Soft multihadron dynamics /

Saved in:

Bibliographic Details
Author / Creator:	Kittel, W.
Imprint:	Singapore ; Hackensack, NJ : World Scientific, c2005.
Description:	xv, 652 p. : ill. ; 24 cm.
Language:	English
Subject:	Hadrons -- Multiplicity. Particles (Nuclear physics) Quantum chromodynamics. Hadrons -- Multiplicity. Particles (Nuclear physics) Quantum chromodynamics.
Format:	Print Book
URL for this record:	http://pi.lib.uchicago.edu/1001/cat/bib/5710338

Hidden Bibliographic Details
Other authors / contributors:	De Wolf, E. A.
ISBN:	9812562958
Notes:	Includes bibliographical references and index.

Table of Contents:

1. Total Cross Sections and Diffraction
1.1. Introduction and synopsis
1.2. Preliminaries
1.2.1. DIS kinematics and cross sections
1.2.2. Regge formalism
1.3. Data on total and elastic cross sections
1.3.1. Energy dependence of hadronic total cross sections
1.3.2. The [gamma]*p total cross section at HERA
1.3.3. Parton densities and the gluon
1.3.4. Elastic scattering
1.4. Inelastic diffraction
1.4.1. Experimental signatures
1.4.2. Hadron-hadron inelastic diffraction
1.4.3. Inclusive diffraction at HERA
1.4.4. Hard diffraction at the Tevatron
1.5. A generic picture of high energy collisions
1.5.1. Unitarity
1.5.2. Elastic diffraction and shrinkage
1.5.3. Inelastic diffraction as a regeneration process
1.5.4. Ioffe time
1.5.5. The Gribov-Feynman parton model
1.6. Models for diffraction
1.6.1. Diffraction and partons: the Miettinen and Pumplin model
1.6.2. Modern QCD models of diffraction
1.7. Summary
2. Inclusive and Exclusive Data Analysis in LPS, Event Shape
2.1. General scheme
2.2. Inclusive LPS analysis and its variables
2.2.1. Longitudinal and transverse momenta
2.2.2. The Feynman variable x
2.2.3. Longitudinal rapidities
2.2.4. The variable [xi]
2.3. Exclusive LPS analysis and its variables
2.3.1. Definitions
2.3.2. Phase-space effects
2.3.3. Kinematics
2.4. Deviations from longitudinal phase space (event shape)
2.4.1. The variables
2.4.2. e[superscript +]e[superscript -] collisions
2.4.3. Lepton-hadron collisions
2.4.4. Hadron-hadron collisions
3. Three-Particle Exclusive Final States
3.1. Shape and energy dependence
3.2. Correlation between transverse and longitudinal variables
3.3. The prism plot
3.4. Isospin analysis
3.5. Partial wave analysis
3.6. Analytical multichannel analysis
3.7. Conclusions
4. Single-Particle Inclusive Distributions
4.1. e[superscript +]e[superscript -] collisions
4.1.1. Longitudinal, transverse and asymmetry fragmentation functions
4.1.2. Leading-particle effect
4.1.3. Charge ordering
4.1.4. The humpbacked shape
4.1.5. The energy evolution of the peak position
4.1.6. The higher moments
4.1.7. The mass dependence of the fragmentation function
4.1.8. Quark- and gluon-jet differences
4.1.9. Hadronic production rates
4.2. Lepton-hadron collisions
4.3. (Early) observations in hadron-hadron collisions
4.3.1. Single-particle (and resonance) inclusive spectra
4.3.2. Particle yields
4.3.3. Reflection of the valence quark distribution
4.3.4. Jet universality
4.4. Conclusions
5. Early Models
5.1. Additive quark model and quark combinatorics
5.1.1. The central region
5.1.2. The fragmentation region
5.2. Quark counting rules and perturbative QCD-based approach
5.2.1. Hard processes
5.2.2. Soft processes
5.2.3. Perturbative QCD diagrams
5.3. The quark recombination model
5.3.1. The idea
5.3.2. Detailed modelling
5.3.3. Specific choices of structure and recombination functions
5.3.4. The valon model
5.3.5. Two-particle distributions
5.3.6. Suppression of valence recombination
5.3.7. The fusion model
5.3.8. Hyperon polarization
5.4. Conclusions
6. Fragmentation Models
6.1. Fragmentation models for e[superscript +]e[superscript -] collisions
6.1.1. The perturbative phase
6.1.2. The hadronization or fragmentation phase
6.2. Deep inelastic collisions
6.3. Soft hadron-hadron collisions
6.3.1. The Lund fragmentation scheme
6.3.2. Dual Parton Models (DPM)
6.3.3. The Fritiof model
6.3.4. A first comparison of Lund, Fritiof and DPM
6.3.5. QFM versus QRM? - Unification Efforts
6.3.6. Parton-based Gribov-Regge theory
6.3.7. Geometrical branching and ECCO
6.4. Conclusions
7. Correlations and Fluctuations, the Formalism
7.1. Definitions and notation
7.1.1. Exclusive and inclusive densities
7.1.2. Cumulant correlation functions
7.1.3. Correlations for particles of different species
7.1.4. Semi-inclusive correlation functions
7.1.5. Factorial and cumulant moments
7.1.6. Combinants
7.1.7. Cell-averaged factorial moments and cumulants; generalized moments
7.1.8. Multivariate distributions
7.2. Poisson-noise suppression
