Dear Colleagues,

You are invited to participate in the International Conference “Finsler Extensions of Relativity Theory” (FERT–2010) held by Bauman Moscow State Technical University and Research Institute of Hypercomplex Systems in Geometry and Physics in Moscow and Fryazino (Moscow region), Russia, on 1 – 7 November 2010.
This Conference continues the ongoing series of conferences, held every year since 2004 in Moscow and Moscow Region, Russia (2004, 2007, and 2009) and in Cairo, Egypt (2005, 2006, and 2008). The materials of these Conferences can be found on the web page:
www.hypercomplex.xpsweb.com/section.php?lang=en&genre=83

Academic Committee

Organizing Committee

Dr. D.G. Pavlov (Research Institute HyperComplex Systems in Geometry and Physics, Fryazino, Russia) – Chairman,
Prof. V.O. Gladyshev (Research Institute HyperComplex Systems in Geometry and Physics, Fryazino, Russia; N.E. Bauman Moscow State Technical University, Moscow, Russia),
Dr. T.M. Gladysheva (Research Institute HyperComplex Systems in Geometry and Physics, Fryazino, Russia; N.E. Bauman Moscow State Technical University, Moscow, Russia),
Prof. A.N. Morozov (N.E. Bauman Moscow State Technical University, Moscow, Russia),
Prof. B.P. Nazarenko (N.E. Bauman Moscow State Technical University, Moscow, Russia),
Dr. A.A. Eliovich (Research Institute HyperComplex Systems in Geometry and Physics, Fryazino, Russia; Peoples' Friendship University of Russia, Moscow, Russia)

The main topics to be covered on FERT–2010 are the following:
1. Rashevskii’s Polymetric Geometry.
2. Linear Finsler spaces and their connection with hypercomplex numbers.
3. Poly linear symmetric forms of n vectors as Finsler extensions of the scalar product.
4. Extension of a list of the geometric invariants in Finsler spaces (polyangles) and connected with them the preferred continuous transformations and symmetries.
5. Two-, three- and four-dimensional spaces with the Berwald – Moor metrics over fields of the real and complex numbers.
6. Four-dimensional spaces with the Chernov metrics over fields of the real and complex numbers.
7. Algebraic fractals in Finsler spaces.
8. Finsler spaces with n-ary operations, n-ary groups and n-ary algebras.
9. The general philosophical and mathematical principles underlying the Finsler extensions of relativity theory.
10. Finsler extensions of Special and General Relativity Theory.
11. Experimental investigations and astrophysical observations designed to detect possible evidence for the anisotropy of real space-time.
12. Hypercomplex Numbers in Geometry and Physics

As can be seen from this list, the organizers of the Conference will devote particular (though not exclusive) attention to the geometries whose metric functions are symmetric polynomials (the Berwald–Moor and Chernov metrics). This focus is connected with the fact that the quadratic form of the space-time of Special Relativity is a symmetric polynomial dependent on four second-order variables. Today there are many results which show that applications of these metrics can lead to the appearance of intensional Finsler extensions of theories of gravity and electromagnetism. Authors of reports devoted to geometries with the metrics can be financially supported. The Organizing Committee plan to cover expenses connected with traveling, accommodation and registration fee. The Organizing Committee will take the decision after consideration of a registration form with an abstract of a report.

The accommodation for foreign participants will be in the Tourist Hotel Complex Izmailovo (3 stars): the Hotel «Beta» (www.beta-hotel.ru), the Hotel «Vega» (www.hotel-vega.ru), the Hotel «Gamma-Delta» (www.izmailovo.ru). The nearest underground station is Partizanskaya (the dark blue line in the metro map).
The opening of the Conference and the most sessions are planed to be held in Bauman University.
Russian and English languages are the working languages at the conference. The Organising Committee plans to arrange synchronic interpretation for all participants.
Official information will be placed on the websites: www.hyper-complex.ru and www.polynumbers.ru
The Organizing Committee plans to provide a cultural program including visiting museums and historical places of Moscow.
The Registration Fee is 200 EUR.

