K-N Inelastic Processes

On the Rational Recursive Sequence X_{N+1}=ƔX_{N-K}+(AX_N+BX_{N-K})⁄(CX_N-DX_{N-K})

Deep Inelastic Processes

Cut vertices, a generalization of matrix elements of local operators, are revisited, and an expansion in terms of minimally subtracted cut vertices is formulated. An extension of the formalism to deal with semi-inclusive deep inelastic processes in the target fragmentation region is explicitly constructed. The problem of factorization is discussed in detail.

EXCHANGEABLE MARKOV PROCESSES ON [k]N WITH CADLAG SAMPLE PATHS

Any exchangeable, time-homogeneous Markov processes on [k] with cadlag sample paths projects to a Markov process on the simplex whose sample paths are cadlag and of locally bounded variation. Furthermore, any such process has a de Finetti-type description as a mixture of independent, identically distributed copies of time-inhomogeneous Markov processes on [k]. In the Feller case, these time-inh...

on the rational recursive sequence x_{n+1}=ɣx_{n-k}+(ax_n+bx_{n-k})⁄(cx_n-dx_{n-k})

Hole Fragmentation in Deep - Inelastic Processes ”

For deep inelastic eN and P N processes we argue that there are three fragmentation regions instead of two when w is very large.