We develop the theory of hyperfunctions with values in a locally convex nonnecessarily
metrizable space E and find necessary conditions and sufficient conditions such that a …

For a connected symplectic manifold, we determine the universal central extension of the Lie
algebra of hamiltonian vector fields. We classify the central extensions of, of the Lie algebra …

The theory of hyperfunctions has now been flourishing for some years since its conception
by M. Sato [Sato 1959/60 and earlier references therein]. It is a natural enough exercise to …

Real analytic parameter dependence of solutions of differential equations Page 1 Rev. Mat.
Iberoamericana 26 (2010), no. 1, 175–238 Real analytic parameter dependence of solutions of …

Distributional complexes split for positive dimensions Page 1 J. reine angew. Math. 522 (2000),
63Ð79 Journal fuÈr die reine und angewandte Mathematik ( Walter de Gruyter Berlin Á New …

ON THE GROUP OF VOLUME-PRESERVING DIFFEOMORPHISMS Page 1 Mathematics of the
USSR-Izvestiya ON THE GROUP OF VOLUME-PRESERVING DIFFEOMORPHISMS To cite this …

We will show using purely linear functional analytic methods that each exact complex0→
F→(C∞(Ω)) s0→ p 0 (C∞(Ω)) s1→ p 1 (C∞(Ω)) s2→ p 2…, wherepiare matrices of …

The splitting of the d-complex in weighted spaces of (locally) square integrable functions
(defined on O CC" by means of an (increasing) weight system| W,| n= 1) is characterized by …

We investigate the well-known Loday-Quillen-Tsygan theorem, which calculates the Lie
algebra homology of the general linear algebra $\mathfrak {gl}(A) $ for an associative …

THE KER-COKER-SEQUENCE AND ITS GENERALIZATION IN SOME CLASSES OF
ADDITIVE CATEGORIES Page 1 Siberian Mathematical Journal, Vol. 50, No. 1, pp. 86–95 …