Advances in Robot Kinematics: Mechanisms and Motion by Jadran Lenarcic, B. Roth PDF

By Jadran Lenarcic, B. Roth

ISBN-10: 1402049404

ISBN-13: 9781402049408

This ebook offers the latest examine advances within the concept, layout, keep watch over and alertness of robot platforms, that are meant for quite a few reasons comparable to manipulation, production, automation, surgical procedure, locomotion and biomechanics. the problems addressed are essentially kinematic in nature, together with synthesis, calibration, redundancy, strength keep an eye on, dexterity, inverse and ahead kinematics, kinematic singularities, in addition to over-constrained platforms. tools used comprise line geometry, quaternion algebra, screw algebra, and linear algebra. those equipment are utilized to either parallel and serial multi-degree-of-freedom platforms.

The booklet contains fifty three independently reviewed papers of researchers specialising in robotic kinematics. The participants are the main regarded scientists during this sector. The papers were subdivided into the next sections: equipment in Kinematics, houses of Mechanisms, Humanoids and Biomedicine, research of Mechanisms, Workspace and function, layout of Mechanisms, movement Synthesis and Mobility.

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Extra resources for Advances in Robot Kinematics: Mechanisms and Motion

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It should be noted that this is not strictly necessary. Indeed being given ranges for the variety parameters interval arithmetic may used to determine ranges for each component of the inverse jacobian. e. a matrix whose components are I intervals. Classical method for the calculation of determinant may then be used to obtain an interval evaluation of the determinant but with a large overestimation of the minimum and maximum of the determinant. Indeed interval arithmetic is very sensitive to multiple occurrence of the same variable.

C. Innocenti and D. Paganelli 24 Figure 1. a) Fully-parallel spherical wrist; b) rigid body supported at six points by six planes. not always suitable to the case at hand. The reason is twofold: i) they are unable to find real solutions at infinity, which are here of interest too because infinite real Rodrigues parameters are associated to finite real 3 × 3 rotation matrices, and ii) in case one or more solutions at infinity exist, these algorithms might fail to determine even the finite solutions.

29 Determining the 3×3 Rotation Matrics This latter drawback can be explained by noticing that – for pα or pβ approaching infinity – Eq. (10) should hold for y0 = 0 and for some (not simultaneously vanishing) values of yα and yβ, irrespective of the value of pγ (the left-hand side of Eq. (9) does not depend on pγ when y0 = 0). Consequently, the determinant of 6 × 6 matrix N(pγ ) should vanish for any finite pγ , which also means that Eq. (11) collapses into a useless identity. If it is not possible to choose index γ so as to circumvent the just mentioned inconvenience, the classical elimination method is definitely unable to find any finite solution to Eq.

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Advances in Robot Kinematics: Mechanisms and Motion by Jadran Lenarcic, B. Roth

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