In this paper we exhibit infinite families of embedded tori in 4-manifolds that are topologically isotopic but smoothly distinct. The interesting thing about these tori is that they are topologically trivial in the sense that each bounds a topologically embedded solid handlebody. This implies that there are stably ribbon surfaces in 4-manifolds that are not ribbon.Mathematic
Symplectic topology has been behind many advances in the study of the smooth topology of 4-manifolds...
Symplectic topology has been behind many advances in the study of the smooth topology of 4-manifolds...
Abstract. Some generalizations of the Fintushel-Stern rim surgery are known to produce smoothly knot...
This thesis is a comparison of the smooth and topological categories in dimension 4. We first discus...
This thesis is a comparison of the smooth and topological categories in dimension 4. We first discus...
We study locally flat, compact, oriented surfaces in $4$-manifolds whose exteriors have infinite cyc...
We study smooth, proper embeddings of noncompact surfaces in 4-manifolds, focusing on exotic planes ...
One strategy for distinguishing smooth structures on closed $4$-manifolds is to produce a knot $K$ i...
We prove a surface embedding theorem for 4-manifolds with good fundamental group in the presence of ...
AbstractIn this article we continue to investigate exotic smooth structures of 4-manifolds studied i...
AbstractThis article presents several new constructions of infinite families of smooth 4-manifolds w...
The focus of this thesis is the study of smooth 4-dimensional manifolds. We examine two problems rel...
David Gabai recently proved a smooth 4-dimensional "Light Bulb Theorem" in the absence of 2-torsion ...
We study locally flat, compact, oriented surfaces in 4-manifolds whose exteriors have infinite cycl...
Abstract This article presents several new constructions of inÿnite families of smooth 4-manifolds w...
Symplectic topology has been behind many advances in the study of the smooth topology of 4-manifolds...
Symplectic topology has been behind many advances in the study of the smooth topology of 4-manifolds...
Abstract. Some generalizations of the Fintushel-Stern rim surgery are known to produce smoothly knot...
This thesis is a comparison of the smooth and topological categories in dimension 4. We first discus...
This thesis is a comparison of the smooth and topological categories in dimension 4. We first discus...
We study locally flat, compact, oriented surfaces in $4$-manifolds whose exteriors have infinite cyc...
We study smooth, proper embeddings of noncompact surfaces in 4-manifolds, focusing on exotic planes ...
One strategy for distinguishing smooth structures on closed $4$-manifolds is to produce a knot $K$ i...
We prove a surface embedding theorem for 4-manifolds with good fundamental group in the presence of ...
AbstractIn this article we continue to investigate exotic smooth structures of 4-manifolds studied i...
AbstractThis article presents several new constructions of infinite families of smooth 4-manifolds w...
The focus of this thesis is the study of smooth 4-dimensional manifolds. We examine two problems rel...
David Gabai recently proved a smooth 4-dimensional "Light Bulb Theorem" in the absence of 2-torsion ...
We study locally flat, compact, oriented surfaces in 4-manifolds whose exteriors have infinite cycl...
Abstract This article presents several new constructions of inÿnite families of smooth 4-manifolds w...
Symplectic topology has been behind many advances in the study of the smooth topology of 4-manifolds...
Symplectic topology has been behind many advances in the study of the smooth topology of 4-manifolds...
Abstract. Some generalizations of the Fintushel-Stern rim surgery are known to produce smoothly knot...
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