# C# code from Matlab

Job Description:

Hello,

is there someone who has experince with Matlab and C#.

I need a formula or method for C# from Matlab file on following.

MATLAB CODE:

function [Y,B,C] = xyz2ybc(Xc,Yc,Zc,R)

if( (length(Xc) ~= length(Yc)) | (length(Xc) ~= length(Zc)) )

error('X,Y,Z are not the same size');

end

if(nargin == 3)

% set the bend radius to zero for all bends.

R = zeros(1,length(Xc)-2);

elseif(length(R) == 1)

% set the bend radius to R for all bends.

R = ones(1,length(Xc)-2).*R;

elseif(length(R) ~= length(Xc)-2)

error('R size doesnt match the number of bends');

end

% number of bends is less than the number of XYZ points by 2.

for i = 1:length(Xc)-2

% calculate the 2 vectors BA and BC, representing an angle ABC.

V1 = [Xc(i)-Xc(i+1) ; Yc(i)-Yc(i+1) ; Zc(i)-Zc(i+1)];

V2 = [Xc(i+2)-Xc(i+1) ; Yc(i+2)-Yc(i+1) ; Zc(i+2)-Zc(i+1)];

% calculate the length of vectors BA and BC.

V1l = Vlength(V1);

V2l = Vlength(V2);

% calculate the angle between the 2 vectors BA and BC.

C(i) = pi - acos(dot(V1,V2) / (V1l*V2l));

% calculate the vector perpendicular to the plan ABC.

planeV(i,:) = cross(V1,V2)';

if(i>1)

% calculate the length of the straight by subtracting the tangent of

% the bend angle.

Y(i) = Y(i) - R(i)*tan(C(i)/2);

Y(i+1) = V2l - R(i)*tan(C(i)/2);

% calculate the length of vectors perpendicular to the plan ABC and

% the plan of the bend before it.

PV1l = Vlength(planeV(i-1,:));

PV2l = Vlength(planeV(i,:));

% calculate the rotation direction. negative if counter clockwise.

s=sign(V1 .* cross(planeV(i-1,:),planeV(i,:))');

% calculate the rotation angle and multiply by the rotation direction.

B(i) = acos(dot(planeV(i-1,:),planeV(i,:))/(PV1l*PV2l))*s(1);

else

% calculate the length of the straight by subtracting the tangent of

% the bend angle.

Y(i) = V1l - R(i)*tan(C(i)/2);

Y(i+1) = V2l - R(i)*tan(C(i)/2);

% rotation of the first bend is always zero.

B(i) = 0;

end

end

% calculate the length of a 3D vector.

function l=Vlength(V)

l = sqrt(V(1)^2 + V(2)^2 + V(3)^2);

Über den Kunden:
( 0 Bewertungen ) Aksaray, Turkey

Projekt-ID: #36189009

## 25 Freelancer bieten im Durchschnitt \$120 für diesen Job

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