How to use polyfit function
11 Ansichten (letzte 30 Tage)
Ältere Kommentare anzeigen
n=csvread('loadextension.csv',3,0);
l=n(:,1); %this is the extension in mm
force=n(:,2); %this is the force in N
%Part B
area=6.1*50; %in mm
stress=force./area; %in N/mm
strain=l./50;
figure
plot(strain, stress)
xlabel ('Strain')
ylabel ('Stress')
%Part c
%part i
x=strain==linspace(0,.27);
y=stress==linspace(0,.27);
z=polyfit(x,y,4) % code
end
I am trying to estimate the linear portion of a polynomial, and when I am using this polyfit function, I keep getting an error. Can someone help please?
0 Kommentare
Antworten (2)
madhan ravi
am 12 Nov. 2018
x=linspace(0,.27);
y=linspace(0,.27);
z=polyfit(x,y,4)
12 Kommentare
madhan ravi
am 12 Nov. 2018
perhaps:
n=csvread('LoadExtension.csv',3,0);
l=n(:,1); %this is the extension in mm
force=n(:,2); %this is the force in N
%Part B
area=6.1*50; %in mm
stress=force./area; %in N/mm
strain=l./50;
plot(strain, stress)
hold on
xx=linspace(strain(1),strain(2),1000);
yy=polyfit(stress,strain,1);
yy1=polyval(yy,xx);
plot(xx,yy1,'r')
xlabel ('Strain')
ylabel ('Stress')
Star Strider
am 12 Nov. 2018
Without your file, it is difficult to provide specific code.
However, these lines:
x=strain==linspace(0,.27);
y=stress==linspace(0,.27);
will produce logical vectors, and since there is no guarantee than any of the ‘stress’ or ‘strain’ data will exactly match the values the linspace calls produce, ‘x’ and ‘y’ could be uniformly zero.
A better option is likely:
x = ismembertol(strain, linspace(0,.27), 0.01);
y = ismembertol(stress, linspace(0,.27), 0.01);
and:
z=polyfit(strain(x),stress(y),4) % code
although the same elements of both vectors would have to be returned, so the elements correspond and the vectors have equal lengths.
2 Kommentare
Star Strider
am 12 Nov. 2018
Bearbeitet: Star Strider
am 12 Nov. 2018
You have to choose either ‘x’ or ‘y’ for both your ‘stress’ and ‘strain’ vectors.
Either that, or find another way of selecting them, for example:
x = (strain >= 0) & (strain <= 0.27);
y = (stress >= 0) & (stress <= 0.27);
or whatever works for your data.
You still may have to choose one of the two ‘x’ or ‘y’ logical vectors for both your ‘stress’ and ‘strain’ vectors if they do not exactly match.
EDIT 1 — I would just do a linear approximation of that region. The slope of a linear fit is 3.466.
n = xlsread('LoadExtension.csv');
l=n(:,1); %this is the extension in mm
force=n(:,2); %this is the force in N
%Part B
area=6.1*50; %in mm
stress=force./area; %in N/mm
strain=l./50;
figure
plot(strain, stress)
xlabel ('Strain')
ylabel ('Stress')
%Part c
%part i
x = (strain >= 0) & (strain <= 0.27);
y = (stress >= 0) & (stress <= 0.27);
xy = x & y;
z=polyfit(strain(xy),stress(xy),1) % code
f = polyval(z, strain(xy));
figure
plot(strain, stress)
hold on
plot(strain(xy), f)
hold off
xlim([0 0.1])
text(0.04, 0.15, sprintf('Slope = %7.3f', z(1)))
EDIT 2 — The part of your data that you are selecting is at the very beginning. The plot of that region and the regression line through it are:

Do you intend to regress on a different region?
Siehe auch
Kategorien
Mehr zu Stress and Strain finden Sie in Help Center und File Exchange
Community Treasure Hunt
Find the treasures in MATLAB Central and discover how the community can help you!
Start Hunting!



