Code covered by the BSD License
Highlights from
Shark
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J=rpy2J(rpy)
J=rpy2J(rpy); computes generalised Jacobian matrix which
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R_eb=rpy2R_eb(rpy)
R_eb=rpy2R_eb(rpy), computes the rotation matrix of e-frame wrt b-frame,
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[Cl,Cd,xcp]=a2clcdxc(alfa)
[Cl,Cd,xcp]=a2clcdxc(alfa) computes hydrodynamic coefficients Cl and Cd
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[v1,v2,v3]=vehicle()
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a2clcd(alfa)
[Cl, Cd] = a2clcd(alfa) computes hydrodynamic coefficients Cl and Cd
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demos
DEMOS Demo list for Shark.
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shark()
(the function shark adds the needed folders to the matlab path)
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tc=tau_cor(veh,v,vr)
tc=tau_cor(veh,v,vr) calculates coriolis forces from
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td=tau_damp(veh,vr,de)
td=tau_damp(veh,vr,de); calculates damping forces from
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tr=tau_rest(veh,p)
tr=tau_rest(veh,p); calculates restoring forces from
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xdot=vxdot(xu)
computes state derivatives as a function of state and input
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z=vp(x,y)
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contents.m
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linattk.m
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NLKSF
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OPLOOP
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xtrlmod
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View all files
from
Shark
by Giampiero Campa
Nonlinear 6DOF Model of an Underwater Vehicle
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| [Cl,Cd,xcp]=a2clcdxc(alfa)
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function [Cl,Cd,xcp]=a2clcdxc(alfa)
% [Cl,Cd,xcp]=a2clcdxc(alfa) computes hydrodynamic coefficients Cl and Cd
% for the body, and distance between prow and force application point xcp
% Costants
CD0 = 0.185;
CD90 = 4.773;
ALFA1 =0.5236;
ALFA2 =1.047;
C1 =1.64; % interpolating coefficients
C2 = 2.387;
C3 =1.971;
C4 =0.481;
C5 =-4.861;
C6 =7.635;
K1 = 0.124;
K2 = 0.243;
% sign correction
mod_alfa=abs(alfa-sign(alfa)*(abs(alfa)>pi/2)*pi);
Cd = CD0 + (CD90 - CD0) * sin(mod_alfa)^3;
xcp = K1*mod_alfa + K2*mod_alfa^0.5;
if mod_alfa < ALFA1 Cl = C1*mod_alfa +C2*mod_alfa^2;
elseif mod_alfa < ALFA2 Cl = C3*mod_alfa +C4;
else Cl = C5*mod_alfa +C6;
end
% sign correction
Cl = Cl*sign(sin(2*alfa));
xcp = xcp*sign(cos(alfa)) + (abs(alfa)>pi/2);
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