In [5], Hegenbarth and Repovs ̌ used controlled surgery exact sequence of [6] to show that the surgery obstruction theory works for certain 4-manifolds without assuming that the fundamental groups are good. Among their examples are 4-manifolds whose fundamental groups are knot groups. Let K be a knot in S3, an
We study the topological 4-dimensional surgery problem for a closed connected orientable topological...
We study the topological 4-dimensional surgery problem for a closed connected orientable topological...
This dissertation concerns embedded surfaces in smooth 4-manifolds and especially surgery on those s...
Abstract. Let K be a knot or a non-split link in S3, and let M(K) denote the 4-manifold ∂(E(K)×D2), ...
The validity of Freedmans disc theorem is known to depend only on the fundamental group.It was conje...
We will discuss some examples of the use of surgery theory in studying (i) the existence of finite g...
We study a family of closed connected orientable 3-manifolds obtained by Dehn surgeries with rationa...
We study a family of closed connected orientable 3-manifolds obtained by Dehn surgeries with rationa...
Previous work of the authors establishes a criterion on the fundamental group of a knot complement t...
Previous work of the authors establishes a criterion on the fundamental group of a knot complement t...
Suppose $K $ is a knot in $S^{3} $ , and $E(K) $ denotes the exterior of $K $. Define a-manifold $M(...
Abstract. We establish a tight inequality relating the knot genus g(K) and the surgery slope p under...
The goal of this book is to characterize algebraically the closed 4-manifolds that fibre nontriviall...
The surgery obstruction groups for a manifold pair were introduced by Wall for the study of the surg...
The surgery obstruction groups for a manifold pair were introduced by Wall for the study of the surg...
We study the topological 4-dimensional surgery problem for a closed connected orientable topological...
We study the topological 4-dimensional surgery problem for a closed connected orientable topological...
This dissertation concerns embedded surfaces in smooth 4-manifolds and especially surgery on those s...
Abstract. Let K be a knot or a non-split link in S3, and let M(K) denote the 4-manifold ∂(E(K)×D2), ...
The validity of Freedmans disc theorem is known to depend only on the fundamental group.It was conje...
We will discuss some examples of the use of surgery theory in studying (i) the existence of finite g...
We study a family of closed connected orientable 3-manifolds obtained by Dehn surgeries with rationa...
We study a family of closed connected orientable 3-manifolds obtained by Dehn surgeries with rationa...
Previous work of the authors establishes a criterion on the fundamental group of a knot complement t...
Previous work of the authors establishes a criterion on the fundamental group of a knot complement t...
Suppose $K $ is a knot in $S^{3} $ , and $E(K) $ denotes the exterior of $K $. Define a-manifold $M(...
Abstract. We establish a tight inequality relating the knot genus g(K) and the surgery slope p under...
The goal of this book is to characterize algebraically the closed 4-manifolds that fibre nontriviall...
The surgery obstruction groups for a manifold pair were introduced by Wall for the study of the surg...
The surgery obstruction groups for a manifold pair were introduced by Wall for the study of the surg...
We study the topological 4-dimensional surgery problem for a closed connected orientable topological...
We study the topological 4-dimensional surgery problem for a closed connected orientable topological...
This dissertation concerns embedded surfaces in smooth 4-manifolds and especially surgery on those s...