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[1821]
An ill-posed moving boundary problem for doubly-connected domains
Björn Gustafsson
Department of Mathematics, Royal Institute of Technology
TBD
mathscidoc:1701.332658
Arkiv for Matematik, 25, (1), 231-253, 1986.1
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[1822]
Carleson's counterexample and a scale of Lorentz-BMO spaces on the bitorus
Oscar Blasco
Department of Mathematics, Universitat de Valencia
Sandra Pott
Department of Mathematics, University of Glasgow
TBD
mathscidoc:1701.333058
Arkiv for Matematik, 43, (2), 289-305, 2003.12
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We introduce a full scale of Lorentz-BMO spaces BMO_{$L$}^{$p,q$}on the bidisk, and show that these spaces do not coincide for different values of$p$and$q$. Our main tool is a detailed analysis of Carleson's construction in [C].
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[1823]
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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[1824]
Essais sur le calcul du nombre des classes de formes quadratiques binaires aux coefficients entiers
M. Lerch
Fribourg
TBD
mathscidoc:1701.33464
Acta Mathematica, 30, (1), 203-293, 1906.12
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1
Berndt B C. Periodic Bernoulli Numbers, Summation Formulas and Applications[C]., 1975: 143-189.
2
Berndt B C, Zaharescu A. Finite trigonometric sums and class numbers[J]. Mathematische Annalen, 2004, 330(3): 551-575.
3
Johnson W, Mitchell K J. Symmetries for sums of the Legendre symbol.[J]. Pacific Journal of Mathematics, 1977, 69(1): 117-124.
4
Hudson R H, Williams K S. Class number formulae of Dirichlet type[J]. Mathematics of Computation, 1982, 39(160): 725-732.
5
Mordell L J. On Lerch\u0027s class number formulae for binary quadratic forms[J]. Arkiv för Matematik, 1963: 97-100.
6
Werner Hurlimann. On universal zero-free ternary quadratic form representations of primes in arithmetic progressions. 2017.
7
Kurt Girstmairaffiliated Withinstitut Fur Mathematik. Kroneckers Lösung der Pellschen Gleichung auf dem Computer. 2006.
8
Kurt Girstmair. Kroneckers Lösung der Pellschen Gleichung auf dem Computer. 2006.
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[1825]
Sur une extension d'un principe classique de l'analyse et sur quelques propriétés des fonctions monogènes dans le voisinage d'un point singulier
E. Pharagmén
Stockholm
Ernst Lindelöf
Helsingfors
TBD
mathscidoc:1701.33479
Acta Mathematica, 31, (1), 381-406, 1908.12
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