Code covered by the BSD License
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DYN_CL_B1(t,X)
DYNAMIC ANALYSIS : CLOSED LOOP B1
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DYN_CL_B2(t,X)
DYNAMIC ANALYSIS : CLOSED LOOP B2
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DYN_CL_B3(t,X)
DYNAMIC ANALYSIS : DYNAMIC ANALYSIS CLOSED LOOP B3
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DYN_OL(t,X)
DYNAMIC ANALYSIS : Open Loop
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ERROR_PLOT_1(tspan,X,h,txt1)
ERROR CALCULATION FOR KINEMATIC ANALYSIS
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ERROR_PLOT_2(tspan,X,h,txt1)
ERROR CALCULATION FOR DYNAMIC ANALYSIS
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TAU_SIM=FIND_TAU_SIM(tspan,X)
CALCULATES TORQUE BASED ON JOINT SPACE INFORMATION FROM KINEMATIC
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TH=invbot(X)
RETURN JOINT SPACE ANGLES FOR A GIVEN END EFFECTOR POSITION
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TH=invbot2(X,th)
RETURN JOINT SPACE ANGLES FOR A GIVEN END EFFECTOR POSITION AND AN
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[THETA_DES]=TH_DES_INFO(t,X)
EVALUATES DESIRED THETA, THETA_DOT, THETA_DOTDOT AT ANY GIVEN TIME
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[dX]=KIN_CLJS(t,X)
KINEMATIC ANALYSIS: CLOSED LOOP JOINT SPACE CONTROL
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[dX]=KIN_CLTS(t,X)
KINEMATIC ANALYSIS CLOSED LOOP TASK SPACE CONTROL
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[dX]=KIN_OL(t,X)
KINEMATIC ANALYSIS: OPEN LOOP
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plotbot_js(t,X,index,txt1)
FUNCTION FOR PLOTTING THE SIMULATED OUTPUT FOR A GIVEN TIME VECTOR AND
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dyn_main.m
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DYN-CLOSED LOOP-B1 (Kp=10000,...
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DYN-CLOSED LOOP-B2 (Kp=1000,K...
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DYN-CLOSED LOOP-B3 (Kp=100,Kd...
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DYN-OPEN LOOP.avi
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KIN-CLOSED LOOP-JS (Kp=100,10...
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KIN-CLOSED LOOP-TS (Kx=100,10...
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OPEN LOOP.avi
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View all files
from
Kinematic/Dynamic Control of a Two Link Manipulator
by Hrishi Shah
Kinematic and Dynamic models of a Two Link Manipulator undergo non-linear feedback linearization.
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| TH=invbot(X)
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%% RETURN JOINT SPACE ANGLES FOR A GIVEN END EFFECTOR POSITION
% Course: Robotic Manipulation and Mobility
% Advisor: Dr. V. Krovi
%
% Homework Number: 4
%
% Names: Sourish Chakravarty
% Hrishi Lalit Shah
% function to invert bot at time t and position x,y
% values always between -pi/3 and 2*pi/3
% risk of unfeasible space even with feasible solns when J is singular
% qdot = thdot and th1/th2 are the initial elbow up config. angles
function TH=invbot(X)
global l1 l2 %rx ry start_an ell_an w
l1=2; l2=1;
x=X(1);
y=X(2);
A=x^2+y^2+l1^2-l2^2+2*l1*x;
B=-4*l1*y;
C=x^2+y^2+l1^2-l2^2-2*l1*x;
th1=2*atan2(-B+sqrt(B^2-4*A*C),2*A); % using the eqn. (x-l1c1)^2+(y-l1s1)^2=l2^2
th2=atan2(y-l1*sin(th1),x-l1*cos(th1));
% xdot=-rx*sin(w*t+start_an)*cos(ell_an)*w-ry*cos(w*t+start_an)*sin(ell_an)*w;
% ydot=-rx*sin(w*t+start_an)*sin(ell_an)*w+ry*cos(w*t+start_an)*cos(ell_an)*w;
% J=[-l1*sin(th1) -l2*sin(th2);
% l1*cos(th1) l2*cos(th2)];
% qdot=inv(J)*[xdot;ydot]; % theta dot
TH=[th1 th2];% qdot'];
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