论文信息 - Terminal model of Newtonian dynamics - 字舞流文

Terminal model of Newtonian dynamics

A new type of dissipation function which does not satisfy the Lipschitz condition at equilibrium states is proposed. Newtonian dynamics supplemented by this dissipation function becomes irreversible and has a well-organized probabilistic structure.

Michail Zak | M. Zak

[1] Michail Zak,et al. Terminal attractors in neural networks , 1989, Neural Networks.

[2] Daniel Richardson,et al. Some undecidable problems involving elementary functions of a real variable , 1969, Journal of Symbolic Logic.

[3] V. Arnold. Mathematical Methods of Classical Mechanics , 1974 .

[4] Ilya Prigogine,et al. From Being To Becoming , 1980 .

[5] M. Zak. Non-Lipschitzian dynamics for neural net modelling , 1989 .

[6] M. Zak. On the failure of hyperbolicity in elasticity , 1982 .

[7] Postinstability models in elasticity , 1984 .

[8] A mathematical model of post-instability in fluid mechanics , 1982 .

[9] M. Zak. Terminal attractors for addressable memory in neural networks , 1988 .

[10] Michail Zak,et al. An unpredictable-dynamics approach to neural intelligence , 1991, IEEE Expert.

[11] N. Costa,et al. Undecidability and incompleteness in classical mechanics , 1991 .

[12] Michail Zak,et al. Weakly connected neural nets , 1990 .

[13] M. Zak. Cumulative Effect at the Soil Surface Due to Shear Wave Propagation , 1983 .

[14] Michail Zak. The problem of irreversibility in Newtonian dynamics , 1992 .

[15] Two types of chaos in non-linear mechanics , 1985 .