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Code 41-60 of 60   Pages: Go to  << Prior  1  2  3  page  



The effect of fixed-point arithmetic in 16-bits PID controller C routines
on the closed-loop precision is shown in this Simulink model.

Two Simulink blocks that implement single and double
precision 16-bits PID C routines are generated with the LCT. The C sources
are supplied for user modifications if required.

Controllers work with 16-bits data and coefficients word lengths. Coefficients
and data...



This simulation illustrates the effects of the fixed-point
computations on the closed-loop precision for a 16-bits PID controller.
The rounding mode, the point where the truncations take place and the
format width for the internal...



We use the power of symbolic toolbox in order to find the optimal point in an arbitrary multivariate function
Change the following code based on your objective function and run the program

Function F in Symbolic Format



Single tank system nonlinear model was develop & finding the operating point of it using script file of the matlab with solving of ode for it and ploting the response



Demo files used in "Simulink Fixed-Point Tutorial R2008a (Japanese)".



Gauss numerical integration of univariate funcitons by 7-point Gaussian quadrature. Very accuracy and fast.



This function generate the point-spread function for a widefield microscope using a scalar diffraction-limited model (Stokseth refer to [1] and [3] below)
----------------
Input parameters:
lambdaEx: Excitation Wavelength (in nm)



Piecewise cubic spline interpolation and approximated calculation of first and second derivative at the interpolation point.



A point X* is said to be Pareto optimal one if there is no X such that Fi(X)<=Fi(X*) for all i=1...n, with at least one strict inequality.
These points are also known as non-dominated, non-inferior, or efficient points.



This m file allows you to test if a point P is located in the area of a rectangle



distributes points around a given point on a through a normal determined plane and gives their coordinates back



Computes the distance 2-point correlation function of a finite 2D lattice. The functions is:

[ coorfun r] = twopointcorr(x,y,width,height,dr)

Where x is the list of x coordinates of lattice points. y is the list of y...



any floating point number is separated into two parts i) integer ii)floating point
for ex if x=-12.93 the program gives -12 and .93 as the two outputs
format:[p,q]=truncate(x);
where x is a floating point number



API for User Written Fixed-Point and Floating-Point S-Functions.
A supplement to Release 13 of Simulink and Fixed-Point Blockset.

Version 0.9.0 Beta 1
January 8, 2003

Feedback on this beta should be sent to



Useful helper function that rounds scalars, vectors or matrices smaller/bigger than zero at a defined place after the decimal point.
Needs two input arguments to work properly: out = sRound(val, precision)

Usage: out = sRound(val,...



There are challenges to face when programming in fixed-point code manually. Similarly, care is required in automatically generating fixed-point code. The developer must pay attention to design tradeoffs, namely: accuracy, efficiency, ROM, RAM,...



Slides and demo files from the recorded webinar "IntrodudoTzdodlo doT AndodAlise de Dados com MATLAB aplicada a Life Science" ("Introduction to Data Analysis in MATLAB for Life Scientists" in Portuguese).



There are challenges to face when programming in fixed-point code manually. Similarly, care is required in automatically generating fixed-point code. The developer must pay attention to design tradeoffs, namely: accuracy, efficiency, ROM, RAM,...



Solves the linear least squares problem with nonnegative variables using the newton's algorithm in:
Portugal, Judice and Vicente, A comparison of block pivoting and interior point algorithms for linear least squares problems with nonnegative...



Solves the linear least squares problem with nonnegative variables using the predictor-corrector algorithm in:
Portugal, Judice and Vicente, A comparison of block pivoting and interior point algorithms for linear least squares problems with...