The Steiner area formula and the polar moment of inertia were expressed during one-parameter closed planar homothetic motions in complex plane. The Steiner point or Steiner normal concepts were described according to whether rotation number was different from zero or equal to zero, respectively. The moving pole point was given with its components and its relation between Steiner point or Steiner normal was specified. The sagittal motion of a winch was considered as an example. This motion was described by a double hinge consisting of the fixed control panel of winch and the moving arm of winch. The results obtained in the second section of this study were applied for this motion
summary:In this paper, under the one-parameter closed planar homothetic motion, a generalization of ...
We present a new method for describing the kinematics of the rotational motion of a rigid body. The ...
Engineering analysis and design often uses properties of plane sections in calculations. For example...
Abstract: In this paper, the kinetic energy formula was expressed during one-parameter closed planar...
In this study, the oriented area of a region swept by a line segment under 1-parameter planar homoth...
In [10] one-parameter planar motion was first introduced and the relations between absolute, relativ...
In this article, we investigate two-parameter motions in the complex plane. Also, we refer to some d...
Three commonly used methods to determine the principal moments of inertia of a plane area and their ...
AbstractThis brief note expanding on one aspect of paper [1], which deals with the complex number fo...
In this study, we first calculate the polar moment of inertia of orbit curves under one-parameter pl...
This brief note expanding on one aspect of paper [1], which deals with the complex number form of Eu...
Abstract – The present paper is concerned with the generalization of the Holditch Theorem under one-...
In this study, we first obtained the Steiner area formula in the generalized complex plane. Then, wi...
Muller (1978), in the Euclidean plane E-2 introduced the one parameter planar motions and obtained t...
In this study, we give the Cauchy-length formula for the homothetic motions in generalized complex p...
summary:In this paper, under the one-parameter closed planar homothetic motion, a generalization of ...
We present a new method for describing the kinematics of the rotational motion of a rigid body. The ...
Engineering analysis and design often uses properties of plane sections in calculations. For example...
Abstract: In this paper, the kinetic energy formula was expressed during one-parameter closed planar...
In this study, the oriented area of a region swept by a line segment under 1-parameter planar homoth...
In [10] one-parameter planar motion was first introduced and the relations between absolute, relativ...
In this article, we investigate two-parameter motions in the complex plane. Also, we refer to some d...
Three commonly used methods to determine the principal moments of inertia of a plane area and their ...
AbstractThis brief note expanding on one aspect of paper [1], which deals with the complex number fo...
In this study, we first calculate the polar moment of inertia of orbit curves under one-parameter pl...
This brief note expanding on one aspect of paper [1], which deals with the complex number form of Eu...
Abstract – The present paper is concerned with the generalization of the Holditch Theorem under one-...
In this study, we first obtained the Steiner area formula in the generalized complex plane. Then, wi...
Muller (1978), in the Euclidean plane E-2 introduced the one parameter planar motions and obtained t...
In this study, we give the Cauchy-length formula for the homothetic motions in generalized complex p...
summary:In this paper, under the one-parameter closed planar homothetic motion, a generalization of ...
We present a new method for describing the kinematics of the rotational motion of a rigid body. The ...
Engineering analysis and design often uses properties of plane sections in calculations. For example...