\Ye examme the threshold behavior of the deep inelastic electroprorluction structure functions in a composite model field theory. \Ve find that the high rank behavior of hadron matrix elements of the tensor operators, which appear in the light-cone expansion of current product, leads to a reasonable threshold behavior on the structure functions and that the Drell-Yan-\7\,T est relation holds if the anomalous dimension Js neglected. In calculating the matrix elements we have used properties of the Bethe-Salpeter amplitude which are obtained via the conformal-covariant light-cone expansion for the product of the fields conotituting the bound state
A quantum field theoretic treatment of inclusive deep-inelastic diffractive scattering is given. The...
A quantum field theoretic treatment of inclusive deep-inelastic diffractive scattering is given. The...
The technique of functional Legendre transforms is used to develop an effective method for calculati...
Using the equal time Bethe·Salpeter amplitude, we show that the form factor of the charge distributi...
Vertex functions for composite fields are defined in a model field theory both on and off mass shell...
We study the compositeness of near-threshold states to investigate the internal structure of exotic ...
Light front formalism for composite systems is presented. Derivation of equations for bound state an...
We revisit the compositeness theorem proposed by Weinberg in an effective field theory (EFT) and exp...
We investigate a Wilson real space renormalization gorup approach for theories in which composite fi...
We formulate a new algorithm for obtaining the effective continuum threshold in vacuum-to-bound-stat...
The V-θ sector of the Lee model is examined with a view of understanding composite particles as elem...
We introduce a near-threshold parameterization that is more general than the effective-range expansi...
To study scattering amplitudes at high-energy, the T-product of two currents can be expanded in term...
We study the two-dimensional p-d model by means of a four-pole approximation within the Composite Op...
We study corrections suppressed by one power of the soft gluon energy to the resummation of threshol...
A quantum field theoretic treatment of inclusive deep-inelastic diffractive scattering is given. The...
A quantum field theoretic treatment of inclusive deep-inelastic diffractive scattering is given. The...
The technique of functional Legendre transforms is used to develop an effective method for calculati...
Using the equal time Bethe·Salpeter amplitude, we show that the form factor of the charge distributi...
Vertex functions for composite fields are defined in a model field theory both on and off mass shell...
We study the compositeness of near-threshold states to investigate the internal structure of exotic ...
Light front formalism for composite systems is presented. Derivation of equations for bound state an...
We revisit the compositeness theorem proposed by Weinberg in an effective field theory (EFT) and exp...
We investigate a Wilson real space renormalization gorup approach for theories in which composite fi...
We formulate a new algorithm for obtaining the effective continuum threshold in vacuum-to-bound-stat...
The V-θ sector of the Lee model is examined with a view of understanding composite particles as elem...
We introduce a near-threshold parameterization that is more general than the effective-range expansi...
To study scattering amplitudes at high-energy, the T-product of two currents can be expanded in term...
We study the two-dimensional p-d model by means of a four-pole approximation within the Composite Op...
We study corrections suppressed by one power of the soft gluon energy to the resummation of threshol...
A quantum field theoretic treatment of inclusive deep-inelastic diffractive scattering is given. The...
A quantum field theoretic treatment of inclusive deep-inelastic diffractive scattering is given. The...
The technique of functional Legendre transforms is used to develop an effective method for calculati...