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Computer Science
Robotics
Robotics and Autonomous Systems
1. Introduction to Robotics and Autonomous Systems
2. Robot Kinematics and Dynamics
3. Sensors and Perception
4. Localization and State Estimation
5. Planning and Navigation
6. Robot Control
7. Machine Learning for Robotics
8. System Integration and Implementation
9. Safety, Reliability, and Ethics
10. Applications and Case Studies
Robot Kinematics and Dynamics
Spatial Representation
Coordinate Frame Systems
World Coordinate Frame
Robot Base Frame
End-Effector Frame
Sensor Frames
Homogeneous Transformations
Transformation Matrix Structure
Translation Representation
Rotation Representation
Composition Rules
Inverse Transformations
Rotation Representations
Rotation Matrices
Properties and Constraints
Composition Rules
Euler Angles
Roll-Pitch-Yaw Convention
Other Euler Conventions
Gimbal Lock Problem
Quaternions
Quaternion Algebra
Unit Quaternions
Quaternion Interpolation
Advantages over Other Methods
Forward Kinematics
Manipulator Forward Kinematics
Kinematic Chain Concepts
Joint Types and Parameters
Denavit-Hartenberg Convention
DH Parameter Assignment
Link Transformation Matrices
Forward Kinematics Computation
Product of Exponentials Method
Screw Theory Basics
Exponential Coordinates
Mobile Robot Kinematics
Kinematic Constraints
Unicycle Model
Differential Drive Model
Ackermann Steering Model
Omnidirectional Models
Inverse Kinematics
Problem Formulation
Existence of Solutions
Uniqueness Issues
Multiple Solutions
Analytical Methods
Closed-Form Solutions
Geometric Approaches
Algebraic Methods
Numerical Methods
Iterative Algorithms
Newton-Raphson Method
Gradient Descent
Damped Least Squares
Differential Kinematics
Jacobian Matrix Derivation
Velocity Relationships
Manipulability Analysis
Manipulability Ellipsoids
Dexterity Measures
Singularity Analysis
Boundary Singularities
Interior Singularities
Algorithmic Singularities
Singularity Avoidance
Robot Dynamics
Dynamic Modeling Approaches
Newton-Euler Formulation
Recursive Algorithm
Forward Dynamics
Inverse Dynamics
Lagrangian Formulation
Kinetic Energy Computation
Potential Energy Computation
Euler-Lagrange Equations
Dynamic Properties
Inertia Matrix
Coriolis and Centrifugal Terms
Gravity Terms
Friction Models
Trajectory Generation
Point-to-Point Trajectories
Polynomial Trajectories
Spline Trajectories
Time-Optimal Trajectories
Constraint Satisfaction
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3. Sensors and Perception