The completed Registration form together with an abstract of a talk/report (3 – 15 lines) submitted by the participant should be e-mailed till 30 September 2010 to the secretary Gladysheva Tatyana on the following address: vgladyshev@mail.ru

Morozov Andrei N.
Bauman Moscow State Technical University, Moscow, Russia
amor59@mail.ru

Nazarenko Boris P.
Bauman Moscow State Technical University, Moscow, Russia

Balan Vladimir
University Politehnica of Bucharest, Faculty of Applied Sciences, Department of Mathematics I, Bucharest, Romania.
New results in the spectral theory of special m-root structures
vbalan@mathem.pub.ro, vladimir.balan@upb.ro

Voicu-Brinzei Nicoleta
"Transilvania" University, Brasov, Romania
On the equations of electromagnetism in spaces with Finsler geometry
nico.brinzei@rdslink.ro, grasza_01@yahoo.com

Vargas Jose G.
Phase Space Time Associates, Colombia, USA
Finsler-Kaluza-Klein geometry, preferred frames and the Lorentzian metric
josegvargas@earthlink.net

Kisil Vladimir V.
School of Mathematics, University of Leeds, Leeds, England, UK
Symmetries, hypercomplex numbers and non-differential geometry
kisilv@maths.leeds.ac.uk

Glazunov Nikolai M.
National aviation university, Kiev, Ukraine
On finsler geometries with symmetric distance functions
glanm@yahoo.com

Fjelstad Paul
St. Olaf College, Emeritas, Northfield, USA
Tracking Concepts in theWake of Generalizing
fjelstap@stolaf.edu

Wood John C.
Department of Pure Mathematics, University of Leeds, Leeds, G.B.
Harmonic morphisms and bicomplex manifolds
j.c.wood@leeds.ac.uk

Levin Sergey F.
Moscow Institute for expertise and tests, Moscow, Russia
Identification of red shift anisotropy on the basis of the exact decision of Мattig equation
info@rostest.ru, antoninaEL@rostest.ru

Gromov Nikolai A.
Department of Mathematics, Komi Science Center UrD RAS, Russia
Noncommutative quantum kinematics
gromov@dm.komisc.ru

Zaripov Rinat G.
Institute of Mechanics and Engineering, Kazan Science Center, Russian Academy of Sciences (IME KazSC RAS)
About the theory of a physical vector field for geometry of events Berwald-Moor
zaripov@mail.knc.ru

Mel'nikov Gennadii S.
Federal State Unitary Enterprise NPC "GOI im. SI VavilovФ, St.-Petersburg, Russia
Why the three dimensional sphere in the quaternionic parametric description geometrization space-time?
GMelnikov@list.ru

Plaksa Sergiy
Institute of Mathematics of the National Academy of Sciences of Ukraine, Kiev, Ukraine
Commutative algebras associated with equations of mathematical physics
plaksa@imath.kiev.ua

Turbin └natoli
Institute of mathematics of National Academy of sciences of Ukraine, Kiev, Ukraine
Zhdanova Yuliya
State university of informatively-communication technologies, Kiev
Noneuler polyhedrons of N. Kuzenny and androhedrons
turbin@imath.kiev.ua yuzhdanova@yandex.ru

Pandey Triyugi N.
Department of Mathematics & Statistics, D. D. U. Gorakhpur University, Gorakhpur, INDIA
Euclidean to Finslearian geometry;
Four-dimensional Finsler spaces in terms of scalars
vkcoct@gmail.com

Chaubey Vinit Kumar
Department of Mathematics & Statistics, D. D. U. Gorakhpur University, Gorakhpur, INDIA
Equation of geodesic for a (α,β) metric in a two-dimensional Finsler space
vkcoct@rediffmail.com, vkcoct@gmail.com

Smirnov Roman
Department of Mathematics and Statistics, Dalhousie University, Halifax, Nova Scotia, Canada
Invariant theory of Killing tensors and its applications
rgsmirnov@gmail.com

