Computational Kinematics '95: Proceedings of the Second Workshop on Computational Kinematics Held in Sophia Antipolis, France, September 4-6, 1995

Merlet, J-P & Ravani, B

ISBN 10: 0792336739 / ISBN 13: 9780792336730

Edité par Kluwer Academic Publishers, 1995

A propos de cet article

Hard cover in tidy condition. Contents tight and clean with no inscriptions. This is a heavy book so please check postage with bookseller. The trends and progress attained in computational kinematics over a broad class of problems are grouped into six parts describing the main themes: kinematics algorithms, discussing kinematics problems in light of their solution algorithms; kinematics of mechanisms, studying problems related to specific mechanisms; singularities; workspace, discussing the determination of the workspace of given mechanisms; parallel manipulators; motion and grasp planning, touching on computational geometry. The volume contains a representative sample of the most modern techniques available for kinetics problems, including techniques based on recent advances in algebraic geometry.

N° de réf. du vendeur 027028

Détails bibliographiques

• Titre: Computational Kinematics '95: Proceedings of the Second Workshop on Computational Kinematics Held in Sophia Antipolis, France, September 4-6, 1995
• Éditeur: Kluwer Academic Publishers
• Date de parution: 1995
• Langue: anglais
• ISBN à 10 chiffres: 0792336739
• ISBN à 13 chiffres: 9780792336730
• Reliure: Hardcover
• État de l'article: Very Good
• État de la jaquette: No Jacket

A propos de ce titre

Synopsis

1 Kinematics Algorithms.- 1.1 Coordinate Free Criteria for Testing the Linear Dependence of the Sets of Screws.- 1.2 A Pseudo-dual Notation for Kinematic Calculations.- 1.3 Mobile Robot Localization by Cable-Extension Transducers.- 1.4 An Extension Theorem for Kinematic Systems of Equations.- 1.5 Applications of Clifford Algebras in Robotics.- 1.6 Elimination Methods for Spatial Synthesis.- 1.7 The Application of Finite Displacement Screws to Drawing Constraints.- 1.8 Real Root Counting for Some Robotics Problems.- 1.9 A Spatial Constraint Problem.- 1.10 Motor Tensor Calculus.- 2 Kinematics of Mechanisms.- 2.1 The Inverted Slider-Crank Used for the Design of an Approximated Straight-Line Mechanism.- 2.2 On the Choice of Independent Loops in Mechanism Kinematics.- 2.3 Symbolic and Numeric Computation for the Real-Time Simulation of a Car Behavior.- 2.4 On Minimum Joint Torque Configurations of Multiple-Link Manipulator.- 3. Singularities.- 3.1 A Determination of Singular Configurations of Serial Non-Redundant Manipulators, and Their Escapement from Singularities Using Lie Products.- 3.2 A General Criterion for the Identification of Nonsingular Posture Changing 3-DOF Manipulators.- 3.3 Identification and Classification of the Singular Configurations of Mechanisms.- 4. Workspace.- 4.1 Analytical Constraints for a Workspace Design of 2R Manipulators.- 4.2 A Hierarchical Representation of the Space Occupancy of a Robot Mechanism.- 4.3 Domains of Operation and Interference for Bodies in Mechanisms and Manipulators.- 4.4 Designing a Parallel Manipulator for a Specific Workspace.- 5. Parallel Manipulators.- 5.1 On the Isotropic Design of General Six-Degree-of-Freedom Parallel Manipulators.- 5.2 Stewart Platform Based 6-Axis Force and Torque Transducers.- 5.3 A Closed-Form Solution for the Direct Kinematics of a Special Class of Spherical Three-Degree-of-Freedom Parallel Manipulators.- 5.4 Algorithms for Kinematic Calibration of Fully-Parallel Manipulators.- 5.5 Parallel Redundant Manipulators Based on Open and Closed Normal Assur Chains.- 5.6 Forward Kinematics of a Parallel Manipulator with Additional Rotary Sensors Measuring the Position of Platform Joints.- 6 Motion and Grasp Planning.- 6.1 On the Modeling of Grasps with a Multi-Fingered Hand.- 6.2 A Special Class of C3 Rational Quartic Spline Curves for Two-Harmonic Trajectory Synthesis.- 6.3 Computing the Immobilizing Three-Finger Grasps of Planar Objects.- 6.4 A Dynamic Formulation for Planar Motions Using Geometric Kinematics and CAGD.