We generalize to noncommutative cylinder the solution generation technique, originally suggested for gauge theories on noncommutative plane. For this purpose we construct partial isometry operators and complete set of orthogonal projectors in the algebra of the cylinder, and an isomorphism between the free module and its direct sum with the Fock module on the cylinder. We construct explicitly the gauge theory soliton and evaluate the spectrum of perturbations about this soliton
For the noncommutative torus ${\cal T}$, in case of the N.C. parameter $\theta = \frac{Z}{n}$ and th...
We find the moduli space of multi-solitons in noncommutative scalar field theories at large θ, ...
I consider a supersymmetric Bogomolny-type model in 2+1 dimensions originating from topological stri...
Solitonic objects play a central role in gauge and string theory (as, e.g., monopoles, black holes, ...
We present a unified treatment of classical solutions of noncommutative gauge theories. We find all ...
We present a pedagogical introduction into noncommutative gauge theories, their stringy origins, and...
We find classically stable solitons (instantons) in odd (even) dimensional scalar non-commutative fi...
We find a class of exact solutions of noncommutative gauge theories corresponding to unstable non-BP...
The Seiberg-Witten limit of fermionic N=2 string theory with nonvanishing B-field is governed by non...
These lectures deal mainly with solitons in three-dimensional Moyal-deformed sigma models. The topic...
Following the construction of the projection operators on $ T^2 $ presented by Gopakumar, Headrick a...
Coincident D2-branes in open N=2 fermionic string theory with a B-field background yield an integrab...
For the noncommutative torus ${\cal T}$, in case of the N.C. parameter $\theta = \frac{Z}{n}$, we co...
We construct an approximation to field theories on the noncommutative torus based on soliton project...
We continue our study of solitons in noncommutative gauge theories and present an extremely simple B...
For the noncommutative torus ${\cal T}$, in case of the N.C. parameter $\theta = \frac{Z}{n}$ and th...
We find the moduli space of multi-solitons in noncommutative scalar field theories at large θ, ...
I consider a supersymmetric Bogomolny-type model in 2+1 dimensions originating from topological stri...
Solitonic objects play a central role in gauge and string theory (as, e.g., monopoles, black holes, ...
We present a unified treatment of classical solutions of noncommutative gauge theories. We find all ...
We present a pedagogical introduction into noncommutative gauge theories, their stringy origins, and...
We find classically stable solitons (instantons) in odd (even) dimensional scalar non-commutative fi...
We find a class of exact solutions of noncommutative gauge theories corresponding to unstable non-BP...
The Seiberg-Witten limit of fermionic N=2 string theory with nonvanishing B-field is governed by non...
These lectures deal mainly with solitons in three-dimensional Moyal-deformed sigma models. The topic...
Following the construction of the projection operators on $ T^2 $ presented by Gopakumar, Headrick a...
Coincident D2-branes in open N=2 fermionic string theory with a B-field background yield an integrab...
For the noncommutative torus ${\cal T}$, in case of the N.C. parameter $\theta = \frac{Z}{n}$, we co...
We construct an approximation to field theories on the noncommutative torus based on soliton project...
We continue our study of solitons in noncommutative gauge theories and present an extremely simple B...
For the noncommutative torus ${\cal T}$, in case of the N.C. parameter $\theta = \frac{Z}{n}$ and th...
We find the moduli space of multi-solitons in noncommutative scalar field theories at large θ, ...
I consider a supersymmetric Bogomolny-type model in 2+1 dimensions originating from topological stri...