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The Rabinovich–Fabrikant equations are a set of three coupled ordinary differential equations exhibiting chaotic behaviour for certain values of the parameters. They are named after Mikhail Rabinovich and , who described them in 1979.

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  • The Rabinovich–Fabrikant equations are a set of three coupled ordinary differential equations exhibiting chaotic behaviour for certain values of the parameters. They are named after Mikhail Rabinovich and , who described them in 1979. (en)
  • Le equazioni di Rabinovič-Fabrikant sono un insieme di tre equazioni differenziali ordinarie accoppiate che mostrano un comportamento caotico per determinati valori dei parametri. Prendono il loro nome dai fisici sovietici Michail Rabinovič e Anatolij Fabrikant, che le hanno descritte nel 1979. (it)
  • 拉比诺维奇-法布里康特方程(Rabinovich-Fabrikant equations)是 1979年苏联物理学家拉比诺维奇和法布里康特提出模拟非平衡介质自激波动的非线性常微分方程组: 其中 α, γ 是控制系统的参数. Danca and Chen指出由于拉比诺维奇-法布里康特方程包含平方项,因此比较难以分析,即便选择的参数相同,但由于求解微分方程组的步骤的不同也会导致不同的吸引子。 (zh)
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  • The Rabinovich–Fabrikant equations are a set of three coupled ordinary differential equations exhibiting chaotic behaviour for certain values of the parameters. They are named after Mikhail Rabinovich and , who described them in 1979. (en)
  • Le equazioni di Rabinovič-Fabrikant sono un insieme di tre equazioni differenziali ordinarie accoppiate che mostrano un comportamento caotico per determinati valori dei parametri. Prendono il loro nome dai fisici sovietici Michail Rabinovič e Anatolij Fabrikant, che le hanno descritte nel 1979. (it)
  • 拉比诺维奇-法布里康特方程(Rabinovich-Fabrikant equations)是 1979年苏联物理学家拉比诺维奇和法布里康特提出模拟非平衡介质自激波动的非线性常微分方程组: 其中 α, γ 是控制系统的参数. Danca and Chen指出由于拉比诺维奇-法布里康特方程包含平方项,因此比较难以分析,即便选择的参数相同,但由于求解微分方程组的步骤的不同也会导致不同的吸引子。 (zh)
rdfs:label
  • Equazioni di Rabinovič-Fabrikant (it)
  • Rabinovich–Fabrikant equations (en)
  • 拉比诺维奇-法布里康特方程 (zh)
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