Essay Abstract
The present essay shows that conformal geometrodynamics (CGD), which is based on the ideas of A. Einstein and H. Weyl and serves as the exact expression of the causality principle and absence of absolute dimensional scales in nature, may be used not only to analyze astronomical and cosmic phenomena but also the micro world, which is explored typically within the framework of the quantum theory. The CGD is closely connected with different areas of advanced theoretical physics and mathematics (conformal field theory, superstrings, knots, Monster group, Leech lattice, integrable equations, etc.). The CGD development could lead to emergence of new technologies and upgrade of existing ones including efficient conformal computational methods.
Author Bio
Gorbatenko, Mikhail Vladimirovich, scientist of Theoretical Physics Division of Russian Federal Nuclear Center VNIIEF, graduated from Moscow Engineering Physical Institute (MIFI) in 1961. He investigated microelectronics radiation resistance in VNIITF from 1961 to 1967, and later in VNIIEF (now Russian Federal Nuclear Center in Sarov). In 1969 he received Russian analog of PhD diploma on Field Theory of 1/2 - Spin particles. In eighty years of last century A.V. Pushkin and he began to develop conformal geometrodynamics.
Kochemasov, Gennady Grigorievich, deputy of Laser Division Director of Russian Federal Nuclear Center VNIIEF,graduated from Physical Department of Moscow State University (MGU) in 1968. Area of his main interests includes laser physics, nonlinear phase conjugation and inertial confinement fusion. In 1977 he received PhD diploma, and in 1995 he became Doctor of Physical and Mathematical sciences. In 1996-2004 he had discussions with A.V. Pushkin on problems of conformal geometrodynamics.