No BSD License
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datool(varargin)
DATOOL Application M-file for datool.fig
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matedit(varargin)
MATEDIT matrix editor using GridLite ActiveX plugin
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checkdm(A,B)
CHECKDM check dimensional matrix for validity
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createab(RL,BaseVars)
CREATEAB creates A and B submatrices for dimensional analysis
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created(RL,dv,Din,DNames)
CREATED create D matrix for a given relevance list
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data2si(Xin,RL)
DATA2SI transform data to SI units
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data2si(Xin,RL)
DATA2SI transform data to SI units
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diman(RL,BaseVars,D)
DIMAN
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dinst()
Installs the Dimensional Analysis Toolbox for Matlab
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dtrans(XData,piset)
DTRANS transform data from x to pi domain
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getdv(RL,bv)
GETDV get list of dependent variables
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latex(piset,flag)
LATEXPI LaTeX output for pis
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numpi(RL)
NUMPI calculate number of pis and base variables
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pretty(piset)
PRETTY pretty output for pis
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rlist(RL,Name,Dimension,Facto...
RLIST manage relevance liste
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spheredemo()
SPHEREDEMO demo for dimensional analysis
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texfile(FILENAME,piset)
Save piset as a LaTeX file
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transfdemo()
SPHEREDEMO2 DA demo with data transformation
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unit2si(Units)
UNIT2SI converts derived units to SI
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xsort(d,piset,Names)
XSORT sort x-data for transform to pi-domain
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beamdemo.m
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blastdemo.m
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contents.m
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dguidemo.m
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oscdemo.m
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View all files
from
Dimensional Analysis Toolbox for MATLAB
by Steffen Brückner
The toolbox provides support for dimensional analysis.
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| blastdemo.m |
clc
echo on
% G.I. Taylor: Energiy in an nucelar explosion
%
% define the liste of relevant variables and
% their respective dimensions
N = {'R', 't', 'rho', 'E'};
u = {'m', 's', 'kg/m3', 'W'};
pause; % press any key to continue
% form a relevance list
[d,f] = unit2si(u);
RL = rlist(N,d,f);
pause; % press any key to continue
% check the number of possible dimensionless groups
numpi(RL)
%
% and choose the base variables
bv = {'t','rho','E'};
%
% and do the dimensional analysis
piset = diman(RL,bv);
pause; % press any key to continue
% and print the resulting dimensionless group
pretty(piset);
%
% since we only have one dimensionless group, this
% must be a constant. Using e.g. the symbolic math
% toolbox the relationship
%
% E t^2
% E = pi1 (-------)^(1/5)
% R
%
% can be established and the constant pi1 can be found
% from one observation only.
echo off
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