Heegaard splittings of graph manifolds.
Heegaard splittings of Seifert fibered spaces.
Heegaard splittings of (surface) x I are standars.
Heegaard splittings of the pair of solid torus and the core loop.
We show that any Heegaard splitting of the pair of the solid torus (≅D2xS1) and its core loop (an interior point xS1) is standard, using the notion of Heegaard splittings of pairs of 3-manifolds and properly imbedded graphs, which is defined in this paper.
Heegard and regular genus agree for compact -manifolds
Hegaard genus of closed orientable Seifert 3-manifolds.
Hénon mappings in the complex domain I : the global topology of dynamical space
Herissons et multiherissons (enveloppes parametrées par leur application de Gauss)
Hermitian forms on link modules.
High-dimensional knots corresponding to the fractional Fibonacci groups
We prove that the natural HNN-extensions of the fractional Fibonacci groups are the fundamental groups of high-dimensional knot complements. We also give some characterization and interpretation of these knots. In particular we show that some of them are 2-knots.
Higher dimensional simple knots and minimal Seifert surfaces.
Higher order almost tangent geometry and non-autonomous Lagrangian dynamics
Higher order intersection numbers of 2-spheres in 4-manifolds.
Higher simple structure sets of lens spaces with the fundamental group of arbitrary order
Extending work of many authors we calculate the higher simple structure sets of lens spaces in the sense of surgery theory with the fundamental group of arbitrary order. As a corollary we also obtain a calculation of the simple structure sets of the products of lens spaces and spheres of dimension grater or equal to .
Higher Torsion in SG and BSG.
Higher-dimensional categories with finite derivation type.
Highly Connected Taut Submanifolds.
Hilbert cube modulo an arc
HKR-type invariants of 4-thickenings of 2-dimensional CW complexes.
Hochschild cohomology and quantization of Poisson structures
It is well-known that the question of existence of a star product on a Poisson manifold is open and only some partial results are known [see the author, J. Geom. Phys. 9, No. 1, 45-73 (1992; Zbl 0761.16012)].In the paper under review, the author proves the existence of the star products for the Poisson structures of the following type with , for some .