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V.N.Barykin Mathematical aspects of subnuclear light structure.

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Model source The historical introduction on structure of particles of light (Newton, Einstein, Thompson). Experiments
54
V.N.Barykin Mathematical aspects of subnuclear light structure
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Page 1: V.N.Barykin Mathematical aspects of subnuclear light structure.

V.N.Barykin Mathematical

aspects of subnuclear light

structure

Page 2: V.N.Barykin Mathematical aspects of subnuclear light structure.

Introduction

Page 3: V.N.Barykin Mathematical aspects of subnuclear light structure.

Model source

The historical introduction on structure of particles of light (Newton, Einstein, Thompson).

Experiments

Page 4: V.N.Barykin Mathematical aspects of subnuclear light structure.

Base model elements

The dynamic model of the relativistic effects without special relativity theory.

The decision of a Hilbert problem on physical models mathematical structure.

;

Page 5: V.N.Barykin Mathematical aspects of subnuclear light structure.

Dynamic approach

The decision of Dirac problem: the proof of classical electrodynamics incompleteness.

The decision of Einstein-Hertz problem: Galilean invariant electrodynamics.

Page 6: V.N.Barykin Mathematical aspects of subnuclear light structure.

Model substantiation

Spinor form of moving media electrodynamics.

Structural model of light.

Page 7: V.N.Barykin Mathematical aspects of subnuclear light structure.

Structural model

The precharges concept.Elon and prolon concept.Notons - atoms of light.Energy calculation of light

particles and its components

Page 8: V.N.Barykin Mathematical aspects of subnuclear light structure.

Experiments on light structure

Page 9: V.N.Barykin Mathematical aspects of subnuclear light structure.

Newton's mechanical model

Light is set of small particles, in coordination moving one after another, revolting thus the thin matter named an aether.

Page 10: V.N.Barykin Mathematical aspects of subnuclear light structure.

Nonmechanical Einstein model

The electromagnetic field creates the portions of energy named quanta.

It’s energy is proportional to frequency

The formula is not deduced from light theory.

hE

Page 11: V.N.Barykin Mathematical aspects of subnuclear light structure.

Thompson mechanical model

.`80

222

ce

brpE

0.

2 rc

,brp

hE

Page 12: V.N.Barykin Mathematical aspects of subnuclear light structure.

Conceptions

Page 13: V.N.Barykin Mathematical aspects of subnuclear light structure.

Noton conception

Following Newton and Thomson we will prove the point of view that light is ensemble of the moving particles having components.

We name it notons, distinguishing from quazyparticles – photons.

Page 14: V.N.Barykin Mathematical aspects of subnuclear light structure.

Model elements

It is necessary to establish, of what atoms of light, what parametres of their components as they co-operate and move rather each other consist.

Page 15: V.N.Barykin Mathematical aspects of subnuclear light structure.

Structureless photon properties

The photon is massless, chargeless object.

The photon is a point object on the properties and on interaction.

Page 16: V.N.Barykin Mathematical aspects of subnuclear light structure.

Structural photon properties

Photon as is similar to other elementary particles has quantum fluctuations of a field.

It can have different conditions and the form of leptons, quarks, adrons, bozones etc.

Page 17: V.N.Barykin Mathematical aspects of subnuclear light structure.

Preconditions for model

At considerable energy levels photon can be materialised in Culon’s field as an elektron-positron pair

;

ee

Page 18: V.N.Barykin Mathematical aspects of subnuclear light structure.

Theoretical and practice attempts

Page 19: V.N.Barykin Mathematical aspects of subnuclear light structure.

Hadron structure of gamma quantum

Since 1960 till 1976 it has been found that the photon in the reactions shows internal structure.

It is similar to internal hadron structure such processes probability proportional to the Wien constant.

Page 20: V.N.Barykin Mathematical aspects of subnuclear light structure.

Photon additive components

The first theoretical attempts to include the effects connected with photon additive components have been executed by Gribov (1969) and Brodsky S.J., J.Pumplin. – Phys. Rev. -1969. -182, 1794.

Vector-meson dominant model prevailed in calculations Fujikawa K. – Phys. Rev. -1971. –D4, 2794, Sakurai J.J., Schildknecht D. – Phys. Lett. -1972a. –B40, 121, Braton A., Etim E., Grego M. – Phys. Lett. -1972. –B41, 609.

