D Index Page
Keyword Index for the NAG Library Manual
NAG Library Manual

Keyword : Derivative

C05RBF   Solution of a system of nonlinear equations using first derivatives (easy-to-use)
C05RCF   Solution of a system of nonlinear equations using first derivatives (comprehensive)
C05RDF   Solution of a system of nonlinear equations using first derivatives (reverse communication)
C05ZDF   Check user's routine for calculating first derivatives of a set of nonlinear functions of several variables
D04AAF   Numerical differentiation, derivatives up to order 14, function of one real variable
E01AEF   Interpolating functions, polynomial interpolant, data may include derivative values, one variable
E01BGF   Interpolated values, interpolant computed by E01BEF, function and first derivative, one variable
E02AGF   Least squares polynomial fit, values and derivatives may be constrained, arbitrary data points
E02AHF   Derivative of fitted polynomial in Chebyshev series form
E02BCF   Evaluation of fitted cubic spline, function and derivatives
E02BFF   Evaluation of fitted cubic spline, function and optionally derivatives at a vector of points
E02DHF   Evaluation of spline surface at mesh of points with derivatives
E04BBF   Minimum, function of one variable, using first derivative
E04DGF   Unconstrained minimum, preconditioned conjugate gradient algorithm, function of several variables using first derivatives (comprehensive)
E04GBF   Unconstrained minimum of a sum of squares, combined Gauss–Newton and quasi-Newton algorithm using first derivatives (comprehensive)
E04GDF   Unconstrained minimum of a sum of squares, combined Gauss–Newton and modified Newton algorithm using first derivatives (comprehensive)
E04GYF   Unconstrained minimum of a sum of squares, combined Gauss–Newton and quasi-Newton algorithm, using first derivatives (easy-to-use)
E04GZF   Unconstrained minimum of a sum of squares, combined Gauss–Newton and modified Newton algorithm using first derivatives (easy-to-use)
E04HCF   Check user's routine for calculating first derivatives of function
E04HDF   Check user's routine for calculating second derivatives of function
E04HEF   Unconstrained minimum of a sum of squares, combined Gauss–Newton and modified Newton algorithm, using second derivatives (comprehensive)
E04HYF   Unconstrained minimum of a sum of squares, combined Gauss–Newton and modified Newton algorithm, using second derivatives (easy-to-use)
E04KDF   Minimum, function of several variables, modified Newton algorithm, simple bounds, using first derivatives (comprehensive)
E04KYF   Minimum, function of several variables, quasi-Newton algorithm, simple bounds, using first derivatives (easy-to-use)
E04KZF   Minimum, function of several variables, modified Newton algorithm, simple bounds, using first derivatives (easy-to-use)
E04LBF   Minimum, function of several variables, modified Newton algorithm, simple bounds, using first and second derivatives (comprehensive)
E04LYF   Minimum, function of several variables, modified Newton algorithm, simple bounds, using first and second derivatives (easy-to-use)
E04UCF   Minimum, function of several variables, sequential QP method, nonlinear constraints, using function values and optionally first derivatives (comprehensive)
E04UFF   Minimum, function of several variables, sequential QP method, nonlinear constraints, using function values and optionally first derivatives (reverse communication, comprehensive)
E04USF   Minimum of a sum of squares, nonlinear constraints, sequential QP method, using function values and optionally first derivatives (comprehensive)
E04WDF   Solves the nonlinear programming (NP) problem
E04YAF   Check user's routine for calculating Jacobian of first derivatives
G01RTF   Landau derivative function ϕλ
G02HLF   Calculates a robust estimation of a correlation matrix, user-supplied weight function plus derivatives
S14ADF   Scaled derivatives of ψx
S17AJF   Airy function Aix
S17AKF   Airy function Bix

D Index Page
Keyword Index for the NAG Library Manual
NAG Library Manual

© The Numerical Algorithms Group Ltd, Oxford UK. 2013