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- W2350082392 abstract "Important implications of the fine structure of inclusive spectra(to be calledinclusive and semi-inclusive spectra of nearby particles,which represent the local dis-tributions of nearby particles in three-dimensional phase space with rapidity y andtransverse momenta P_(⊥x), P_(⊥z) as independent coordinates are explained,and some basicfeatures of the fine stucture are found,namely,sum rules and the generalized formof the Feynman-Yang scaling.One of the sum rules,for example,is:∫f((?;k))(s,x_1,P_(⊥(?)).…x_k,P_(⊥k)d~3P_1/ω_1…d~3P_k/ω_k=sum from n=k to ∞(n-k+1)σ_n/σ(s)where f_(1;k) denotes the normalized invariant inclusive cross section of k closely neigh-boring particles.It follows that the inclusive the spectra of nearby particles arequalitatively different from the usual ones.The generalized form of the Feynman-Yang scaling for the case of k closelyneighboring particles,for example,is:f_(1;k)(s,x_1,P_(⊥1),…x_k,P_(⊥k)(?)∞,(s→∞,x_1≤x_2≤…≤x_k).where‘(?)∞’denotes‘approaches a definite limit’.For k=2,the existing experimentaldata for the rapidity gap-length distributions show that for FNAL energies,f_(1,k) isalready close to its limiting form.The inclusive(semi-inclusive)spectra of nearbyparticles way be able to reflect effectively short-range correlation effects." @default.
- W2350082392 created "2016-06-24" @default.
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- W2350082392 date "1979-01-01" @default.
- W2350082392 modified "2023-10-16" @default.
- W2350082392 title "FINE STRUCTURES OF INCLUSIVE SPECTRA(I)——SUM RULES AND THE GENERALIZATION OF FEYNMAN-YANG SCALING" @default.
- W2350082392 hasPublicationYear "1979" @default.
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