Higher-dimensional algebra. VI: Lie 2-algebras.
Higher-order Nielsen numbers.
Hindernisse in dem Produkt von Suspensionen.
Hochschild and cyclic homology of -algebras.
Hodge decomposition for higher order Hochschild homology
Hodge spaces of real toric varieties
Hodge-Bott-Chern decompositions of mixed type forms on foliated Kähler manifolds
The Bott-Chern cohomology groups and the Bott-Chern Laplacian on differential forms of mixed type on a compact foliated Kähler manifold are defined and studied. Also, a Hodge decomposition theorem of Bott-Chern type for differential forms of mixed type is proved. Finally, the case of projectivized tangent bundle of a complex Finsler manifold is discussed.
Höhere Whitehead Produkte der zwei dimensionalen Sphäre
Holomorphic Lagrangian bundles over flag manifolds.
Holonomy groups of flat manifolds with the property
Let M be a flat manifold. We say that M has the property if the Reidemeister number R(f) is infinite for every homeomorphism f: M → M. We investigate relations between the holonomy representation ρ of M and the property. When the holonomy group of M is solvable we show that if ρ has a unique ℝ-irreducible subrepresentation of odd degree then M has the property. This result is related to Conjecture 4.8 in [K. Dekimpe et al., Topol. Methods Nonlinear Anal. 34 (2009)].
Holonomy, twisting cochains and characteristic classes
This paper contains a description of various geometric constructions associated with fibre bundles, given in terms of important algebraic object, the “twisting cochain". Our examples include the Chern-Weil classes, the holonomy representation and the so-called cyclic Chern character of Bismut and others (see [2, 11, 27]), also called the Bismut’s class. The later example is the principal one for us, since we are motivated by the attempt to find an algebraic approach to the Witten’s index formula....
Homeomorphic neighborhoods in -manifolds
Homogeneous tolerance spaces
Homological category weights and estimates for
Homological characterization of boundary set complements
Homological computations in the universal Steenrod algebra
We study the (bigraded) homology of the universal Steenrod algebra Q over the prime field ₂, and we compute the groups , s ≥ 0, using some ideas and techniques of Koszul algebras developed by S. Priddy in [5], although we presently do not know whether or not Q is a Koszul algebra. We also provide an explicit formula for the coalgebra structure of the diagonal homology and show that D⁎(Q) is isomorphic to the coalgebra of invariants Γ introduced by W. Singer in [6].
Homological Criteria for Finiteness.
Homological fixed point theorems
Homological fixed point theorems. II
Homological fixed point theorems. III