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% NINTEGER - Non-integer (fractional) control toolbox
% Version 2.3 Duarte Vale'rio 2005 / 08 / 17
%
% Approximations of fractional order controllers (35 methods available)
% nid - approximates a fractional derivative
% nipid - approximates a fractional PID
% crone1 - first-generation CRONE approximation (real or complex)
% newton - generalisation of Carlson method (for any controller structure)
% matsudaCFE - Matsuda method (for any controller structure)
%
% Functions for controllers ensuring a constant phase open-loop
% crone2 - second-generation CRONE approximation, in the frequency domain
% crone2z - same as above, in the discrete-time domain
%
% Functions for controllers ensuring a constant slope phase open-loop
% crone3 - returns the parameters for a third-generation CRONE
%
% Identification of fractional models from frequency response data
% hartley - identification of a model with numerator or denominator equal to 1
% levy - identification of a model with numerator and denominator
% vinagre - improvement of levy with better low-frequency fit
% sanko - iterative improvement of levy
% lawro - incorporation of additional data into a pre-existent model
%
% Functions for analysing fractional plants
% freqrespFr - frequency response of a fractional plant
% bodeFr - Bode plots of a fractional plant
% nyquistFr - Nyquist plot of a fractional plant
% nicholsFr - Nichols plot of a fractional plant
% sigmaFr - singular values plot of a fractional plant
% normh2Fr - H2 norm of a fractional plant
% normhinfFr - Hinf norm of a fractional plant
%
% Graphical interface
% ninteger
%
% Simulink library
% nintblocks
%
% Functions for working with continued fractions
% contfrac - returns a continued fraction expansion of a real number
% contfracf - returns a continued fraction expansion of a rational function
% contfraceval - evaluates a continued fraction expansion of a real number
% contfracfeval - evaluates a continued fraction expansion of a rational function
%
% Obsolescent functions (included for compatibility with older versions)
% carlson - Carlson approximation, in the frequency domain
% matsuda - Matsuda approximation, in the frequency domain
% nidiz - thirty-two approximations, in the discrete-time domain
% nipidcrone - PID with crone1 approximated derivative and integral parts
% nipidcarlson - PID with carlson approximated derivative and integral parts
% nipidmatsuda - PID with matsuda approximated derivative and integral parts
% nipidz - PID with nidiz approximated derivative and integral parts
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