tcc | 56 * @brief This routine returns the associated Laguerre polynomial 107 * @brief Evaluate the polynomial based on the confluent hypergeometric 150 * @brief This routine returns the associated Laguerre polynomial 162 * The associated Laguerre polynomial is defined for integral 167 * where the Laguerre polynomial is defined by: 210 * @brief This routine returns the associated Laguerre polynomial 221 * The associated Laguerre polynomial is defined for integral 226 * where the Laguerre polynomial is defined by: 270 * @brief This routine returns the associated Laguerre polynomial 273 * The associated Laguerre polynomial is defined for integra [all...] |
/prebuilts/gcc/linux-x86/host/x86_64-w64-mingw32-4.8/x86_64-w64-mingw32/include/c++/4.8.3/tr1/ |
poly_laguerre.tcc | 56 * @brief This routine returns the associated Laguerre polynomial 107 * @brief Evaluate the polynomial based on the confluent hypergeometric 150 * @brief This routine returns the associated Laguerre polynomial 162 * The associated Laguerre polynomial is defined for integral 167 * where the Laguerre polynomial is defined by: 210 * @brief This routine returns the associated Laguerre polynomial 221 * The associated Laguerre polynomial is defined for integral 226 * where the Laguerre polynomial is defined by: 270 * @brief This routine returns the associated Laguerre polynomial 273 * The associated Laguerre polynomial is defined for integra [all...] |
/prebuilts/ndk/current/sources/cxx-stl/gnu-libstdc++/4.9/include/tr1/ |
poly_laguerre.tcc | 56 * @brief This routine returns the associated Laguerre polynomial 107 * @brief Evaluate the polynomial based on the confluent hypergeometric 150 * @brief This routine returns the associated Laguerre polynomial 162 * The associated Laguerre polynomial is defined for integral 167 * where the Laguerre polynomial is defined by: 210 * @brief This routine returns the associated Laguerre polynomial 221 * The associated Laguerre polynomial is defined for integral 226 * where the Laguerre polynomial is defined by: 270 * @brief This routine returns the associated Laguerre polynomial 273 * The associated Laguerre polynomial is defined for integra [all...] |
/external/bouncycastle/bcprov/src/main/java/org/bouncycastle/asn1/x9/ |
X9FieldID.java | 42 * represents the reduction polynomial <code>f(z)</code>. 56 * represents the reduction polynomial <code>f(z)</code>. 59 * represents the reduction polynomial <code>f(z)</code>. 62 * represents the reduction polynomial <code>f(z)</code>..
|
/external/lzma/Java/Tukaani/src/org/tukaani/xz/lz/ |
CRC32Hash.java | 14 * Provides a CRC32 table using the polynomial from IEEE 802.3.
|
/external/vboot_reference/firmware/lib/ |
crc8.c | 11 * Return CRC-8 of the data, using x^8 + x^2 + x + 1 polynomial. A table-based
|
/frameworks/av/media/libeffects/lvm/lib/Common/src/ |
LVM_Polynomial.c | 27 /* This function performs polynomial expansion */ 36 /* N is the polynomial order */ 37 /* pCoefficients is the ptr to polynomial coefficients A0,A1.. in Q.31 */ 41 /* The result of the polynomial expansion in Q1.31 format */
|