MODELI HAOTICHESKOY DINAMIKI. CHAST' 2. NELINEYNYE I NEAVTONOMNYE INVARIANTY
Authors:
1.
ChuvGU
2.
ChuvGU
Type:
Article
eLocation:
Status:
Published
Received:
20.04.2023
Accepted:
01.08.2025
Published:
01.08.2025
Subject area:
UDC 519.673
Language:
Russian
Keywords:
аттрактор Лоренца, нелинейных и неавтономных инварианты, attractor Lorenz, nonlinear and non-autonomous invariants
Abstract (English):
Conducted a further generalization of the classical Lorentz model, which describes the chaotic dynamics, taking into account the non-linear and non-autonomous invariant coordinate transformations.
Conducted a further generalization of the classical Lorentz model, which describes the chaotic dynamics, taking into account the non-linear and non-autonomous invariant coordinate transformations.
Keywords:
аттрактор Лоренца, нелинейных и неавтономных инварианты, attractor Lorenz, nonlinear and non-autonomous invariants
аттрактор Лоренца, нелинейных и неавтономных инварианты, attractor Lorenz, nonlinear and non-autonomous invariants
1. Strannye attraktory / Pod red. Ya.G. Sinaya, L.P. Shil'nikova. L., Mir, 1981, 253 s.
2. O.V. Matuhina, Vestnik Kazan. tehnol. un-ta, 16, 2, 191-194 (2013).
3. R.G. Muharlyamov, O.V. Matuhina Vestnik Kazan. tehnol. un-ta, 15, 12, 220-225 (2012).
4. V.H. Fedotov, N.I. Kol'cov, Vestnik Kazan. tehnol. un-ta, v pechati (2013).
5. L.D. Landau, E.M. Lifshic, Teoriya polya. M, Nauka, 1988, 512 s.
