Book 2

This monograph represents the second book of the series entitled: "SCI­ ENTIFIC FUNDAl-1ENTALS OF ROBOTICS". While the first volume provides a study of the dynamics of spatial mechanisms and its application to the design of these mechanisms, the present one focuses on the synthesis -of control based~n the knowledge of dynamic models (presented in de­ tail in the first_ volume). In this way a logical continuity is formed in which one may easily recognize a "dynamic" approach to the design of manipulation r-obots and the synthesis of control algorithms based on exact mathematical models of dynamics of open spatial mechanisms. When writing the monograph, the authors had the following objective: to prove that a study of dynamic properties of manipulation mechanisms is justifiable, to use the dynamic properties in the synthesis of con­ trol algorithms, and to determine, from one case to another, a proper measure of dynamics depending on the type of manipulation task, the "v$!locity at which "it is carried out, and on the type of the manipu- tion mechanisms itself. The authors believe they have thus made the study of dynamics,' aimed at synthesizing algorithms for dynamic con­ trol, free from unnecessary academicism and allowed the readers to apply all the results presented here to practical purposes of manipu­ lator design in thfil broader sense of the word. At this point, the au­ thors would like to present some concepts which were their guidelines in preparing this text.

Book 7

Biped Locomotion

by Miomir Vukobratovic and etc.

Published 26 February 1990
Presents a comprehensive and systematic approach to the dynamic modelling and control of biped locomotion robots. The text includes a survey of various approaches to the control of biped robots. A new approach to the control of biped systems based on a complete dynamic model is presented in detail. The stability of complete biped system is presented for the first time as a highly nonlinear dynamic system. Also included is software for the synthesis of a dynamically stable walk for arbitrary biped systems, presented here for the first time. A survey of various realizations of biped systems and numerous numerical examples are given.