crosscap slide

The crosscap slide is an autohomeomorphism which can be defined only fornon orientable surfaces whose genus is greater than one.

It is also known as the y-homeomorphism. This name was coined by Lickorish and the name crosscap slide was introduced by Korkmaz.

1.
D.R.J. Chillingworth. A finite set of generators for thehomeotopy group of a non-orientable surface, Proc. Camb. Phil. Soc.65(1969), 409-430.
2.
M. Korkmaz. Mapping Class Groups of Non-orientable Surfaces, Geometriae Dedicata 89 (2002), 109-133.
3.
W.B.R. Lickorish. Homeomorphisms of non-orientable two-manifolds,Math. Proc. Camb. Phil. Soc. 59 (1963), 307-317.

单词	CrosscapSlide
释义	crosscap slide The crosscap slide is an autohomeomorphism which can be defined only fornon orientable surfaces whose genus is greater than one. It is also known as the y-homeomorphism. This name was coined by Lickorish and the name crosscap slide was introduced by Korkmaz. 1. D.R.J. Chillingworth. A finite set of generators for thehomeotopy group of a non-orientable surface, Proc. Camb. Phil. Soc.65(1969), 409-430. 2. M. Korkmaz. Mapping Class Groups of Non-orientable Surfaces, Geometriae Dedicata 89 (2002), 109-133. 3. W.B.R. Lickorish. Homeomorphisms of non-orientable two-manifolds,Math. Proc. Camb. Phil. Soc. 59 (1963), 307-317.
随便看	SequentiallyCompact sequentially compact SequentiallyContinuous sequentially continuous Series series SeriesInversion series inversion SerreDuality Serre duality SerresTwistingTheorem SerreSwanTheorem Serre-Swan theorem SerretFrenetEquations Serret-Frenet equations SerretFrenetEquationsInmathbbR2 Serret-Frenet equations in ℝ^2 Serre’s twisting theorem SesquilinearFormsOverGeneralFields sesquilinear forms over general fields Set set SetClosedUnderAnOperation set closed under an operation SetDifference