7.3. Sum-rules
7.4. Scaling laws
7.5. Bunching-parameter approach
7.6. The wavelet transform
7.7. Levy stable distributions
8. Final-State Multiplicity
8.1. Full phase space
8.1.1. Average multiplicity and its energy dependence
8.1.2. The shape of the multiplicity distribution and its energy dependence
8.1.3. Higher moments
8.2. Limited phase-space domains
8.2.1. Shape and energy dependence
8.2.2. Negative-binomial fits
8.2.3. Interpretation
8.2.4. Beyond the negative binomial
8.3. Information-entropy scaling
8.4. Rapidity gap probability
8.5. Forward-backward correlations
8.6. Conclusions
9. Experimental Results on Correlations
9.1. Rapidity correlations
9.1.1. Correlations in hadron-hadron collisions
9.1.2. Correlations in e[superscript +]e[superscript -] and [mu superscript +]p-collisions
9.1.3. Quantum number dependence
9.1.4. Charged-particle multiplicity dependence
9.1.5. Transverse momentum dependence
9.2. Azimuthal correlations
9.3. Angular correlations on the parton level
9.4. Correlations in invariant mass
9.5. Three-particle rapidity correlations
9.6. Summary and conclusions
10. Multiplicity Fluctuations and Intermittency
10.1. Prelude
10.2. Normalized factorial moments
10.2.1. The method
10.2.2. Results on log-log plots (in one dimension)
10.2.3. Model predictions
10.2.4. A warning
10.3. Higher dimensions
10.3.1. The projection effect
10.3.2. Transformed momentum space
10.3.3. A generalized power law
10.3.4. Thermal versus non-thermal phase transition
10.3.5. Self-affinity
10.4. Dependences of the intermittency effect
10.4.1. Charge dependence
10.4.2. Rapidity dependence
10.4.3. Transverse-momentum dependence
10.4.4. Dependence on jet topology
10.4.5. Energy and multiplicity (density) dependence
10.5. Factorial cumulants
10.6. Factorial correlators
10.6.1. The method
10.6.2. Results
10.6.3. Interpretation
10.7. Multifractal behavior
10.7.1. Factorial moments of continuous order
10.7.2. Experimental results
10.7.3. Bunching parameters
10.8. Density and correlation strip-integrals
10.8.1. The method
10.8.2. Results
10.8.3. Genuine higher-order correlations
10.8.4. Transverse-momentum and multiplicity dependence (revisited)
10.8.5. Bose-Einstein correlations versus QCD effects
10.9. Analytical QCD predictions
10.9.1. The QCD framework
10.9.2. Two-particle angular correlations
10.9.3. Fluctuations in one- and two-dimensional angular regions
10.9.4. In (transverse-)momentum cut phase space
10.10. Individual Events
10.10.1. Single-event intermittency
10.10.2. Erraticity
10.10.3. Void analysis
10.10.4. Entropy
10.11. Levy stable distributions
10.12. Summary and conclusions
11. Bose-Einstein Correlations
11.1. Pion interferometry
11.1.1. The Lorentz invariant (Goldhaber) form
11.1.2. The Kopylov-Podgoretskii parametrization
11.1.3. Emission function and Wigner function
11.1.4. String models
11.1.5. The strength parameter [lambda]
11.1.6. The reference sample
11.1.7. Coulomb correction
11.2. (Early) results in one dimension
11.2.1. Dependence on energy and type of collision
11.2.2. The multiplicity (or density) dependence
11.2.3. Four types of Monte-Carlo implementation
11.2.4. Conclusions so far
11.3. Other bosons and fermions
11.3.1. The [Pi superscript 0 Pi superscript 0] system
11.3.2. The K[superscript plus or minus]K[superscript plus or minus] system
11.3.3. The K[superscript 0 subscript S]K[superscript 0 subscript S] system
11.3.4. [Lambda superscript 0 Lambda superscript 0]
11.3.5. pp and pp
11.3.6. (Transverse) mass dependence of the radius parameter
11.3.7. Conclusions so far
11.4. Higher-order Bose-Einstein correlations
11.4.1. The formalism
11.4.2. Experimental results
11.4.3. Genuine three-particle correlations
11.4.4. Summary
11.5. The functional form of the correlation
11.6. Multi-dimensional parametrization and shape of the source
11.6.1. Directional dependence
11.6.2. The Bertsch-Pratt Cartesian parametrization [176,177]
11.6.3. The generalized Yano-Koonin-Podgoretskii scheme
11.6.4. The Buda-Lund parametrization
11.6.5. Longitudinal expansion and decoupling time
11.6.6. Duration of pion emission
11.6.7. The transverse flow
11.6.8. The decoupling volume
11.6.9. Examples of models and parametrizations
11.6.10. Combined analysis of two-particle correlations and single-particle spectra
11.6.11. Azimuthally sensitive analysis
11.7. WW overlap
11.8. Modification of multiplicity and single-particle spectra
11.8.1. Density matrix formalism
11.8.2. Independent particle emission
11.8.3. The case of a Gaussian density matrix
11.8.4. Charge ratios
11.9. Conclusions
Index
Figure Credits

Soft multihadron dynamics /

Similar Items