Zobrazeno 1 - 10
of 11
pro vyhledávání: '"D V, Milanov"'
Autor:
I. I. Shevchenko, A. V. Mel’nikov, V. B. Titov, R. V. Baluev, A. V. Veselova, A. V. Krivov, D. V. Mikryukov, D. V. Milanov, A. A. Mülläri, I. I. Nikiforov, N. P. Pit’ev, E. N. Polyakhova, L. L. Sokolov, V. Sh. Shaidulin
Publikováno v:
Solar System Research. 57:175-189
Autor:
I. I. Shevchenko, A. V. Mel’nikov, V. B. Titov, R. V. Baluev, A. V. Veselova, A. V. Krivov, D. V. Mikryukov, D. V. Milanov, A. A. Mülläri, I. I. Nikiforov, N. P. Pit’ev, E. N. Polyakhova, L. L. Sokolov, V. Sh. Shaidulin
Publikováno v:
Solar System Research. 57:85-102
Publikováno v:
Vestnik of Saint Petersburg University. Mathematics. Mechanics. Astronomy. 8:359-369
The distance functions on the set of Keplerian orbits play an important role in solving the problems of searching for the parent bodies of meteoroid streams. A special kind of function is the distances in the quotient spaces of orbits. Three metrics
Autor:
D. V. Milanov
Publikováno v:
Vestnik St. Petersburg University, Mathematics. 52:317-326
Geometric properties of spaces of Keplerian orbits are of interest for celestial mechanics problems related to the search for groups of celestial bodies with close orbits. Those groups include asteroid families and meteor streams. Studying these grou
Publikováno v:
Vestnik St. Petersburg University, Mathematics. 50:406-413
Publikováno v:
Vestnik St. Petersburg University, Mathematics. 50:318-324
The theory of equilibrium figures was actively developed in the 19th century, when it was found that the observed massive celestial bodies (the Sun, planets, and satellites) had an almost ellipsoidal form. The existence of exactly ellipsoidal figures
Publikováno v:
Vestnik of Saint Petersburg University. Mathematics. Mechanics. Astronomy. 4:695-703
The theory of figures of equilibrium was extensively studied in the nineteenth century, when the reasons for which observed massive celestial bodies (such as the Sun, planets, and satellites) are almost ellipsoidal were discovered. The existence of e
Publikováno v:
Celestial Mechanics and Dynamical Astronomy. 131
In this article, we prove the relaxed triangle inequality for Southworth and Hawkins, Drummond and Jopek orbital similarity criteria on the set of non-rectilinear Keplerian orbits with the eccentricity bounded above. We give estimates of the minimal
Publikováno v:
Celestial Mechanics and Dynamical Astronomy. 130
The outer gravitational potential V of the level ellipsoid of revolution T is uniquely determined by two quantities: the eccentricity $$\varepsilon $$ of the ellipsoid and Clairaut parameter q, proportional to the angular velocity of rotation squared
Autor:
D. V. Milanov
Publikováno v:
Celestial Mechanics and Dynamical Astronomy. 130
Quotient spaces of Keplerian orbits are important instruments for the modelling of orbit samples of celestial bodies on a large time span. We suppose that variations of the orbital eccentricities, inclinations and semi-major axes remain sufficiently