Page 21: V.N.Barykin Mathematical aspects of subnuclear light structure.

Structural models of light

Structure of the vacuum fluctuations connected with photons, are considered in “Photons under the microscope”, CERN Cour –1997. –37, N8.22.

Partonic photon structure presented in Erdmann M. The partonic structure of the photon. // DESY [Rept.] –1996. –N090. –1-108.

The model of real and virtual photons at the description of interaction is offered by Thomas A.W. // Nucl. Phys. A. –2000. p.663-664, p.249-256.

;

Page 22: V.N.Barykin Mathematical aspects of subnuclear light structure.

Structural models of light

Preassimptotic universality in hadron and photon diffraction was shown in Trochin S.M., Tyurin N.E. // Phys. Rev. D. –1997. –55, N1. p.7305-7306.

Experimental and theoretical research of photon structure was resulted in the review Butterworth J.M. … Photon structure as seen at HERA. // ZEUS DESY (Repl.) –1995. –N43. p.1-20.

;

Page 23: V.N.Barykin Mathematical aspects of subnuclear light structure.

Structural models of light

Photon as the connected condition of two neutrinos with the exchange potential described by equation Bete-Salpeter, was considered by Sarkar Harish, Bhattacharye Brahmanande, Bandyopadhyay Pratul. – Phys. Rev. D.: Part. And Fields. –1975. –11, N4. p.935-938.

Hadron structure for photon as two-pion components was presented in Yennie Donald R. – Revs. Mod. Phys. –1975. –47, N2. –311-330.

;

Page 24: V.N.Barykin Mathematical aspects of subnuclear light structure.

New point of view

Photons under the microscope//CERN Cour., 1997., v.37, №8, p.22

Physicists study photon structure//CERN Cour., 1999.,v.39, №7, p.11

Page 25: V.N.Barykin Mathematical aspects of subnuclear light structure.

Photon structure properties

• R/ Nisius / Physics Repoirts 332 (2000) 165-317 . The photon structure from deep inelastic electron-positron scattering.

• M. Krawczyk / Physics Repoirts 345(2001) 265-458. Survey of present data on photon structure function and resolved photon processes. (At this review 22 models of parton photon structure presented)

Page 26: V.N.Barykin Mathematical aspects of subnuclear light structure.

Discussions about structure

The First International Colloquium on collisions has taken place in Paris in 1973.

In 2007 the International school on collisions has taken place already 17th.

Page 27: V.N.Barykin Mathematical aspects of subnuclear light structure.

Discussions about structure

The first review in which the concept of structure of light has been entered, connect with a name of Bauer T.H. and others, Rev.Mod.Phys. v.50, N2,1978 .

Page 28: V.N.Barykin Mathematical aspects of subnuclear light structure.

Discussions about structure

The international conferences of photons structure and interaction have started to be spent regularly since 1994.

It well known as Photon 2001, 2003, 2005, 2007.

Page 29: V.N.Barykin Mathematical aspects of subnuclear light structure.

New facts and new circumstances

Page 30: V.N.Barykin Mathematical aspects of subnuclear light structure.

V.N.Barykin 1970-1993.

A series of HMTI pre-prints.Articles in “High education physics”

magazine.Monography “Lectures on

electrodynamics and the theory of a relativity without restriction of speed” (1993, first edition), М (2004, second edition).

Page 31: V.N.Barykin Mathematical aspects of subnuclear light structure.

V.N.Barykin 2001-2005.

Monography “Atom of light”, 2001. Monography “New physics of light”,

2003. Monography “Maxwell

electrodynamics without Einstein's relativity”, 2005.

Series of articles in “Galilean Electrodynamics” magazine, 2002-2005.

Page 32: V.N.Barykin Mathematical aspects of subnuclear light structure.

V.N.Barykin2005-2009.

Monography “Transfinitive relativity theory”, 2007.

Monography “New concept of light”, 2009.

Page 33: V.N.Barykin Mathematical aspects of subnuclear light structure.

Hertz concept

It not be co-ordinated with experiment

.,,

,111

,0,11

HBEDDdiv

DdivuuDrotc

jct

Dc

Hrot

BdivuBrotct

Bc

Erot

Page 34: V.N.Barykin Mathematical aspects of subnuclear light structure.

