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ERROR : "Input arguments must be convertible to floating-point numbers"

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Hi everyone, im getting this error:
Error using sym/min (line 98)
Input arguments must be convertible to floating-point numbers.
Error in advencedconcrete32a (line 16)
tension= min(Es*(d-c)/c*epscm*As/1000,fy*As/1000);
i guess the problem is that i use "c" before i solved it, how else can i find "c" from the equation compression= tension?
please help.
thank you very much.
b=300; %mm
d=400; %mm
fc=40; %Mpa
Ecm=22*(fc/10)^0.3*10^3; %Mpa
Es=200000; %Mpa
As=2400; %mm^2
fy=400; %Mpa
epsc1=min(2.8/1000,0.7*fc^0.31/1000);
epscu=3.5/1000;
k=1.05*Ecm*epsc1/fc;
epscm=1.5/1000;
syms c
funC=@(epsc) (k*epsc/epsc1-(epsc/epsc1).^2)./(1+(k-2)*epsc/epsc1);
compression= b*fc*c./epscm*integral(funC,0,epscm)/1000;
tension= min(Es*(d-c)/c*epscm*As/1000,fy*As/1000);
solc= compression==tension;
c=solve(solc,c)

Risposta accettata

Walter Roberson
Walter Roberson il 23 Nov 2019
Replace
tension= min(Es*(d-c)/c*epscm*As/1000,fy*As/1000);
with
tension = piecewise(Es*(d-c)/c*epscm*As/1000<=fy*As/1000,Es*(d-c)/c*epscm*As/1000,fy*As/1000)
Replace
funM=@(epsc)(k*epsc/epsc1-(epsc/epsc1).^2)./(1+(k-2)*epsc/epsc1)*(d-c+(c/epscm)*epsc);
with
funM=@(epsc)(k*epsc./epsc1-(epsc./epsc1).^2)./(1+(k-2)*epsc./epsc1).*(d-c+(c./epscm).*epsc);
  3 Commenti
Walter Roberson
Walter Roberson il 23 Nov 2019
Change
funM=@(epsc)(k*epsc./epsc1-(epsc./epsc1).^2)./(1+(k-2)*epsc./epsc1).*(d-c+(c./epscm).*epsc);
M(i)=b*fc*c/epscm*integral(funM,0,epscm)/1000000;
to
funM=@(epsc)(k*epsc./epsc1-(epsc./epsc1).^2)./(1+(k-2)*epsc./epsc1).*(d-c(i)+(c(i)./epscm).*epsc);
M(i)=b*fc*c(i)/epscm*integral(funM,0,epscm)/1000000;
Shimon Katzman
Shimon Katzman il 23 Nov 2019
THANK YOU VERY MUCH!!!
another question, how do i stop the loop when M(i) gets to the maximum and how can i know what value is the maximum from the graph?

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Più risposte (1)

Star Strider
Star Strider il 22 Nov 2019
The min function is not compatible with symbolic objects, for obvious reasons.
Try this instead:
b=300; %mm
d=400; %mm
fc=40; %Mpa
Ecm=22*(fc/10)^0.3*10^3; %Mpa
Es=200000; %Mpa
As=2400; %mm^2
fy=400; %Mpa
epsc1=min(2.8/1000,0.7*fc^0.31/1000);
epscu=3.5/1000;
k=1.05*Ecm*epsc1/fc;
epscm=1.5/1000;
funC=@(epsc) (k*epsc/epsc1-(epsc/epsc1).^2)./(1+(k-2)*epsc/epsc1);
compression = @(c) b*fc*c./epscm*integral(funC,0,epscm)/1000;
tension = @(c) min(Es*(d-c)/c*epscm*As/1000,fy*As/1000);
c=fsolve(@(c) compression(c)-tension(c), 1 )
producing (with this initial parameter estimate):
c =
154.2368
  6 Commenti
Star Strider
Star Strider il 23 Nov 2019
My pleasure.
I appreciate the reference. I have posted my Answer.

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