Titlebook: Many Degrees of Freedom in Particle Theory; H. Satz Book 1978 Springer Science+Business Media New York 1978 Lattice gauge theory.Pet.clust

caldron

Charmed Particles and Drell-Yan Photons as Sources of Direct Leptons,to Drell-Yan estimates) muon pair continuum at 1 gt; M gt; 3 GeV might be due to a common source, semileptonic decays of charmed particles. This is possible if the total charm production cross section is of the order of 100 μb at Fermilab energies.

farewell

Clustering and Clusters,r of the topic one is going to discuss. In my case this does not present any difficulty. Clustering is a pictorial term for positive correlations in an ensemble of randomly distributed bodies or events, which can be represented in some space by a system of random points. Probabilistic techniques whi

毁坏

Lectures on Hadron-Nucleus Collisions at High Energies,ranium constitute the nuclear targets. It is argued that a relatively large amount of blackness in hadron-nucleus cross sections puts strong constraints on the inclusive spectrum. Reasons are given why the spectrum of fast particles in a hadron-nucleus collision must be very different than such a sp

Armada

Inclusive Correlations in the Central Region,cture. The cluster picture attempts to explain why the correlations are present in data by postulating a few simple properties for objects called clusters. Unfortunately, the clusters make no direct contact with known physical mechanisms. To attempt a remedy, the correlations are then discussed from

FISC

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Who Needs Clusters in the Dual Bootstrap?,roper counting of the contribution of all intermediate states to the planar unitarity summation is exposed. This interplay guarantees a pure Regge-pole-type solution to the bootstrap program. The naive expectation that planar unitarity will enforce the existence of Regge cuts does not materialize at

right-atrium

978-1-4684-2816-2Springer Science+Business Media New York 1978

Oafishness

senile-dementia

,Reggeon Field Theory with α (O) > 1,I will discuss in these lectures the theory of the Pomeron when the intercept α(O) is larger than one. In the first two parts of the lectures I will give the motivations for such an investigation, as well as a short introduction to the Reggeon calculus. In the last part I will describe what I believe to be the solution when α(O)gt;1.

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