Some new circumstances

;

.

,

cuDH

cuEwB

BcuEH

cuwD

mfxin uwuwu )1( cuin /

)]1(exp[1 0 nPw

40 107 P

Page 35: V.N.Barykin Mathematical aspects of subnuclear light structure.

Maxwell equations

tB

cE

1

0 B�

4 D

jct

Dc

H

41

,

,

,

, ,

, ,

, .

Page 36: V.N.Barykin Mathematical aspects of subnuclear light structure.

Some new circumstances

Let's receive expression for speed

We have the decision of Dirac problem.We have the decision of Einstein-Hertz

problem .

;

mfsg uwwunw

kk

ncv

)1(1

2

Page 37: V.N.Barykin Mathematical aspects of subnuclear light structure.

Some new facts

Dynamic behaviour of speeds and frequencies in that specific case:

Radiation extends from space in Earth atmosphere.

.12

,1

21

2

221

2

2

0

www

cu

cuw fsfs

Page 38: V.N.Barykin Mathematical aspects of subnuclear light structure.

Some new facts

Qualitatively new results at the speeds close to a velocity of light in vacuum.

.103,2,1

.

11

1

42

21

21

2

221

2

2

2

2

0

QQQQn

cu

cu

cu

Page 39: V.N.Barykin Mathematical aspects of subnuclear light structure.

Light structure approach

Page 40: V.N.Barykin Mathematical aspects of subnuclear light structure.

Light structure

Let's enter four typical precharges:

, , ,

Page 41: V.N.Barykin Mathematical aspects of subnuclear light structure.

Light structure

Base products we will consider precharges connected among themselves as power lines.

Page 42: V.N.Barykin Mathematical aspects of subnuclear light structure.

Elon and ProlonElon is neutral system from electric

precharges pair.Prolon – is neutral system from gravitational

precharges pair.

Page 43: V.N.Barykin Mathematical aspects of subnuclear light structure.

Baron

*

*

*

*

A2

H

Hmn D

A1

E

B

Fmn

nc

Page 44: V.N.Barykin Mathematical aspects of subnuclear light structure.

Motion in light particles

Elon rotates round a prolon

P

R

Q

Page 45: V.N.Barykin Mathematical aspects of subnuclear light structure.

Coordination with experiment

0

E

v

H

Page 46: V.N.Barykin Mathematical aspects of subnuclear light structure.

Electric precharges

Page 47: V.N.Barykin Mathematical aspects of subnuclear light structure.

Gravitational precharges

Page 48: V.N.Barykin Mathematical aspects of subnuclear light structure.

D.D.Thomson's mechanical model

.`80

222

ce

brpE

0.

2 rc

,brp

hE

Page 49: V.N.Barykin Mathematical aspects of subnuclear light structure.

D.D.Thomson's calculation

For energy of a power tube he used deduced then the formula

Polarisation calculated under the formula

External radius of a power tube ring we will designate r, and section radius - b

.2 2VfE

.2 epbfSf

Page 50: V.N.Barykin Mathematical aspects of subnuclear light structure.

Precharges model

We use for energy of a power tube the formula

Other parametres it is described on Thomson.

We consider light particle as a linear molecule of their precharges on Thomson's model.

In the centre it is had prolon’s.

.2 2VfE

Page 51: V.N.Barykin Mathematical aspects of subnuclear light structure.

Conclusion

Page 52: V.N.Barykin Mathematical aspects of subnuclear light structure.

Conclusion

Light particles are created from pramatter.

The characteristic sizes of components for light particles an order of Planck lengths.

Energy of a light particle develops of separate blocks energy.

;

)( N

NE

Page 53: V.N.Barykin Mathematical aspects of subnuclear light structure.

Conclusion

Infra-red accident is impossible: the minimum particle of light not a dot.

Ultra-violet accident is impossible: separate blocks of light attach others to themselves at the expense of final number of power lines.

From final particles of light can it will turn out only final elementary particles.

;

Page 54: V.N.Barykin Mathematical aspects of subnuclear light structure.

Thank YouViktor N.Barykin

+375(29)[email protected]


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