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screw motion is studied in generalized space

screw motion is studied in generalized space jOpOL
In this study, screw motion is studied in generalized space including Euclidean and Lorentz spaces. This study used generalized dual skew-symmetric and dual orthogonal matrices instead of known dual skew-symmetric and dual orthogonal matrices. The fact that the rotation part of the screw motion changes (circular, hyperbolic, elliptical, etc. ) according to the selection of α and β in generalized space makes the subject interesting. In the introduction part of the manuscript, brief information is given about the screw movement, the history of scalar product spaces, and their usage areas. In the following sections, results related to screw motion in generalized space are obtained and two examples are given, with the rotational part elliptical and hyperbolic. Literature review and references are sufficient to summarize the subject. Since the generalized space is a scalar product space, this study will be a reference for studying screw motion in other scalar product spaces.
In this study,
screw
motion
is studied
in generalized
space
including Euclidean and Lorentz spaces. This study
used
generalized dual skew-symmetric and dual orthogonal matrices
instead
of known dual skew-symmetric and dual orthogonal matrices. The fact that the rotation part of the
screw
motion
changes
(circular, hyperbolic, elliptical, etc. ) according to the selection of α and β in generalized
space
makes
the subject interesting. In the introduction part of the manuscript, brief information is
given
about the
screw
movement, the history of scalar product
spaces
, and their usage areas. In the following sections, results related to
screw
motion
in generalized
space
are obtained
and two examples are
given
, with the rotational part elliptical and hyperbolic. Literature review and references are sufficient
to summarize
the subject. Since the generalized
space
is a scalar product
space
, this study will be a reference for studying
screw
motion
in other scalar product
spaces
.
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