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DisCont
A DisCont programme is an interface between the Windows operating system and programmes CONTIN and DISCRETE.
The programme CONTIN has been written by S.W. Provencher and is destined, among others, to analyze (fit) experimental data using continuous distributions in the parameters sought.
DISCRETE also by S. W. Provencher, analyzes the data and proposes a model based on discrete values of parameters.
For both programs, the number of expected components is not predefined.
The DisCont programme is designed for viewing, graphical presentation and data manipulation, as well as for preparing the config file *.in required by executables CONTIN and DISCRETE programmes. After starting the selected programme, the results of calculations are presented in graphical and text form. The DisCont programme suggests the most probable solution, but you can browse and select any of the calculated solutions. Accepted solutions within the measurement series along with other parameters can be collected in the solution form, which after being saved to a file is easily imported into other external programmes (e.g. Origin). The content of the graphical window with input data and the current fit can be rewritten to a text form in the aim to export the results of calculations to a file.
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The programme has to be unpacked to any folder.
There is a mini help file in the archive and some exemplary data files. When the programme is running data files have to be located in the same folder as the programme. The required decimal separator is a "dot" character, which can be set in the regional and language options of the operating system.
DisCont -
DOWNLOAD
Download count:
865
All questions and remarks please send to:
marek.kempka@amu.edu.pl
Literature:
Provencher S.W., A constrained regularization method for inverting data represented by lineair algebraic or integral equations, Computer Physics Communications, 27(3), 213-227 (1982)
Provencher S.W., CONTIN: A general purpose constrained regularization program for inverting noisy linear algebraic and integral equations, Computer Physics Communications, 27(3), 229-242 (1982)
http://s-provencher.com
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