3 edition of **Dispersion theory and current algebra** found in the catalog.

Dispersion theory and current algebra

Yuk-Ming Peter Lam

- 217 Want to read
- 14 Currently reading

Published
**1971** .

Written in English

**Edition Notes**

Statement | by Yuk-Ming Peter Lam. |

Classifications | |
---|---|

LC Classifications | Microfilm 40211 (Q) |

The Physical Object | |

Format | Microform |

Pagination | p. 517-532. |

Number of Pages | 532 |

ID Numbers | |

Open Library | OL2162303M |

LC Control Number | 88893557 |

This book has been cited by the following publications. the systematic exposition of the foundations of superstring theory presented in these volumes is just as relevant today as when first published. A self-contained introduction to superstrings, Volume 1 begins with an elementary treatment of the bosonic string, before describing the Cited by: magnetic theory. It is not essential to be well versed in all of the material presented in section(since it is only occasionally needed in homework problems). However, vector calculus is invoked frequently throughout this book, and students will more fully appreciate. Beyond its immediate phenomenological successes the larger significance of PCAC and CVC, together with Gell-Mann’s current algebra, was that they refocused attention on quantum field theory methods, which had been in eclipse during the heyday of the dispersion relations program.

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The next chapters deal with the approximate symmetry and the dispersion theory of current algebras, as well as the current algebra sum rules with PCAC.

These topics are followed by reviews of the principles of the low-energy theorems, the Schwinger terms, and the features of the dispersion theory.

The next chapters deal with the approximate symmetry and the dispersion theory of current algebras, as well as the current algebra sum rules with PCAC. These topics are followed by reviews of the principles of the low-energy theorems, the Schwinger terms, and the features of the dispersion Edition: 1.

In optics, dispersion is the phenomenon in which the phase velocity of a wave depends on its frequency. Media having this common property may be termed dispersive mes the term chromatic dispersion is used for specificity.

Although the term is used in the field of optics to describe light and other electromagnetic waves, dispersion in the same sense can apply to any sort of wave. Preliminary concepts --The basic ideas of current algebras --Approximate SU₃ symmetry in current algebra theory --The dispersion theory of current algebras, I --Current algebra sum rules with PCAC --Low-energy theorems --Extensions of the SU₃ x SU₃ current Dispersion theory and current algebra book --Schwinger terms --The dispersion theory of current algebras, II.

Introduction to current algebra. In book: Current Algebra and Phenomenological Lagrange Functions, pp We use third and fourth order Dispersion theory and current algebra book theory in a renormalizable. The theory and phenomenology of the current algebra-PACAC programme at the hadron level are reviewed in detail.

This includes pure PCAC tests, pure current algebra tests, combined tests and hard. Consequently, although current algebra qualitatively explains the s-wave scattering lengths and effective ranges [17, 9], in a quantitative sense the delicate cancellations at threshold place a severe demand on the theory.

This is less a statement on the drawbacks to the theory and more a conclusion that threshold is indeed a “funny” by: 1. Symposia on Theoretical Physics and Mathematics 9 Gordon Shaw from Irvine dealt Dispersion theory and current algebra book the crucial importance of Dispersion theory and current algebra book effects of CDD poles in partial wave dispersion relations in dynamical calculation of resonances.

Applications of current algebra and quark models were considered in the papers of Divakaran, Ramachandran, and Rajasekharan. It explains the origins of QCD in current algebra and its development through high-energy experiments, model-building, mathematical analysis and conceptual synthesis.

Addressing a range of complex physical, philosophical and historiographical issues in detail, this book will interest graduate students and researchers in physics and in the Cited by: A current algebra formulation of the radiative corrections in gauge theories, with special applications to the analysis of the universality of the weak interactions, is developed in the framework of quantum chromodynamics.

For definiteness, we work in the SU(2) x U(1) model with four quark flavors. THE MATHEMATICS OF ATMOSPHERIC DISPERSION MODELLING JOHN M. STOCKIE† Abstract. The Gaussian plume model is a standard approach for studying the transport of airborne contaminants due to turbulent diﬀusion and advection by the wind.

This Dispersion theory and current algebra book reviews the assumptions underlying the model, its derivationFile Size: 1MB. The contributions of few contemporary scientists have been as far reaching in their effects as those of Nobel Laureate Werner Heisenberg.

His matrix theory Dispersion theory and current algebra book one of the bases of modern quantum mechanics, while his "uncertainty principle" has altered our Dispersion theory and current algebra book philosophy of science.

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Throughout the book, author Alex De Author: Alex De Visscher. Abstract. The hadronic structure of baryons is developed and illustrated using the pion-nucleon interaction.

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Current algebra remains our most successful analysis of fundamental particle interactions. This collection of surveys on current algebra and anomalies is a successor volume to Lectures on Current Algebra and Its Applications (Princeton Series in Physics, ).

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Finally we use dispersion theory to investigate the strong-interaction S-matrix, presumably corresponding to summing over large classes of Feynman diagrams. Dispersion relations for proton Compton and pion—nucleon scattering reveal the method, with the additional formalisms of current algebra and Regge poles describing the low- and high Author: Michael D.

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