Möbius transformation and degenerate hyperbolic equation

2001 ◽  
Vol 11 (S2) ◽  
pp. 155-175
Author(s):  
JI Xinhua
Keyword(s):  
Hyperbolic Equation ◽  
Möbius Transformation ◽  
Degenerate Hyperbolic Equation ◽  
Mobius Transformation

Power Dependent Impedance Measurement Exploiting an Oscilloscope and Möbius Transformation

2017 ◽  
Vol E100.C (10) ◽  
pp. 918-923
Author(s):  
Sonshu SAKIHARA ◽  
Masaru TAKANA ◽  
Naoki SAKAI ◽  
Takashi OHIRA
Keyword(s):  
Impedance Measurement ◽  
Möbius Transformation ◽  
Mobius Transformation

Möbius Transformation

2004 ◽  
pp. 249-249
Author(s):  
David Berman ◽  
Hugo Garcia-Compean ◽  
Paulius Miškinis ◽  
Miao Li ◽  
Daniele Oriti ◽  
...  
Keyword(s):  
Möbius Transformation ◽  
Mobius Transformation

scholarly journals Antipodal Identification in the Schwarzschild Spacetime

2020 ◽  
Vol 5 (3) ◽  
Author(s):  
Miguel Socolovsky ◽  
Keyword(s):  
Conical Singularity ◽  
Möbius Transformation ◽  
Curvature Singularity ◽  
Schwarzschild Spacetime ◽  
Null Geodesics ◽  
Mobius Transformation ◽  
Simply Connected ◽  
Antipodal Identification ◽  
Bending Light

"Through a Möbius transformation, we study aspects like topology, ligth cones, horizons, curvature singularity, lines of constant Schwarzschild coordinates r and t, null geodesics, and transformed metric, of the spacetime (SKS/2)^' that results from: i) the antipode identification in the Schwarzschild-Kruskal-Szekeres (SKS) spacetime, and ii) the suppression of the consequent conical singularity. In particular, one obtains a non simply-connected topology: (SKS/2)^' = R^2* ×S^2 and, as expected, bending light cones."

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