TBD

[3526] Beweis des Laurent’schen Satzes

Ludwig Scheeffer Berlin

TBD mathscidoc:1701.33070

Acta Mathematica, 4, (1), 375-380, 1884.7
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[3527] Sur les fonctions de trois variables réelles satisfaisant à l’équation différentielle Δ$F$=0

P. Appell Paris

TBD mathscidoc:1701.33069

Acta Mathematica, 4, (1), 313-374, 1884.7
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[3528] Sur les groupes des équations linéaires

H. Poincaré Paris

TBD mathscidoc:1701.33068

Acta Mathematica, 4, (1), 201-312, 1884.7
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[3529] Démonstration du théoréme de Cauchy

E. Goursat Toulouse

TBD mathscidoc:1701.33067

Acta Mathematica, 4, (1), 197-200, 1884.7
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[3530] Sur l’usage des produits infinis dans la théorie des fonctions elliptiques

Ch. Hermite R. Lipschitz Bonn, 20 D\’ecembre 1883

TBD mathscidoc:1701.33066

Acta Mathematica, 4, (1), 193-196, 1884.7
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[3531] Untersuchungen über die Lage der Brennlinien eines unendlich dünnen Strahlenbündels

Ludwig Matthiessen Rostock

TBD mathscidoc:1701.33065

Acta Mathematica, 4, (1), 177-192, 1884.7
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[3532] 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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[3533] Recherches hydrodynamiques

C. A. Bjerknes Christiania

TBD mathscidoc:1701.33063

Acta Mathematica, 4, (1), 121-170, 1884.7
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[3534] Sur quelques points de la théorie des équations numériques

E. Laguerre Paris

TBD mathscidoc:1701.33062

Acta Mathematica, 4, (1), 97-120, 1884.7
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[3535] Sur l’équation aux dérivées partielles du troisième ordre des systèmes orthogonaux

Gaston Darboux Paris

TBD mathscidoc:1701.33061

Acta Mathematica, 4, (1), 93-96, 1884.7
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[3536] Sur un développement en fraction continue

CH. Hermite L. Fuchs Paris, 1 F\’evrier 1884.

TBD mathscidoc:1701.33060

Acta Mathematica, 4, (1), 89-92, 1884.7
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[3537] Démonstration nouvelle du théorème de Laurent

G. Mittag-Leffler Stockholm

TBD mathscidoc:1701.33059

Acta Mathematica, 4, (1), 80-88, 1884.7
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[3538] Sur la représentation analytique des fonctions monogènes uniformes

G. Mittag-Leffler Stockholm

TBD mathscidoc:1701.33058

Acta Mathematica, 4, (1), 1-79, 1884.7
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[3539] Sur les invariants des équations différentielles linéaires du quatrième ordre

G. H. Halphen Paris

TBD mathscidoc:1701.33057

Acta Mathematica, 3, (1), 325-380, 1883.12
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[3540] Ueber gewisse durch die Gammafunction ausdrückbare unendliche producte

Hjalmar Mellin Helsingfors

TBD mathscidoc:1701.33056

Acta Mathematica, 3, (1), 322-324, 1883.12
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[3541] Sur L'équation $$\begin{array}{l} \frac{{d^2 y}}{{dx^2 }} + \left[ {2\nu \frac{{k^2 sn x cn x}}{{dn x}} + 2\nu _1 \frac{{sn x dn x}}{{cn x}} - 2\nu _2 \frac{{cn x dn x}}{{sn x}}} \right]\frac{{dy}}{{dx}} = \\ = \left[ {\frac{I}{{sn^2 x}}(n_3 - \nu _2 )(n_3 + \nu _2 + 1) + \frac{{dn^2 x}}{{cn^2 x}}(n_2 - \nu _1 )(n_2 + \nu _1 + 1) + } \right. \\ \left. {\frac{{k^2 cn^2 x}}{{dn^2 x}}(n_1 - \nu )(n_1 + \nu + 1) + k^2 sn^2 x(n + \nu + \nu _1 + \nu _2 )(n - \nu - \nu _1 - \nu _2 + 1) + h} \right]y \\ \end{array}$$

Cte de Sparre Lyon

TBD mathscidoc:1701.33055

Acta Mathematica, 3, (1), 289-321, 1883.12
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[3542] Sur le multiplicateur des fonctions hyperelliptiques de premier ordre

Martin Krause Rostock

TBD mathscidoc:1701.33054

Acta Mathematica, 3, (1), 283-288, 1883.12
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[3543] Note sur certaines équations différentielles linéaires

Adolph Steen Copenhague

TBD mathscidoc:1701.33053

Acta Mathematica, 3, (1), 277-282, 1883.12
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[3544] Über die Verallgemeinerung

A. Krazer Würzburg F. Prym Würzburg

TBD mathscidoc:1701.33052

Acta Mathematica, 3, (1), 240-276, 1883.12
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[3545] Ableitung

F. Prym Würzburg

TBD mathscidoc:1701.33051

Acta Mathematica, 3, (1), 216-239, 1883.12
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[3546] Ein Neuer Beweis

F. Prym Würzburg

TBD mathscidoc:1701.33050

Acta Mathematica, 3, (1), 201-215, 1883.12
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[3547] Sur les surfaces du troisième ordre

C. Le Paige Liège

TBD mathscidoc:1701.33049

Acta Mathematica, 3, (1), 181-200, 1883.12
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[3548] Sur la transformation des fonctions hyperelliptiques de premier ordre

Martin Krause Rostock

TBD mathscidoc:1701.33048

Acta Mathematica, 3, (1), 153-180, 1883.12
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[3549] Sur les couches de niveau

E. Beltrami Pavie

TBD mathscidoc:1701.33047

Acta Mathematica, 3, (1), 141-152, 1883.12
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[3550] Sur l'équation $$\begin{array}{l} \frac{{d^2 y}}{{dx^2 }} + \left[ {2\nu \frac{{k^2 sn x cn x}}{{dn x}} + 2\nu _1 \frac{{sn x dn x}}{{cn x}} - 2\nu _2 \frac{{cn x dn x}}{{sn x}}} \right]\frac{{dy}}{{dx}} = \\ = \left[ {\frac{I}{{sn^2 x}}(n_3 - \nu _2 )(n_3 + \nu _2 + 1) + \frac{{dn^2 x}}{{cn^2 x}}(n_2 - \nu _1 )(n_2 + \nu _1 + 1) + } \right. \\ \left. { + \frac{{k^2 cn^2 x}}{{dn^2 x}}(n_1 - \nu )(n_1 + \nu + 1) + k^2 sn^2 x(n + \nu + \nu _1 + \nu _2 )(n - \nu - \nu _1 - \nu _2 + 1) + h} \right] \\ \end{array}$$

Cte de Sparre Lyon

TBD mathscidoc:1701.33046

Acta Mathematica, 3, (1), 105-140, 1883.12
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