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[841]
Riemann's zeta-function and the divisor problem. II
Matti Jutila
Department of Mathematics, University of Turku
TBD
mathscidoc:1701.332784
Arkiv for Matematik, 31, (1), 61-70, 1990.9
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[842]
The elementary theory of large$e$-fold ordered fields
Moshe Jarden
Tel-Aviv University, Tel-Aviv, Israel
TBD
mathscidoc:1701.331618
Acta Mathematica, 149, (1), 239-260, 1980.11
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Moshe Jarden. On the model companion of the theory ofe-fold ordered fields. 1983.
2
Efrat I. The elementary theory of free pseudo- p -adically closed fields of finite corank[J]. Journal of Symbolic Logic, 1991, 56(2): 484-496.
3
Jarden M. Infinite Galois Theory[C]., 1996: 269-319.
4
Ershov Y L. RRC-fields with small absolute Galois groups[J]. Annals of Pure and Applied Logic, 1989, 43(3): 197-208.
5
Jarden M. The algebraic nature of the elementary theory of PRC fields[J]. Manuscripta Mathematica, 1988, 60(4): 463-475.
6
Basarab Ş A. Transfer principles for pseudo real closed e -fold ordered fields[J]. Journal of Symbolic Logic, 1986, 51(04): 981-991.
7
Fried M D, Volklein H. The absolute Galois group of a Hilbertian PRC field[J]. Israel Journal of Mathematics, 1994: 85-101.
8
Haran D, Lauwers L. GALOIS STRATIFICATION OVER e-FOLD ORDERED FROBENIUS FIELDS[J]. Israel Journal of Mathematics, 1994: 169-197.
9
Samaria Montenegro. Pseudo real closed field, pseudo p-adically closed fields and NTP2. 2014.
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[843]
Ergodicity of the hard-core model on$Z$^{2}with parity-dependent activities
Olle Häggström
Department of Mathematics, Chalmers University of Technology
TBD
mathscidoc:1701.332869
Arkiv for Matematik, 35, (1), 171-184, 1995.9
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[844]
On sections of some holomorphic families of closed Riemann surfaces
Clifford J. Earle
Cornell University, Ithaca, N. Y., USA
Irwin Kra
State University of New York, Stony Brook, N. Y., USA
TBD
mathscidoc:1701.331497
Acta Mathematica, 137, (1), 49-79, 1975.4
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[845]
Characterization of Orlicz–Sobolev space
Heli Tuominen
Department of Mathematics and Statistics, University of Jyväskylä
TBD
mathscidoc:1701.333093
Arkiv for Matematik, 45, (1), 123-139, 2005.9
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We give a new characterization of the Orlicz–Sobolev space$W$^{1,Ψ}(R^{$n$}) in terms of a pointwise inequality connected to the Young function Ψ. We also study different Poincaré inequalities in the metric measure space.
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