Trenvcevski Kostadin, Celakoska Emilija G.
Ss. Cyril and Methodius University, Institute of Mathematics, Skopje, Macedonia
Equations of motion for two-body problem according to an observer close to one of the bodies
kostatre@pmf.ukim.mk

Galmak Alexander M., Vorob'ev G.N., Balan Vladimir D.
Mogilev State University of Food Technology, Mogilev, Belarus
University Politehnica of Bucharest, Faculty of Applied Sciences, Department of Mathematics I, Bucharest, Romania.
On n-ary subgroups of n-ary group < └nЦ1, [ ]n, nЦ1
Shche70@mail.ru

Shpakivskyi Vitalii
Institute of Mathematics of the National Academy of Sciences of Ukraine, Kiev, Ukraine
Monogenic functions in a three-dimensional harmonic algebra
shpakivskyi@mail.ru

Gladyshev Vladimir O.
Research Institute Hypercomplex Systems in Geometry and Physics, Fryazino, Moscow region, Russia
Bauman Moscow State Technical University, Moscow, Russia
vgladyshev@mail.ru

Bogoslovski Georgi Yu.
Research Institute of Hypercomplex Systems in Geometry and Physics, Fryazino, Moscow region, Russia
Skobeltsyn Nuclear Physics Institute of Lomonosov Moscow State University, Moscow, Russia
On some aspects of the theory of locally anisotropic space-time
bogoslov@theory.sinp.msu.ru

Eliovich Aleksandr .
Research Institute Hypercomplex Systems in Geometry and Physics, Fryazino, Moscow region, Russia
Peoples' Friendship University of Russia, Moscow, Russia
On Polynorms, Automorphisms and Field Theory
eliovich@mail.ru

GarasТko Grigory I.
Research Institute Hypercomplex Systems in Geometry and Physics, Fryazino, Moscow region, Russia
Russian Institute for Electrotechnics, Moscow, Russia
gri9z@mail.ru

Silagadze Zurab
Budker Institute of Nuclear Physics, Novosibirsk, Russia
On the Finslerian extension of the Schwarzschild metric
silagadze@inp.nsk.su

Pavlov Dmitri G.
Research Institute of Hypercomplex Systems in Geometry and Physics, Fryazino, Moscow region, Russia
Kokarev Sergei S.
Research Institute of Hypercomplex Systems in Geometry and Physics, Fryazino, Moscow region, Russia
Algebraic unified theory of space-time and matter on the double variable
geom2004@mail.ru, logos-center@mail.ru

Pavlov Dmitri G.
Research Institute of Hypercomplex Systems in Geometry and Physics, Fryazino, Moscow region, Russia
Lebedev Sergei V.
Research Institute Hypercomplex Systems in Geometry and Physics, Fryazino, Moscow region, Russia
Bauman Moscow State Technical University, Moscow, Russia
Staircase (generalized exponential) form of polynumbers considered taking H3 and H4 as an example
geom2004@mail.ru, serleb@rambler.ru

Solov'yov Anton V.
Faculty of Physics, M.V. Lomonosov Moscow State University, Moscow, Russia
Quantum mechanics of a scalar particle in the 9-dimensional flat Finslerian space with the cubic metric
a.v.solovyov@gmail.com

Panchelyuga ╠рriya S.
Research Institute Hypercomplex Systems in Geometry and Physics, Fryazino, Moscow region, Russia
Institute of theoretical and experimental biophysics, Puschino, Moscow region, Russia
Panchelyuga Victor └.
Research Institute Hypercomplex Systems in Geometry and Physics, Fryazino, Moscow region, Russia
Institute of theoretical and experimental biophysics, Puschino, Moscow region, Russia
About Julia pre-fractals structure on the double-numbers plane
panvic333@list.ru

Malykhin Aleksandr V.
Research Institute Hypercomplex Systems in Geometry and Physics, Fryazino, Moscow region, Russia
avm020@yandex.ru

