12
A.P. Kirilyuk
References
[1] Losa GA, Nonnenmacher TF, Weibel ER, eds. Fractals in Biology and Medicine.
Basel: Birkhauser, 1994.
[2] Losa GA, Nonnenmacher TF, Merlini D, Weibel ER, eds. Fractals in Biology and
Medicine, Vol. II. Basel: Birkhauser, 1998.
[3] Losa GA, Merlini D, Nonnenmacher TF, Weibel ER, eds. Fractals in Biology and
Medicine, Vol. III. Basel: Birkhauser, 2002.
[4] Mandelbrot B. The Fractal Geometry of Nature. San Francisco: Freeman, 1982.
[5] Mandelbrot B. Fractales, hasard et finance, 1959-1997. Paris: Flammarion, 1998.
[6] Feder J. Fractals. New York: Plenum Press, 1988.
[7] Peintgen H-O, Jurgens H, Saupe D. Chaos and Fractals. New Frontiers of Science.
New York: Springer-Verlag, 1992.
[8] Nakayama T, Yakubo K, Orbach RL. Dynamical properties of fractal networks:
scaling, numerical simulations, and physical realisations. Rev Mod Phys 1994; 66:
381-443.
[9] Kirilyuk AP. Universal Concept of Complexity by the Dynamic Redundance
Paradigm: Causal Randomness, Complete Wave Mechanics, and the Ultimate
Unification of Knowledge. Kiev: Naukova Dumka, 1997. For a non-technical
review see also: e-print physics/9806002 at http://arXiv.org.
[10] Kirilyuk AP. The universal dynamic complexity as extended dynamic fractality:
causally complete understanding of living systems emergence and operation. In:
Losa GA, Merlini D, Nonnenmacher TF, Weibel ER, eds. Fractals in Biology and
Medicine, Vol. III. Basel: Birkhauser, 2002; 271-84. E-print physics/0305119.
[11] Kirilyuk AP. Dynamically Multivalued, Not Unitary or Stochastic, Operation of
Real Quantum, Classical and Hybrid Micro-Machines. E-print physics/0211071 at
http://arXiv.org.
[12] Kirilyuk AP. Universal symmetry of complexity and its manifestations at
different levels of world dynamics. Proceedings of Institute of Mathematics of
NAS of Ukraine 2004; 50: 821-8. E-print physics/0404006 at http://arXiv.org.
[13] Kirilyuk AP. Dynamically multivalued self-organisation and probabilistic
structure formation processes. Solid State Phenomena 2004; 97-8: 21-6. E-print
physics/0405063 at http://arXiv.org.
[14] Kirilyuk AP. Theory of charged particle scattering in crystals by the generalised
optical potential method. Nucl Instr Meth B 1992; 69: 200-231.
[15] Kirilyuk AP. Quantum chaos and fundamental multivaluedness of dynamical
functions. Annales de la Fondation Louis de Broglie 1996; 21: 455-480. E-prints
quant-ph/9511034 - 36 at http://arXiv.org.
[16] Dederichs PH. Dynamical diffraction theory by optical potential methods. In:
Ehrenreich H, Seitz F, Turnbull D, eds. Solid State Physics, Vol. 27. New York:
Academic Press, 1972; 136-237.
[17] Taft RG, Mattick JS. Increasing biological complexity is positively correlated with
the relative genome-wide expansion of non-protein-coding DNA sequences. E-
print q-bio.GN/0401020 at http://arXiv.org.
[18] Horgan J. The End of Science. Facing the Limits of Knowledge in the Twilight of
the Scientific Age. Helix: Addison-Wesley, 1996.
[19] Kline M. Mathematics: The Loss of Certainty. New York: Oxford University
Press, 1980.
More intriguing information
1. The Structure Performance Hypothesis and The Efficient Structure Performance Hypothesis-Revisited: The Case of Agribusiness Commodity and Food Products Truck Carriers in the South2. Optimal Private and Public Harvesting under Spatial and Temporal Interdependence
3. Are class size differences related to pupils’ educational progress and classroom processes? Findings from the Institute of Education Class Size Study of children aged 5-7 Years
4. Monetary Discretion, Pricing Complementarity and Dynamic Multiple Equilibria
5. The name is absent
6. ‘Goodwill is not enough’
7. Income Mobility of Owners of Small Businesses when Boundaries between Occupations are Vague
8. PROJECTED COSTS FOR SELECTED LOUISIANA VEGETABLE CROPS - 1997 SEASON
9. he Effect of Phosphorylation on the Electron Capture Dissociation of Peptide Ions
10. Constrained School Choice