Conics in the hyperbolic plane

An affine transformation such as T(P)=Q is a locus of an affine conic. Any affine conic can be produced from this incidence construction. The affine type of conic (ellipse, parabola, hyperbola) is determined by the invariants of T, the determinant and trace of its linear part. The purpose of this th...

Full description

Bibliographic Details
Main Author:	Naeve, Trent Phillip
Format:	Others
Published:	CSUSB ScholarWorks 2007
Subjects:	Conic sections Geometry Plane Hyperbola Hyperbola. Geometry and Topology
Online Access:	https://scholarworks.lib.csusb.edu/etd-project/3075 https://scholarworks.lib.csusb.edu/cgi/viewcontent.cgi?article=4111&context=etd-project

id	ndltd-csusb.edu-oai-scholarworks.lib.csusb.edu-etd-project-4111
record_format	oai_dc
spelling	ndltd-csusb.edu-oai-scholarworks.lib.csusb.edu-etd-project-41112019-10-23T03:34:57Z Conics in the hyperbolic plane Naeve, Trent Phillip An affine transformation such as T(P)=Q is a locus of an affine conic. Any affine conic can be produced from this incidence construction. The affine type of conic (ellipse, parabola, hyperbola) is determined by the invariants of T, the determinant and trace of its linear part. The purpose of this thesis is to obtain a corresponding classification in the hyperbolic plane of conics defined by this construction. 2007-01-01T08:00:00Z text application/pdf https://scholarworks.lib.csusb.edu/etd-project/3075 https://scholarworks.lib.csusb.edu/cgi/viewcontent.cgi?article=4111&context=etd-project Theses Digitization Project CSUSB ScholarWorks Conic sections Geometry Plane Hyperbola Conic sections Geometry Plane Hyperbola. Geometry and Topology
collection	NDLTD
format	Others
sources	NDLTD
topic	Conic sections Geometry Plane Hyperbola Conic sections Geometry Plane Hyperbola. Geometry and Topology
spellingShingle	Conic sections Geometry Plane Hyperbola Conic sections Geometry Plane Hyperbola. Geometry and Topology Naeve, Trent Phillip Conics in the hyperbolic plane
description	An affine transformation such as T(P)=Q is a locus of an affine conic. Any affine conic can be produced from this incidence construction. The affine type of conic (ellipse, parabola, hyperbola) is determined by the invariants of T, the determinant and trace of its linear part. The purpose of this thesis is to obtain a corresponding classification in the hyperbolic plane of conics defined by this construction.
author	Naeve, Trent Phillip
author_facet	Naeve, Trent Phillip
author_sort	Naeve, Trent Phillip
title	Conics in the hyperbolic plane
title_short	Conics in the hyperbolic plane
title_full	Conics in the hyperbolic plane
title_fullStr	Conics in the hyperbolic plane
title_full_unstemmed	Conics in the hyperbolic plane
title_sort	conics in the hyperbolic plane
publisher	CSUSB ScholarWorks
publishDate	2007
url	https://scholarworks.lib.csusb.edu/etd-project/3075 https://scholarworks.lib.csusb.edu/cgi/viewcontent.cgi?article=4111&context=etd-project
work_keys_str_mv	AT naevetrentphillip conicsinthehyperbolicplane
_version_	1719275866684391424

Conics in the hyperbolic plane

Similar Items