summary:The paper contains the solution of the classification problem for all motions in the complex projective space, which have only plane trajectories. It is shown that each such motion is a submanifold of a maximal motion with the same property. Maximal projective space motions with only plane trajectories are determined by special linear submanifolds of dimensions 2, 3, 5, 8 in $GL(4,C)$, they are denoted as $R, E_1, ..., E_6, S_1, S_2$ and given by explicit expressions
AbstractIn 1911 W. Blaschke and J. Grnwald described the group B of proper motions of the euclidean ...
In this paper the rigid-body displacements that transform a point in such a way that it remains on a...
In this PhD thesis we study submanifolds in complex projective and hyperbolic spaces. More specifica...
summary:The paper contains the solution of the classification problem for all motions in the complex...
summary:The paper contains the proof of the classification theorem for two-parametric space motions ...
summary:The paper deals with one-parametric projective plane motins with the property that all point...
summary:In this paper all projective plane motions with straight trajectories are described. Matrix ...
summary:In this paper the author finds and describes all similarity space motions, which have only p...
summary:The paper is devoted to Euclidean space motions with two straight trajectories on two given ...
summary:The paper deals with the local differential geometry of two-parametric motions in the Euclid...
summary:The author studies the Euclidean space motions with the property that the trajectory of ever...
summary:Restricting his considerations to the Euclidean plane, the author shows a method leading to ...
We first review theoretical results for the problem of estimating single and multiple transparent mo...
summary:There exist many examples of closed kinematical chains which have a freedom of motion, but t...
The topological complexity TC(X) is a homotopy invariant of a topological space X, motivated by rob...
AbstractIn 1911 W. Blaschke and J. Grnwald described the group B of proper motions of the euclidean ...
In this paper the rigid-body displacements that transform a point in such a way that it remains on a...
In this PhD thesis we study submanifolds in complex projective and hyperbolic spaces. More specifica...
summary:The paper contains the solution of the classification problem for all motions in the complex...
summary:The paper contains the proof of the classification theorem for two-parametric space motions ...
summary:The paper deals with one-parametric projective plane motins with the property that all point...
summary:In this paper all projective plane motions with straight trajectories are described. Matrix ...
summary:In this paper the author finds and describes all similarity space motions, which have only p...
summary:The paper is devoted to Euclidean space motions with two straight trajectories on two given ...
summary:The paper deals with the local differential geometry of two-parametric motions in the Euclid...
summary:The author studies the Euclidean space motions with the property that the trajectory of ever...
summary:Restricting his considerations to the Euclidean plane, the author shows a method leading to ...
We first review theoretical results for the problem of estimating single and multiple transparent mo...
summary:There exist many examples of closed kinematical chains which have a freedom of motion, but t...
The topological complexity TC(X) is a homotopy invariant of a topological space X, motivated by rob...
AbstractIn 1911 W. Blaschke and J. Grnwald described the group B of proper motions of the euclidean ...
In this paper the rigid-body displacements that transform a point in such a way that it remains on a...
In this PhD thesis we study submanifolds in complex projective and hyperbolic spaces. More specifica...