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Mathematics
[1836]
Growth of the Weil-Petersson inradius of moduli space
Yunhui Wu
Tsinghua University
Geometric Analysis and Geometric Topology
mathscidoc:1909.43005
Annales de l'Institut Fourier, 69, 1309-1346, 2018
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[1837]
Jakob Nielsen in memoriam
Werner Fenchel
Copenhagen
TBD
mathscidoc:1701.331193
Acta Mathematica, 103, (3), IV-XIX, 1960.6
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1
Christian Kassel · Christophe Reutenauer. Sturmian morphisms, the braid group B 4 , Christoffel words and bases of F 2. 2006.
2
Sorensen H K. Confluences of agendas: Emigrant mathematicians in transit in Denmark, 1933–1945[J]. Historia Mathematica, 2014, 41(2): 157-187.
3
Vagn Lundsgaard Hansen. Jakob Nielsen and His Contributions to Topology. 1999.
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[1838]
Measured foliations and the minimal norm property for quadratic differentials
Frederick P. Gardiner
City University of New York, Brooklyn, NY, USA
TBD
mathscidoc:1701.331638
Acta Mathematica, 152, (1), 57-76, 1983.4
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Gardiner F P, Harvey W J. Universal Teichmuller Space[C]., 2000: 457-492.
2
Dumas D. The Schwarzian derivative and measured laminations on Riemann surfaces[J]. Duke Mathematical Journal, 2005, 140(2): 203-243.
3
Miyachi H. Teichmüller rays and the Gardiner–Masur boundary of Teichmüller space[J]. Geometriae Dedicata, 2008, 137(1): 113-141.
4
Michael Wolf. Measured foliations and harmonic maps of surfaces. 1998.
5
Liu J. ON THE EXISTENCE OF JENKINS-STREBEL DIFFERENTIALS[J]. Bulletin of The London Mathematical Society, 2004, 36(03): 365-377.
6
Nag S. Mathematics in and out of String Theory[C]., 1995: 187-220.
7
Gaster J. A family of non-injective skinning maps with critical points[J]. Transactions of the American Mathematical Society, 2012, 368(3): 1911-1940.
8
Georgios Daskalopoulos · Richard A Wentworth. Harmonic Maps and Teichmueller Theory. 2006.
9
Francesco Bonsante · Gabriele Mondello · Jeanmarc Schlenker. A cyclic extension of the earthquake flow. 2011.
10
Athanase Papadopoulos · Weixu Su. On the Finsler structure of Teichmüller’s metric and Thurston’s metric. 2015.
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[1839]
Pluricomplex energy
Urban Cegrell
Department of Mathematics, University of Umeå
TBD
mathscidoc:1701.331852
Acta Mathematica, 180, (2), 187-217, 1996.10
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[1840]
On the multiplicative properties of the de Rham—Witt complex. I
Torsten Ekedahl
IHES, 35 Route de Chartres, Bures-Sur-Yvette, France
TBD
mathscidoc:1701.332605
Arkiv for Matematik, 22, (1), 185-239, 1983.9
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Due to the length this work is published in two parts. The second part will appear in Vol 23: 1 of this journal.
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