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[1781]
A long ℂ^{2}which is not Stein
Erlend Fornæss Wold
Department of Mathematics, University of Oslo
TBD
mathscidoc:1701.333160
Arkiv for Matematik, 48, (1), 207-210, 2007.11
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We construct a 2-dimensional complex manifold$X$which is the increasing union of proper subdomains that are biholomorphic to ℂ^{2}, but$X$is not Stein.
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[1782]
Oscillation and disconjugacy for linear differential equations with almost periodic coefficients
Lawrence Markus
Yale University, USA
Richard A. Moore
Yale University, USA
TBD
mathscidoc:1701.331127
Acta Mathematica, 96, (1), 99-123, 1956.12
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[1783]
Self-similarity of Siegel disks and Hausdorff dimension of Julia sets
Curtis T. McMullen
Department of Mathematics, Harvard University
TBD
mathscidoc:1701.331854
Acta Mathematica, 180, (2), 247-292, 1995.11
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[1784]
Stability of embeddings for pseudoconcave surfaces and their boundaries
Charles L. Epstein
Department of Mathematics, University of Pennsylvania
Gennadi M. Henkin
Institut de Mathématique de Jussieu, Université de Paris VI
TBD
mathscidoc:1701.331892
Acta Mathematica, 185, (2), 161-237, 1999.7
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[1785]
Pseudo-lattices: Theory and applications
Ih-Ching Hsu
Northern Illinois University, De Kalb, ILL, USA
H. L. Bentley
Bucknell University, Lewisburg, Pennsylvania, USA
TBD
mathscidoc:1701.332329
Arkiv for Matematik, 8, (3), 259-270, 1971.3
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