Sharandin Yeugeni └.
Bauman Moscow State Technical University, Moscow, Russia
shar@bmstu.ru

Tiunov Pavel S.
Bauman Moscow State Technical University, Moscow, Russia
c00l@list.ru

Chernykh Mikhail V.
Bauman Moscow State Technical University, Moscow, Russia
miwik@mail.ru

Leontiev Andrei D.
Bauman Moscow State Technical University, Moscow, Russia
ldron@ya.ru

Fil'chenkov Mikhail
Institute of Gravitation and Cosmology. Peoples' Friendship University of Russia, Moscow, Russia
Laptev Yuri
Bauman Moscow State Technical University, Moscow, Russia
Anisotropic Riemannian and Finsler metrics revisited
fmichael@mail.ru, yplaptev@rambler.ru

Zhotikov Vadim G.
Moscow Institute for Physics and Technology (National Research University), Dolgoprudny, Moscow region, Russia
On the singular Finsler metrics with the arbitrary class of singularity
zhotikov@yandex.ru

Vargashkin Vladimir Ya.
Department of physics, Oryol State Technical University, Oryol, Russia
The analysis of anisotropy of distribution of parametres of polarisation of radiation of quasars along celestial sphere.
varg@ostu.ru

Perminov Nikolai S.
Department of General Relativity and Gravitation, Faculty of Physics, Kazan (Volga) State University, Russia
Finslerian lenses
nikolai-kazan@rambler.ru

Shakirov Shamil R.
Institute For Theoretical and Experimental Physics, Moscow, Russia
On the bounded volume of algebraic hypersurfaces
shakirov@itep.ru

Kassandrov Vladimir V.
Institute of gravitation and cosmology of Peoples' Friendship University of Russia, Moscow, Russia
Links of linear and Finsler geometries of space-time induced by the structure of complex quaternions
vkassan@sci.pfu.edu.ru

Neagu Mircea, Atanasiu Gh.
University Transilvania of Brasov, Faculty of Mathematics and Informatics
Jet local Riemann-Finsler geometry for the three-dimensional time
mircea.neagu@unitbv.ro

Chernov Vladimir M.
Research Institute Hypercomplex Systems in Geometry and Physics, Fryazino, Moscow region, Russia,
Samara Aerospace University, Image Processing Systems Institute of RAS, Samara, Russia
schraube@samtel.ru

Gorelik Vladimir S.
Lebedev Physical Institute of Russian Academy of Sciences, Moscow, Russia
Microstructure of physical vacuum and opportunity of the scalar bosons generation
gorelik@sci.lebedev.ru

Bronnikov Kirill A. ,
Melnikov Vitaly N.
Centre for Gravitation and Fundamental Metrology, VNIIMS and Institute of Gravitation and Cosmology,
Peoples Friendship University of Russia, Moscow, Russia
Variations of FPC as a Test of Space-Time Anisotropy and New SI
kb20@yandex.ru, melnikov@phys.msu.ru

Krylova Galina V., Krylova Nina G.
Belarussian State University, Minsk, Belarus
Finsler geometry effects in surface phenomena physics: the case of monolayer systems
grushevskaja@bsu.by, nina-kr@tut.by

Lapshin Alexander V.
Ural State University named A. M. Gorkiy, Russia
To question about duality between algebras of double numbers and complex numbers
lavexander@mail.ru

Dneprovski Sergey I.
AO "S&P Enterprise SOJUZBIOPREPARAT"
dsi@bk.ru

– NAME (Prof/Dr/Mr/Ms) FIRST NAMES
– TITLE OF SUBMITTED REPORT/TALK
– ABSTRACT OF THE REPORT/TALK (3 – 15 lines)
– UNIVERSITY (Istitution): ADDRESS with POST CODE (Professional/Academic)
– ADDRESS FOR CONFERENCE COMMUNICATION with POST CODE (if different from above):
– TELEPHONE NUMBER:
– MOB. TELEPHONE NUMBER:
– FAX NUMBER
– E-MAIL ADDRESS