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[1811]
Sur la généralisation d’une formule d’Abel
N. Sonine
Varsovie
TBD
mathscidoc:1701.33064
Acta Mathematica, 4, (1), 171-176, 1884.7
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[1812]
Sur les intégrales algébriques de différentielles algébriques
G. Humbert
Paris
TBD
mathscidoc:1701.33149
Acta Mathematica, 10, (1), 281-298, 1887.12
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[1813]
Intersection properties of balls in complex Banach spaces whose duals are$L$_{1}spaces
Otte Hustad
University of Oslo, Norway
TBD
mathscidoc:1701.331462
Acta Mathematica, 132, (1), 283-313, 1973.5
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Choi M, Effros E G. Injectivity and operator spaces[J]. Journal of Functional Analysis, 1977, 24(2): 156-209.
2
Lima Ȧ. Intersection properties of balls and subspaces in Banach spaces[J]. Transactions of the American Mathematical Society, 1977: 1-62.
3
Espinola R, Khamsi M A. Introduction to Hyperconvex Spaces[C]., 2001: 391-435.
4
V P Fonf · Joram Lindenstrauss · R R Phelps. Chapter 15 Infinite dimensional convexity. 2001.
5
Sharir M. A counterexample on extreme operators[J]. Israel Journal of Mathematics, 1976: 320-328.
6
Phelps R R. The Choquet representation in the complex case[J]. Bulletin of the American Mathematical Society, 1977, 83(3): 299-312.
7
Bandyopadhyay P, Rao T S. Central Subspaces of Banach Spaces[J]. Journal of Approximation Theory, 2000, 103(2): 206-222.
8
Asvald Lima. Complex Banach spaces whose duals areL 1-spaces. 1976.
9
Effros E G. Aspects of non-commutative order[C]., 1978: 1-40.
10
Lima V, Lima A. A THREE BALL INTERSECTION PROPERTY FOR U-IDEALS[J]. Journal of Functional Analysis, 2007, 252(1): 220-232.
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[1814]
On the analytic continuation of holomorphic solutions of partial differential equations
Jan Persson
Institutt for matematiske realfag, Universitetet i Tromsö
TBD
mathscidoc:1701.332541
Arkiv for Matematik, 19, (1), 177-191, 1980.1
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[1815]
Computing the Euler characteristic of generalized Kummer varieties
Martin G. Gulbrandsen
Department of Mathematics, University of Oslo
TBD
mathscidoc:1701.333098
Arkiv for Matematik, 45, (1), 49-60, 2005.11
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We give an elementary proof of the formula χ($K$^{$n$}A)=$n$^{3}σ($n$) for the Euler characteristic of the generalized Kummer variety$K$^{$n$}$A$, where σ($n$) denotes the sum of divisors function.
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