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msm/ShoulderModel_rTSA/TOOLBOX_Muscle_Geometry/MUSCLE_TOOL_adjust_radius.m
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MUSCLE_TOOL_adjust_radius.m
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function [Robj, rflag] = MUSCLE_TOOL_adjust_radius(Pv, Sv, O, R, Mobj, type)
% UICONTROL Callback computes an adjusted radius for wrapping (if necess.)
%--------------------------------------------------------------------------
% Syntax :
% [Robj, rflag] = MUSCLE_TOOL_adjust_radius(Pv, Sv, O, R, Mobj, type)
%--------------------------------------------------------------------------
%
% File Description :
% This function computes a new object radius if necessary for the muscle.
% This is done such that if an origin or insertion point penetrates the
% object surface, the wrapping still occurs but with a reduced radius.
%
%--------------------------------------------------------------------------
Robj = 0;
rflag = 0; % Inidicates if the radius changes
if isequal(type, 'single')
% Rotate insertion and origin into object frame
p = Mobj'*(Pv - O); px = p(1); py = p(2); pz = p(3);
s = Mobj'*(Sv - O); sx = s(1); sy = s(2); sz = s(3);
Rp = sqrt(px^2 + py^2);
Rs = sqrt(sx^2 + sy^2);
Robj = min([Rp, Rs, abs(R)]);
Robj = sign(R)*Robj;
if isequal(Robj, R) == 0
rflag = 1;
end
elseif isequal(type, 'double')
% Get the Data
Ou = O(:,1); Ru = R(1);
Ov = O(:,2); Rv = R(2);
% Object Rotation Matrices
Mu = Mobj(:,1:3);
Mv = Mobj(:,4:6);
% Rotate insertion and origin into object frame
p = Mu'*(Pv - Ou); px = p(1); py = p(2); pz = p(3);
s = Mv'*(Sv - Ov); sx = s(1); sy = s(2); sz = s(3);
Rp = sqrt(px^2 + py^2);
Rs = sqrt(sx^2 + sy^2);
Robju = min([Rp, abs(Ru)]);
Robj(1) = sign(Ru)*Robju;
Robjv = min([Rs, abs(Rv)]);
Robj(2) = sign(Rv)*Robjv;
if isequal(Robj(1), Ru) == 0 || isequal(Robj(2), Rv) == 0
rflag = 1;
end
elseif isequal(type, 'stub')
% Rotate insertion and origin into object frame
p = Mobj'*(Pv - O); px = p(1); py = p(2); pz = p(3);
s = Mobj'*(Sv - O); sx = s(1); sy = s(2); sz = s(3);
if sz >= 0 && pz >= 0
Rs = norm(s);
Rp = norm(p);
Robj = min([Rp, Rs, abs(R)]);
Robj = sign(R)*(Robj);
elseif sz >= 0 && pz < 0
Rp = sqrt(px^2 + py^2);
Rs = sqrt(sx^2 + sy^2 + sz^2);
Robj = min([Rp, Rs, abs(R)]);
Robj = sign(R)*(Robj);
elseif sz < 0 && pz >= 0
Rp = sqrt(px^2 + py^2 + pz^2);
Rs = sqrt(sx^2 + sy^2);
Robj = min([Rp, Rs, abs(R)]);
Robj = sign(R)*(Robj);
elseif sz < 0 && pz < 0
Rp = sqrt(px^2 + py^2);
Rs = sqrt(sx^2 + sy^2);
Robj = min([Rp, Rs, abs(R)]);
Robj = sign(R)*(Robj);
end
if isequal(Robj, R) == 0
rflag = 1;
end
end
return;
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