Add to ORKGNew methods for computing a variety of gauge theoretic invariants for homology 3-spheres are developed. These invariants include the Chern-Simons invariants, the spectral flow of the odd signature operator, and the rho invariants of irreducible SU(2) representations. These quantities are calculated for flat SU(2) connections on homology 3-spheres obtained by 1=k Dehn surgery on (2; q) torus knots. The methods are then applied to compute the SU(3) gauge theoretic Casson invariant (introduced in [5]) for Dehn surgeries on (2; q) torus knots for q = 3; 5; 7 and 9
We provide infinitely many rational homology 3-spheres with weight- one fundamental groups which do ...
Invariants for framed links in S3 obtained from Chern-Simons gauge field theory based on an arbitrar...
Invariants for framed links in S-3 obtained from Chern-Simons gauge field theory based on an arbitra...
New methods for computing a variety of gauge theoretic invariants for homology 3-spheres are develop...
New methods for computing a variety of gauge theoretic invariants for homology 3-spheres are develop...
The solution of the SU(2) quantum Chern-Simons field theory defined on a closed, connected and or...
The solution of the SU(2) quantum Chern-Simons field theory defined on a generic three-manifold, whi...
AbstractIt is known that twice the Casson invariant for integral homology 3 spheres is equal to the ...
In this dissertation we compute invariants which are fundamental to the application of gauge theory ...
Abstract. We provide a new obstruction for a rational homology 3-sphere to arise by Dehn surgery on ...
AbstractIn this paper we show that any Rochlin invariant one homology 3-sphere obtained by Dehn surg...
Abstract. We derive a gauge theoretic invariant of integral homology 3-spheres which counts gauge or...
Given a knot 1C in the manifold S3, the operation of drilling out a tubular neighbourhood of the kno...
AbstractIt is known that twice the Casson invariant for integral homology 3 spheres is equal to the ...
Invariants for framed links in S3 obtained from Chern-Simons gauge field theory based on an arbitrar...
We provide infinitely many rational homology 3-spheres with weight- one fundamental groups which do ...
Invariants for framed links in S3 obtained from Chern-Simons gauge field theory based on an arbitrar...
Invariants for framed links in S-3 obtained from Chern-Simons gauge field theory based on an arbitra...
New methods for computing a variety of gauge theoretic invariants for homology 3-spheres are develop...
New methods for computing a variety of gauge theoretic invariants for homology 3-spheres are develop...
The solution of the SU(2) quantum Chern-Simons field theory defined on a closed, connected and or...
The solution of the SU(2) quantum Chern-Simons field theory defined on a generic three-manifold, whi...
AbstractIt is known that twice the Casson invariant for integral homology 3 spheres is equal to the ...
In this dissertation we compute invariants which are fundamental to the application of gauge theory ...
Abstract. We provide a new obstruction for a rational homology 3-sphere to arise by Dehn surgery on ...
AbstractIn this paper we show that any Rochlin invariant one homology 3-sphere obtained by Dehn surg...
Abstract. We derive a gauge theoretic invariant of integral homology 3-spheres which counts gauge or...
Given a knot 1C in the manifold S3, the operation of drilling out a tubular neighbourhood of the kno...
AbstractIt is known that twice the Casson invariant for integral homology 3 spheres is equal to the ...
Invariants for framed links in S3 obtained from Chern-Simons gauge field theory based on an arbitrar...
We provide infinitely many rational homology 3-spheres with weight- one fundamental groups which do ...
Invariants for framed links in S3 obtained from Chern-Simons gauge field theory based on an arbitrar...
Invariants for framed links in S-3 obtained from Chern-Simons gauge field theory based on an arbitra...