# fizinfo AT lists.kfki.hu

**Subject:** ELFT HÍRADÓ

## Text archives

**From**: Szunyogh Laszlo <szunyogh AT heisenberg.phy.bme.hu>**To**: Fizinfo AT sunserv.kfki.hu**Subject**: [Fizinfo] meghívó a BME TTK Elméleti Fizika Tanszék szemináriumára**Date**: Mon, 13 Nov 2000 10:26:10 -0100**List-id**: ELFT HRAD <fizinfo.lists.kfki.hu>

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Meghívó

A Budapesti Mûszaki és Gazdaságtudományi Egyetem

Fizikai Intézet, Elméleti Fizika Tanszék

tudományos szemináriumára

Az elôadás címe: The structure of Physics from START

Elôadó: Prof. Jaime Keller

Center of Computational Materials Science

University of Technology Vienna, Austria

és

National Autonomous University of Mexico, Mexico

Idôpont: 2000. november 17. (péntek) 10:15

Helyszín: XI. Budafoki út 8., F ép. III. lh., mfsz., szemináriumi szoba

Minden érdeklôdôt szívesen látunk!

Szunyogh László

tel: 06-1-463-4109

fax: 06-1-463-3567

e-mail:

szunyogh AT heisenberg.phy.bme.hu

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Az elôadás a szerzô új könyvének eredményeit mutatja be.

Figyelemfelkeltésként csatoljuk a könyv ismertetôjét:

Theory of the Electron

A Theory of Matter from START

author: JAIME KELLER

..................

(short text)

This book is devoted to the construction of a deductive theory of the

electron, starting from first principles and using a single mathematical

tool, geometric analysis. Its purpose is to present a comprehensive theory

of the electron to that step where connection is made with the main

approaches to the study of the electron in physics, in such a form that,

once those have been derived anew, the reader can use them for particular

purposes.

...........................................

The electron has come, in the first century after its discovery, to be a

fundamental element in the analysis of physical aspects of nature.

Including aspects of quantum theory, in practice modeled as a theory of the

electron and with its main examples usually related to the behavior of the

electron. Of quantum electrodynamics, the starting point for the

development of the standard model in elementary particle physics. Even in

general relativity the electron is an acceptable test particle

............................................

The book is therefore directed to two types of audiences. Primarily to

theoretical physicists not only in the field of electron physics but also

in the more general field of quantum mechanics, of elementary particle

physics and of general relativity. Of course theoretical chemists and

quantum chemists are by force involved in this branch of theoretical

physics. The secondary audience are mathematicians in the field of

geometric analysis as they are always observing the applications of the

field.

The book is written, an in fact was born, for an audience of graduate

students in the subjects mentioned in the paragraph above. Nevertheless it

presents a new, comprehensive, fundamental approach to the theory of matter

and as such it is relevant to scientists working in theoretical physics or

analyzing theoretical physics. In this sense the book has kept a structure,

suitable for this audience in mathematical physics, where physical

reasoning is given more space than usual.

.....................................

(structure of the book)In the introduction the methodology is described.

In chapter 2 the concept of space-time-action relativity theory is

presented in a form suitable for this book(the derivation of General

Relativity from START is the main example) and in Chapter 3 the

mathematical structures which describe action are analyzed (here the

derivation of Density Functional Theory and of Quantum Mechanics are the

main examples). Chapters 4, 5 and 6 deal with the theory of the electron in

a series of aspects where the geometrical analysis is more relevant (the

derivation of the Standard Model of Elementary Particles is one of the

examples in this chapters). Finally in Chapter 7 we present the form of

geometrical analysis which was used in the book, we felt this was needed

because of the broad range of topics which were covered and because of the

range of mathematical structures which are implicitly or explicitly

included.

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**[Fizinfo] meghívó a BME TTK Elméleti Fizika Tanszék szemináriumára**,*Szunyogh Laszlo, 11/13/2000*

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