Simplicial and categorical diagrams, and their equivariant applications.
Simplicial chains over a field and p-local homotopy theory.
Simplicial groups as models for -types
Simplicial K (G, l)'s.
Simplicial matrices and the nerves of weak -categories I: Nerves of bicategories.
Simplicial -fold monoidal categories model all loop spaces
Simplicial types and polynomial algebras
This paper shows that the simplicial type of a finite simplicial complex is determined by its algebra of polynomial functions on the baricentric coordinates with coefficients in any integral domain. The link between and is done through certain admissible matrix associated to in a natural way. This result was obtained for the real numbers by I. V. Savel’ev [5], using methods of real algebraic geometry. D. Kan and E. Miller had shown in [2] that determines the homotopy type of the polyhedron...
Simply connected coset complexes for rank 1 groups of Lie type.
Slices and transfers.
Smash product of -local spectra at an odd prime
Smooth Compact Lie Group Actions on Disks.
Smoothing H-spaces.
Smoothing H-spaces II.
Some extension and classification theorems for maps of movable spaces
Some geometric perspectives in concurrency theory.
Some homotopy theoretical questions arising in Nielsen coincidence theory
Basic examples show that coincidence theory is intimately related to central subjects of differential topology and homotopy theory such as Kervaire invariants and divisibility properties of Whitehead products and of Hopf invariants. We recall some recent results and ask a few questions which seem to be important for a more comprehensive understanding.
Some non-trivial PL knots whose complements are homotopy circles
We show that there exist non-trivial piecewise linear (PL) knots with isolated singularities , n ≥ 5, whose complements have the homotopy type of a circle. This is in contrast to the case of smooth, PL locally flat, and topological locally flat knots, for which it is known that if the complement has the homotopy type of a circle, then the knot is trivial.
Some Pontrjagin Rings. II.
Some properties of fundamental dimension
Some quantitative properties of shapes