Study of the non-planar orientable single dual loop diagrams in 26 space-time dimensions has revealed an infinite positive-definite spectrum of 'pomeron' intermediate states which couple to reggeons via a bilinear pomeron-reggeon vertex operator. General algebraic techniques are developed to derive the behaviour of this vertex with respect to the Visasoro gauge operators. A reflection and transmission behaviour is found, reminiscent of the behaviour of a wave incident at the interface between two different media (in this case reggeonic and pomeronic). These gauge properties are such as to guarantee the desired 'good properties', namely completeness of the transverse reggeon states when coupled between physical reggeon states on one side, an...
We consider the one-dimensional local reggeon theory describing the leading pomeron with the conform...
This volume describes the Pomeron, an object of crucial importance in very high energy particle phys...
The reggeon calculus devised by Polkinghorne to study the j-plane structure of hybrid graphs is util...
The pomeron sector of the dual resonance model is exhibited by an explicit factorization of the non-...
Toy models of interacting Pomerons with triple and quaternary Pomeron vertices in zero transverse di...
Abstract We develop a formalism where the hard and soft pomeron contributions to high energy scatter...
The Pomeron sector of the dual model comprises a spectrum of states obtained by factorizing the resi...
We construct the vertices which describe the emission of closed string particles (pomerons) out of o...
We propose the one-dimensional reggeon theory describing local pomerons and odderons. It generalizes...
Abstract Within QCD reggeon field theory we study the formation of two subsequent triple pomeron ver...
We compute multi-string interaction vertices by sewing of basic string interaction vertex operators,...
We investigate a class of dual crossing symmetric models which generate an infinite series of Regge ...
AbstractIn this work we use gauge/string dualities and a dynamical model that takes into account dyn...
We reinterpret the JIMWLK/KLWMIJ evolution equation as the QCD Reggeon field theory (RFT). The basic...
We review the BFKL approach to the Regge processes in QCD and show that in the multi-colour QCD the ...
We consider the one-dimensional local reggeon theory describing the leading pomeron with the conform...
This volume describes the Pomeron, an object of crucial importance in very high energy particle phys...
The reggeon calculus devised by Polkinghorne to study the j-plane structure of hybrid graphs is util...
The pomeron sector of the dual resonance model is exhibited by an explicit factorization of the non-...
Toy models of interacting Pomerons with triple and quaternary Pomeron vertices in zero transverse di...
Abstract We develop a formalism where the hard and soft pomeron contributions to high energy scatter...
The Pomeron sector of the dual model comprises a spectrum of states obtained by factorizing the resi...
We construct the vertices which describe the emission of closed string particles (pomerons) out of o...
We propose the one-dimensional reggeon theory describing local pomerons and odderons. It generalizes...
Abstract Within QCD reggeon field theory we study the formation of two subsequent triple pomeron ver...
We compute multi-string interaction vertices by sewing of basic string interaction vertex operators,...
We investigate a class of dual crossing symmetric models which generate an infinite series of Regge ...
AbstractIn this work we use gauge/string dualities and a dynamical model that takes into account dyn...
We reinterpret the JIMWLK/KLWMIJ evolution equation as the QCD Reggeon field theory (RFT). The basic...
We review the BFKL approach to the Regge processes in QCD and show that in the multi-colour QCD the ...
We consider the one-dimensional local reggeon theory describing the leading pomeron with the conform...
This volume describes the Pomeron, an object of crucial importance in very high energy particle phys...
The reggeon calculus devised by Polkinghorne to study the j-plane structure of hybrid graphs is util...