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Complex projective plane
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1	The second closed geodesic on the complex projective plane ∗ Hans-Bert Rademacher Abstract We show the existence of at least two geometrically distinct closed Add to Reading List Source URL: www.math.uni-leipzig.de Language: English - Date: 2012-11-28 02:41:20 Differential geometry Finsler geometry Dynamical systems Geodesic Finsler manifold Closed geodesic Jacobi field
2	SU(2)-DONALDSON INVARIANTS OF THE COMPLEX PROJECTIVE PLANE MICHAEL GRIFFIN, ANDREAS MALMENDIER AND KEN ONO Abstract. There are two families of Donaldson invariants for the complex projective plane, corresponding to the S Add to Reading List Source URL: web.math.princeton.edu Language: English - Date: 2015-09-21 12:48:26
3	Complex Analysis Harold V. McIntosh Departamento de Aplicaci´on de Microcomputadoras, Instituto de Ciencias, Universidad Aut´onoma de Puebla, Apartado postal 461, 72000 Puebla, Puebla, M´exico. April 5, 2001 Add to Reading List Source URL: delta.cs.cinvestav.mx Language: English - Date: 2006-03-10 19:25:38 Complex analysis Trigonometry Projective geometry Complex numbers Analytic functions Complex plane Stereographic projection Trigonometric functions Polar coordinate system Mathematical analysis Geometry Mathematics
4	Conformal Mappings from the Upper Half Plane to Fundamental Domains on the Hyperbolic Plane Add to Reading List Source URL: www.math.auckland.ac.nz Language: English - Date: 2003-06-24 20:03:11 Complex analysis Projective geometry Ordinary differential equations Riemann surfaces Kleinian groups Schwarzian derivative Möbius transformation Hypergeometric function Law of cosines Geometry Mathematical analysis Mathematics
5	The Geometry of Möbius Transformations John Olsen Add to Reading List Source URL: www.johno.dk Language: English - Date: 2010-05-10 21:33:10 Spheres Riemann surfaces Cartographic projections Complex numbers Stereographic projection Möbius transformation Riemann sphere Inversive geometry Complex plane Geometry Mathematical analysis Projective geometry
6	3. MÖBIUS TRANSFORMATIONS AND THE EXTENDED COMPLEX PLANE It can be helpful, particularly with the Möbius Transformations we are about to meet, to include Add to Reading List Source URL: people.maths.ox.ac.uk Language: English - Date: 2007-05-05 05:05:53 Riemann surfaces Lie groups Conformal geometry Möbius transformation Riemann sphere Generalised circle Inversive geometry Conformal map Schwarz lemma Geometry Mathematical analysis Projective geometry