The reggeon calculus devised by Polkinghorne to study the j-plane structure of hybrid graphs is utilised to investigate the orientable non-planar dual loop. A hybrid model with quark vertices is also studied and the calculus extended to deal with a dual reggeon triangle graph which contributes to the asymptotic behaviour of a simple production process. Finally the results from single dual loops are expressed in terms of a reggeon operator calculus
We construct the vertices which describe the emission of closed string particles (pomerons) out of o...
Journal ArticleWe review the foundations of the Gribov Reggeon calculus with an emphasis on the rela...
The latest developments in algebra and graph theory allow us to ask a natural question, what is the ...
Presents a discussion of the derivation of the reggeon calculus from perturbation theory. The method...
A reggeon calculus is derived from a hybrid perturbation-theory model using eikonal techniques. The ...
Study of the non-planar orientable single dual loop diagrams in 26 space-time dimensions has reveale...
We investigate a class of dual crossing symmetric models which generate an infinite series of Regge ...
The pomeron sector of the dual resonance model is exhibited by an explicit factorization of the non-...
We consider the possibility to use the areas of two-simplexes, instead of lengths of edges, as the d...
International audienceWe compute the triple pomeron vertex from the Wilson line formalism, including...
Abstract Within QCD reggeon field theory we study the formation of two subsequent triple pomeron ver...
We propose the one-dimensional reggeon theory describing local pomerons and odderons. It generalizes...
Abstract: We extend the analysis of KLWMIJ evolution in terms of QCD Reggeon fields beyond leading o...
An explicit model realizing parton-hadron duality and fitting the data is suggested. Complex nonline...
Starting from the point-view that the constituent quark has its own inner structure and according to...
We construct the vertices which describe the emission of closed string particles (pomerons) out of o...
Journal ArticleWe review the foundations of the Gribov Reggeon calculus with an emphasis on the rela...
The latest developments in algebra and graph theory allow us to ask a natural question, what is the ...
Presents a discussion of the derivation of the reggeon calculus from perturbation theory. The method...
A reggeon calculus is derived from a hybrid perturbation-theory model using eikonal techniques. The ...
Study of the non-planar orientable single dual loop diagrams in 26 space-time dimensions has reveale...
We investigate a class of dual crossing symmetric models which generate an infinite series of Regge ...
The pomeron sector of the dual resonance model is exhibited by an explicit factorization of the non-...
We consider the possibility to use the areas of two-simplexes, instead of lengths of edges, as the d...
International audienceWe compute the triple pomeron vertex from the Wilson line formalism, including...
Abstract Within QCD reggeon field theory we study the formation of two subsequent triple pomeron ver...
We propose the one-dimensional reggeon theory describing local pomerons and odderons. It generalizes...
Abstract: We extend the analysis of KLWMIJ evolution in terms of QCD Reggeon fields beyond leading o...
An explicit model realizing parton-hadron duality and fitting the data is suggested. Complex nonline...
Starting from the point-view that the constituent quark has its own inner structure and according to...
We construct the vertices which describe the emission of closed string particles (pomerons) out of o...
Journal ArticleWe review the foundations of the Gribov Reggeon calculus with an emphasis on the rela...
The latest developments in algebra and graph theory allow us to ask a natural question, what is the ...