Reduce computational time for nested for loops
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EldaEbrithil
on 18 Jun 2021
Commented: EldaEbrithil
on 28 Jun 2021
Hi all
I wondered how could I reduce computational time for this for loop:
for i=1:length(Lungh)
for j=i:length(Largh)
for k=1:length(T)
for w=1:length(Delta)
for av=1:length(A_deg_prua_verticale)
for h=1:length(H)
for b=1:length(B)
for ti=1:length(t)
if abs(CB(i,j,k,w)>0)
if Largh(j)<Lungh(i)
if T(k)<Lungh(i)
L_cb(i)=Lungh(i);
Larg_cb(j)=Largh(j);
T_cb(k)=T(k);
Dead_rise(k,j)=atand(Largh(j)/(2* T_cb(k)));
Delta_cb(w)=Delta(w);
H_triangolo(k,av)=(T_cb(k))*tand(A_deg_prua_verticale(av));
Aw_d(i,k,av)=(L_cb(i)-H_triangolo(k,av))*Larg_cb(j)+(Larg_cb(j)* H_triangolo(k,av)/2);
Awc(i,k,av)=2*Aw_d(i,k,av);
Cw(i,j,k,av)= Aw_d(i,k,av)/(L_cb(i)*Larg_cb(j));
Zc(i,j,k,w,av)=T_cb(k)/(1+(CB(i,j,k,w)/Cw(i,j,k,av)));
Ix_demihull(i,j,k,w,av)=(W_tonn(w)/(2*gamma))*((Cw(i,j,k,av)^2)*...
(Larg_cb(j)^2))/(11.4*CB(i,j,k,w)*T_cb(k));
Ix_upper(j,h,ti,b)=(B(b)-2*Larg_cb(j))*(((t(ti)^3)/3)+t(ti)*H(h)^2-H(h)*t(ti)^2);
Ix(i,j,k,w,av,h,ti,b)=2*Ix_demihull(i,j,k,w,av)+Ix_upper(j,h,ti,b);
ZG(j,k,h,ti,b)=((Largh(j)*H(h)^2)-(Largh(j)*T_cb(k)^2)+(B(b)*(H(h)^2)/2)-B(b)*(H(h)^2+t(ti)^2-2*H(h)*t(ti))/2-(Largh(j)*H(h)^2)+...
Largh(j)*(H(h)^2+t(ti)^2-2*H(h)*t(ti))+4*tand(Dead_rise(k,j))*(T_cb(k)^3)/3)/...
((Largh(j)*T_cb(k)^2)+2*Largh(j)*(H(h)-t(ti)-T_cb(k))+(2*((B(b)/2)-Largh(j))*t(ti)));
Iy(i,j,k,w,av)=0.07*(Cw(i,j,k,av)/9.81)*W_tonn(w)*L_cb(i)^2;
Delta_Iy(i,j,k,av)=0.055*(gamma/9.81)*(Larg_cb(j)^2)*...
(L_cb(i)^3)*(Cw(i,j,k,av)^2)/((3-2*Cw(i,j,k,av))*(3-Cw(i,j,k,av)));
if Zc(i,j,k,w,av)<ZG(j,k,h,ti,b)&&Zc(i,j,k,w,av)>0&&ZG(j,k,h,ti,b)>0&&ZG(j,k,h,ti,b)<H(h)&&Zc(i,j,k,w,av)<H(h)
Z_C(i,j,k,w,av)=Zc(i,j,k,w,av);
Z_G(j,k,h,ti,b)=ZG(j,k,h,ti,b);
end
R(i,j,k,w,av)=(Cw(i,j,k,av)^2)*(L_cb(i)^2)/(14*CB(i,j,k,w)*T_cb(k));
H_L(i,j,k,w,av,h,ti,b)=R(i,j,k,w,av)+Z_C(i,j,k,w,av)-Z_G(j,k,h,ti,b);
kd(j,b)=((B(b)/2)-Largh(j))+(Largh(j)/2);
GM(i,j,k,w,av,h,ti,b)=(2*gamma*(Ix_demihull(i,j,k,w,av)+(kd(j,b)^2)*...
(Aw_d(i,k,av)))/(W_tonn(w)))+Z_C(i,j,k,w,av)-Z_G(j,k,h,ti,b);
if GM(i,j,k,w,av,h,ti,b)>0&&H_L(i,j,k,w,av,h,ti,b)>0
T_teta(i,j,k,w,av,h,ti,b)=(1/(2*pi))*(sqrt(Ix(i,j,k,w,av,h,ti,b)/(W_tonn(w)*GM(i,j,k,w,av,h,ti,b)))) ;
T_p(i,j,k,w,av,h,ti,b)=2*pi*sqrt((Iy(i,j,k,w,av))/(W_tonn(w)*H_L(i,j,k,w,av,h,ti,b)));
T_heaving(i,k,w,av)=2*pi*sqrt(W_tonn(w)/(9.81*gamma*Awc(i,k,av)));
if T_teta(i,j,k,w,av,h,ti,b)>0.2
T_teta_finale(i,j,k,w,av,h,ti,b)=T_teta(i,j,k,w,av,h,ti,b);
T_p_finale(i,j,k,w,av,h,ti,b)=T_p(i,j,k,w,av,h,ti,b);
T_heaving_finale(i,k,w,av)=T_heaving(i,k,w,av);
end
end
end
end
end
end
end
end
end
end
end
end
end
where length(Lungh) = 6, length(Largh)=9, length(T)=5, length(Delta)=7, length(A_deg_prua_verticale)=9, length(H)=11, length(B)=3, length(t)=3
Thank you for the help
Regards!
0 Comments
Accepted Answer
Sharmin Kibria
on 25 Jun 2021
Hi,
You can definitely speed up the process by vectorization.
Replacing the loops with vectorized solution can speed up the computation.
Thanks
Sharmin
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