We show that two closed, connected $4$-manifolds with finite fundamental groups are $\mathbb{CP}^2$-stably homeomorphic if and only if their quadratic $2$-types are stably isomorphic and their Kirby-Siebenmann invariant agrees
We show that the homotopy type of a finite oriented Poincaré 4 –complex is determined by its quad...
The big breakthrough in the classification of topological 4-manifolds certainly was Freedman’s proof...
AbstractWe show that if the fundamental group π of a PD4-complex X has cohomological dimension 2 the...
We show that two closed, connected 4-manifolds with finite fundamental groups are CP2-stably homeomo...
We show that two closed, connected 4-manifolds with finite fundamental groups are CP2-stably homeomo...
We show that closed, connected 4-manifolds up to connected sum with copies of the complex projective...
We study closed, oriented 4-manifolds whose fundamental group is that of a closed, oriented, aspher...
Based on results of Kreck, we show that closed, connected $4$-manifolds up to connected sum with cop...
Based on results of Kreck, we show that closed, connected 4- manifolds up to connected sum with cop...
We study closed, oriented 4-manifolds whose fundamental group is that of a closed, oriented, aspheri...
We introduce a new stable range invariant for the classification of closed, oriented topological $4$...
We show that the homotopy type of a finite oriented Poincar\'{e} 4-complex isdetermined by its quadr...
We show that the homotopy type of a 4-manifold $M$ whose fundamental group is a finitely presentable...
We show that the homotopy type of a 4-manifold $M$ whose fundamental group is a finitely presentable...
We show that the homotopy type of a 4-manifold $M$ whose fundamental group is a finitely presentable...
We show that the homotopy type of a finite oriented Poincaré 4 –complex is determined by its quad...
The big breakthrough in the classification of topological 4-manifolds certainly was Freedman’s proof...
AbstractWe show that if the fundamental group π of a PD4-complex X has cohomological dimension 2 the...
We show that two closed, connected 4-manifolds with finite fundamental groups are CP2-stably homeomo...
We show that two closed, connected 4-manifolds with finite fundamental groups are CP2-stably homeomo...
We show that closed, connected 4-manifolds up to connected sum with copies of the complex projective...
We study closed, oriented 4-manifolds whose fundamental group is that of a closed, oriented, aspher...
Based on results of Kreck, we show that closed, connected $4$-manifolds up to connected sum with cop...
Based on results of Kreck, we show that closed, connected 4- manifolds up to connected sum with cop...
We study closed, oriented 4-manifolds whose fundamental group is that of a closed, oriented, aspheri...
We introduce a new stable range invariant for the classification of closed, oriented topological $4$...
We show that the homotopy type of a finite oriented Poincar\'{e} 4-complex isdetermined by its quadr...
We show that the homotopy type of a 4-manifold $M$ whose fundamental group is a finitely presentable...
We show that the homotopy type of a 4-manifold $M$ whose fundamental group is a finitely presentable...
We show that the homotopy type of a 4-manifold $M$ whose fundamental group is a finitely presentable...
We show that the homotopy type of a finite oriented Poincaré 4 –complex is determined by its quad...
The big breakthrough in the classification of topological 4-manifolds certainly was Freedman’s proof...
AbstractWe show that if the fundamental group π of a PD4-complex X has cohomological dimension 2 the...
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