The subalgebras of the Lie algebra se(3) of the Euclidean group are at the basis of most families of mechanisms with special motion capabilities. Recently, it was shown that, by conveniently composing subalgebra generators, persistent screw systems (PSSs) may be obtained. PSSs are not subalgebras of se(3), but they still exhibit remarkable invariant properties. For this reason, they may play an important role in both mobility analysis and mechanism design. This paper presents all generators of PSSs of dimension 4
In this thesis we study the special Euclidean group SE(3) from two points of view, algebraic and geo...
This paper presents a novel algebraic formulation of the central problem of screw theory, namely the...
Abstract: This paper gives a synthetic presentation of the geometry of rigid-body motion in a projec...
The subalgebras of the Lie algebra se(3) of the Euclidean group are at the basis of most families of...
none2In 1978, Hunt found a set of vector subspaces of screws that guarantee 'full-cycle mobility' of...
none1noWhen a mechanism moves, the twist system S of the end-effector generally varies. In significa...
In 1978, Hunt found a set of vector subspaces of screws that guarantee ‘full-cycle mobility’ of link...
In 1976, Hunt recovered screw theory by through geometric considerations and applied it to the analy...
When a mechanism moves, the twist system of the end-effector generally varies. In significant specia...
In this work, we examine the polynomial invariants of the special Euclidean group in three dimension...
Screw systems describe the infinitesimal motion of multi–degree-of-freedom rigid bodies, such as end...
It is known that the twist space of a (plunging) constant-velocity (CV) coupling with intersecting s...
Mechanisms and robots often share the following fundamental property: the instantaneous twist space ...
The twist space of a plunging constant-velocity (CV) coupling with intersecting shafts consists, in ...
This contribution presents a screw theory-based method for determining the mobility of fully paralle...
In this thesis we study the special Euclidean group SE(3) from two points of view, algebraic and geo...
This paper presents a novel algebraic formulation of the central problem of screw theory, namely the...
Abstract: This paper gives a synthetic presentation of the geometry of rigid-body motion in a projec...
The subalgebras of the Lie algebra se(3) of the Euclidean group are at the basis of most families of...
none2In 1978, Hunt found a set of vector subspaces of screws that guarantee 'full-cycle mobility' of...
none1noWhen a mechanism moves, the twist system S of the end-effector generally varies. In significa...
In 1978, Hunt found a set of vector subspaces of screws that guarantee ‘full-cycle mobility’ of link...
In 1976, Hunt recovered screw theory by through geometric considerations and applied it to the analy...
When a mechanism moves, the twist system of the end-effector generally varies. In significant specia...
In this work, we examine the polynomial invariants of the special Euclidean group in three dimension...
Screw systems describe the infinitesimal motion of multi–degree-of-freedom rigid bodies, such as end...
It is known that the twist space of a (plunging) constant-velocity (CV) coupling with intersecting s...
Mechanisms and robots often share the following fundamental property: the instantaneous twist space ...
The twist space of a plunging constant-velocity (CV) coupling with intersecting shafts consists, in ...
This contribution presents a screw theory-based method for determining the mobility of fully paralle...
In this thesis we study the special Euclidean group SE(3) from two points of view, algebraic and geo...
This paper presents a novel algebraic formulation of the central problem of screw theory, namely the...
Abstract: This paper gives a synthetic presentation of the geometry of rigid-body motion in a projec...