A potential smooth counterexample in dimension 4 to the Poincaré conjecture, the Schoenflies conjecture, and the Andrews-Curtis conjecture
From MaRDI portal
Publication:1069506
DOI10.1016/0040-9383(85)90010-2zbMath0584.57009OpenAlexW2075891690WikidataQ122885219 ScholiaQ122885219MaRDI QIDQ1069506
Publication date: 1985
Published in: Topology (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0040-9383(85)90010-2
Lua error in Module:PublicationMSCList at line 37: attempt to index local 'msc_result' (a nil value).
Related Items (21)
Simplifying \(3\)-manifolds in \(\mathbb R^4\) ⋮ Gluck twist on a certain family of 2-knots ⋮ A family of Andrews-Curtis trivializations via 4-manifold trisections ⋮ On the spectral sets of Inoue surfaces ⋮ Unnamed Item ⋮ On Cappell-Shaneson 4-spheres ⋮ FITNESS LANDSCAPES AND THE ANDREWS–CURTIS CONJECTURE ⋮ Constructing Lefschetz-type fibrations on four-manifolds ⋮ A colimit of classifying spaces ⋮ Random Discrete Morse Theory and a New Library of Triangulations ⋮ Cappell-Shaneson homotopy spheres are standard ⋮ THE ANDREWS–CURTIS CONJECTURE AND BLACK BOX GROUPS ⋮ BREADTH-FIRST SEARCH AND THE ANDREWS–CURTIS CONJECTURE ⋮ More Cappell-Shaneson spheres are standard ⋮ Man and machine thinking about the smooth 4-dimensional Poincaré conjecture ⋮ On balanced presentations of the trivial group. ⋮ Cappell-Shaneson's 4-dimensional \(s\)-cobordism ⋮ Smooth nontrivial 4-dimensional 𝑠-cobordisms ⋮ GENETIC ALGORITHMS AND THE ANDREWS–CURTIS CONJECTURE ⋮ Frontiers of sphere recognition in practice ⋮ Generalized square knots and homotopy \(4\)-spheres
This page was built for publication: A potential smooth counterexample in dimension 4 to the Poincaré conjecture, the Schoenflies conjecture, and the Andrews-Curtis conjecture