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We give a strong fundamental domain for the quotient of $PGL_2\!\left(\mathbb{F}_q(\!(t^{-1})\!)\!\right)$ by $PGL_2\!\left(\mathbb{F}_q[t]\right)$ as a subset of distinct ordered triple points of $\mathbb{P}^1(\mathbb{F}_q(\!(t^{-1})\!))$.
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참고문헌 (4)
참고문헌 신청
A. Broise-Alamichel / 2019 / Equidistribution and counting un-der equilibrium states in negative curvature and trees / Birkhauser/Springer
F. Bruhat / 1972 / Groupes reductifs sur un corps local / Inst. Hautes Etudes Sci :5~251
F. Paulin / 2020 / On continued fraction expansions of quadratic irrationals in positive characteristic / Groups Geom. Dyn 14(1):81~105
J.-P. Serre / 2003 / Trees, Springer Monographs in Mathematics / Springer-Verlag
F. Bruhat / 1972 / Groupes reductifs sur un corps local / Inst. Hautes Etudes Sci :5~251
F. Paulin / 2020 / On continued fraction expansions of quadratic irrationals in positive characteristic / Groups Geom. Dyn 14(1):81~105
J.-P. Serre / 2003 / Trees, Springer Monographs in Mathematics / Springer-Verlag
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