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X Arm: Guitar Robot
Ning Yang, Amit Rogel, Roger
Robinson
Jiahe Qian
Towards a more expressive robot
What makes a robot more human-like:
1. Have as many moving joints as possible
2. Small details / movement
3. Make sense / convey certain emotion
Constraint:
1. 7 degrees of freedom
2. Maintain end point in a steady plane
Method
Inverse Kinematics and Geometry:
● maintain the original end-joint position and facing angle
Method
Addition of Sine Waves:
Result
We tried:
● Different combination of joints used
● Different functions on how each joint moves
● Different initial starting position
● Different scale / frequency of movement
Expression 1: Delightful
j1_x = 0.25*sin(2*pi*Fc*t);
j2_x = 0.2*sin(4*pi*Fc*t);
j4_x = -asin(j1_x*d1/d2)-j1_x; %Geometry compensation for j1
j6_x_a = asin(j4_x*d2/d3); %Geometry compensation adjust for j4
j6_x_b = j1_x + j2_x +j4_x; %Angle compensation for j1, j2, j4
j6_x = scale* ( j6_x_a*(1-deep) +j6_x_b *deep) ; %Combine j6_x_a, j6_x_b
Expression2 : Joy
j1_x = 0.25*sin(2*pi*Fc*t);
j1_x = clip(j1_x,max,min); % Clip sine to create rest
j1_x = smooths(j1_x,’g’, stdev); % Gaussian smooth the sharp points
j3_x = -j1_x; % Movement cancel with j1_x
j4_x = 0.25*sin(2*pi*Fc*t);
j5_x = 0.15*sin(2*pi*Fc*t); % Little detail of shaking head
j6_x = 0.25*sin(2*pi*Fc*t + 0.25*pi) ; % Phase create follow through movement
Expression 3: Sad
j1_x = 0.05*sin(2*pi*Fc*t);
j2_x = 0.2*sin(2*pi*Fc*t*1.2);
j3_x = (1/5) * (sin(2*pi*Fc*t*0.8)+sin(7/3*2*pi*Fc*t*0.8)+sin(7*pi*Fc*t*0.8)); % Complex movement create hesitation
j5_x = -j3_x; % Cancel movement with j3_x
j6_x = 0.4*sin(2*pi*Fc*t*1.2+0.25*pi*1.2); % Phase create follow through
FUTURE
Future Project Work:
• Integration with more delicate strumming / picking
mechanism

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X arm Guitar robot

  • 1. X Arm: Guitar Robot Ning Yang, Amit Rogel, Roger Robinson Jiahe Qian
  • 2. Towards a more expressive robot What makes a robot more human-like: 1. Have as many moving joints as possible 2. Small details / movement 3. Make sense / convey certain emotion Constraint: 1. 7 degrees of freedom 2. Maintain end point in a steady plane
  • 3. Method Inverse Kinematics and Geometry: ● maintain the original end-joint position and facing angle
  • 5. Result We tried: ● Different combination of joints used ● Different functions on how each joint moves ● Different initial starting position ● Different scale / frequency of movement
  • 6. Expression 1: Delightful j1_x = 0.25*sin(2*pi*Fc*t); j2_x = 0.2*sin(4*pi*Fc*t); j4_x = -asin(j1_x*d1/d2)-j1_x; %Geometry compensation for j1 j6_x_a = asin(j4_x*d2/d3); %Geometry compensation adjust for j4 j6_x_b = j1_x + j2_x +j4_x; %Angle compensation for j1, j2, j4 j6_x = scale* ( j6_x_a*(1-deep) +j6_x_b *deep) ; %Combine j6_x_a, j6_x_b
  • 7. Expression2 : Joy j1_x = 0.25*sin(2*pi*Fc*t); j1_x = clip(j1_x,max,min); % Clip sine to create rest j1_x = smooths(j1_x,’g’, stdev); % Gaussian smooth the sharp points j3_x = -j1_x; % Movement cancel with j1_x j4_x = 0.25*sin(2*pi*Fc*t); j5_x = 0.15*sin(2*pi*Fc*t); % Little detail of shaking head j6_x = 0.25*sin(2*pi*Fc*t + 0.25*pi) ; % Phase create follow through movement
  • 8. Expression 3: Sad j1_x = 0.05*sin(2*pi*Fc*t); j2_x = 0.2*sin(2*pi*Fc*t*1.2); j3_x = (1/5) * (sin(2*pi*Fc*t*0.8)+sin(7/3*2*pi*Fc*t*0.8)+sin(7*pi*Fc*t*0.8)); % Complex movement create hesitation j5_x = -j3_x; % Cancel movement with j3_x j6_x = 0.4*sin(2*pi*Fc*t*1.2+0.25*pi*1.2); % Phase create follow through
  • 9. FUTURE Future Project Work: • Integration with more delicate strumming / picking mechanism