Grading and prognosis of acute low-tone sensorineural hearing loss

Kabaya, Kayoko; Watanabe, Nobuhiro; Takahashi, Mariko; Araki, Yukie; Murakami, Shingo

doi:10.4295/audiology.54.665

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Appendix A: Complex Fenchel-nielsen (Fn) Coordinate1

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2017

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“…The stretching leads to the definition of a pair of complex Fenchel-Nielsen (FN) coordinates on M f lat (S, SL(2, C)) the moduli space of (framed) flat SL(2, C) connections on S [29,30].…”

Section: Appendix A: Complex Fenchel-nielsen (Fn) Coordinatementioning

confidence: 99%

SU(2) flat connection on a Riemann surface and 3D twisted geometry with a cosmological constant

Han

Huang

2017

Phys. Rev. D

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Twisted geometries are understood to be the discrete classical limit of Loop Quantum Gravity. In this paper, SU(2) flat connections on (decorated) 2D Riemann surface are shown to be equivalent to the generalized twisted geometries in 3D space with cosmological constant. Various flat connection quantities on Riemann surface are mapped to the geometrical quantities in discrete 3D space. We propose that the moduli space of SU(2) flat connections on Riemann surface generalizes the phase space of twisted geometry or Loop Quantum Gravity to include the cosmological constant.

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“…The stretching leads to the definition of a pair of complex Fenchel-Nielsen (FN) coordinates on M f lat (S, SL(2, C)) the moduli space of (framed) flat SL(2, C) connections on S [29,30].…”

Section: Appendix A: Complex Fenchel-nielsen (Fn) Coordinatementioning

confidence: 99%

SU(2) flat connection on a Riemann surface and 3D twisted geometry with a cosmological constant

Han

Huang

2017

Phys. Rev. D

View full text Add to dashboard Cite

show abstract

Grading and prognosis of acute low-tone sensorineural hearing loss

Cited by 1 publication

References 18 publications

SU(2) flat connection on a Riemann surface and 3D twisted geometry with a cosmological constant

SU(2) flat connection on a Riemann surface and 3D twisted geometry with a cosmological constant

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