Plot figure for f(y,z)=0
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Hi, I have two functions f and g.
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John D'Errico
2022 年 5 月 27 日
編集済み: John D'Errico
2022 年 5 月 27 日
Simple enough. Define the two functions. Then subtract them, and plot using fimplicit.
f = @(z) 0.07*z.^2./(0.09 + z.^2);
g = @(y,z) 0.003 + 0.01*42./((y - z).^2 + 42);
fminusg = @(y,z) f(z) - g(y,z);
fimplicit(fminusg)
xlabel y
ylabel z
grid on
It can be a bit simpler if you want to use syms, because then you don't need to define f and g as explicit functions of the to variables.
syms y z
f = 0.07*z.^2./(0.09 + z.^2);
g = 0.003 + 0.01*42./((y - z).^2 + 42);
fminusg = f - g;
fimplicit(fminusg,[-20,20 -.15 .15])
xlabel y
ylabel z
grid on
You can choose a different domain for y and z (in the call to fimplicit) if you wish to expand it. You can see I did that in the second figure.
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Walter Roberson
2022 年 5 月 28 日
sol = solve(fminusg, z, 'maxdegree', 4);
Y = linspace(-20,20);
Z = double(subs(sol, Y)).';
plot(Y, Z)
Your version is old enough that you do not have symbolic fplot() either, which would have simplified the code.
The solution is the roots of a polynomial of degree 4.
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