Add to ORKGAbstract. Some relations in a complete quadrilateral are derived. In connection with these relations some special conics related to the angular points and sides of the quadrilateral are discussed. A theorem of Carnot valid for a triangle is extended to a quadrilateral. 1
Abstract: In this study, we present a proof of the Menelaus theorem for quadrilaterals in hyperbolic...
In the town of Saratov where he was prisonner, Poncelet, continuing the work of Euler and Steiner on...
Thesis (M.A.)--University of Kansas, Mathematics, 1916. ; Includes bibliographical references
The various types of plane quadrilaterals are characterized by their side and diagonal lengths. Pant...
Poncelet's theorem is a famous result in algebraic geometry, dating to the early part of the ninetee...
We study the Carnot theorem and the configuration of points and lines in connection with it. It is p...
The book is devoted to the properties of conics (plane curves of second degree) that can be formulat...
A quadrilateral that can be inscribed in a circle is a cyclic quadrilateral. While all triangles are...
In this article, we review some properties of the harmonic quadrilateral related to triangle simedia...
In this article, we review some properties of the harmonic quadrilateral related to triangle simedia...
We investigate closed chains of conics which carry Poncelet triangles. In particular, we show that e...
In this article we introduce the concept of Bobillier transversal of a triangle with respect to a po...
Abstract. We introduce the idea of the conjugate polygon of a point relative to another polygon and ...
In this study, we present a proof of the Menelaus theorem for quadrilaterals in hyperbolic geometry,...
For nearly three centuries mathematicians have been interested in polygons which simultaneously circ...
Abstract: In this study, we present a proof of the Menelaus theorem for quadrilaterals in hyperbolic...
In the town of Saratov where he was prisonner, Poncelet, continuing the work of Euler and Steiner on...
Thesis (M.A.)--University of Kansas, Mathematics, 1916. ; Includes bibliographical references
The various types of plane quadrilaterals are characterized by their side and diagonal lengths. Pant...
Poncelet's theorem is a famous result in algebraic geometry, dating to the early part of the ninetee...
We study the Carnot theorem and the configuration of points and lines in connection with it. It is p...
The book is devoted to the properties of conics (plane curves of second degree) that can be formulat...
A quadrilateral that can be inscribed in a circle is a cyclic quadrilateral. While all triangles are...
In this article, we review some properties of the harmonic quadrilateral related to triangle simedia...
In this article, we review some properties of the harmonic quadrilateral related to triangle simedia...
We investigate closed chains of conics which carry Poncelet triangles. In particular, we show that e...
In this article we introduce the concept of Bobillier transversal of a triangle with respect to a po...
Abstract. We introduce the idea of the conjugate polygon of a point relative to another polygon and ...
In this study, we present a proof of the Menelaus theorem for quadrilaterals in hyperbolic geometry,...
For nearly three centuries mathematicians have been interested in polygons which simultaneously circ...
Abstract: In this study, we present a proof of the Menelaus theorem for quadrilaterals in hyperbolic...
In the town of Saratov where he was prisonner, Poncelet, continuing the work of Euler and Steiner on...
Thesis (M.A.)--University of Kansas, Mathematics, 1916. ; Includes bibliographical references