Fractal Quality of Microaccelerations

Author:

Sedelnikov A. V.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,General Physics and Astronomy,General Engineering,Modelling and Simulation

Reference9 articles.

1. Babakov, I.M.: Theory of oscillations. In: Drofa, M. (ed.) Classics of Russian Science, p. 279 (in Russian Теория колебаний) (2004)

2. Feder, E.: Fractals. In: Mir, M. (ed.) Revision of the Literature on Physics and Astronomy, pp. 35–38 (in Russian Фракталы) (1991)

3. Mauldin, R.D.: On the Hausdorff dimension of graphs and random recursive objects. In: Mayer-Kress, G. (ed.) Dimensions and Entropies in Chaotic Systems, pp. 28–33. Springer-Verlag, Berlin (1986)

4. Sedelnikov, A.V.: A problem of choosing a generalized parameter of flexible spacecraft structures to construct a fractal model of microaccelerations. Russ. Aeronaut. 51(1), 84–86 (2008a)

5. Sedelnikov, A.V.: Modelling of microaccelerations with using of Weierstass-Mandelbrot function. Act. Prob. of Av. & Aerosp. Syst. 1, 107–110 (2008b)

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