Download PDF by Luigi Accardi, Wolfgang Freudenberg, Masanori Ohya: Quantum Bio-Informatics V: Proceedings of the Quantum

By Luigi Accardi, Wolfgang Freudenberg, Masanori Ohya

ISBN-10: 981446001X

ISBN-13: 9789814460019

This quantity relies at the 5th foreign convention of quantum bio-informatics held on the QBI middle of Tokyo collage of technology.

This quantity offers a platform to attach arithmetic, physics, info and existence sciences, and specifically, learn for brand new paradigm for info technological know-how and existence technological know-how at the foundation of quantum idea.

the next issues are mentioned:

  • Cryptographic algorithms
  • Quantum set of rules and computation
  • Quantum entanglement
  • Quantum entropy and knowledge dynamics
  • Quantum dynamics and time operator
  • Stochastic dynamics and white noise research
  • Brain job
  • Quantum-like versions and PD online game
  • Quantum physics and superconductivity
  • Quantum tomography and sufficiency
  • Adaptation in crops
  • Alignment of sequences

Readership: Researchers in quantum info, quantum physics, bio-informatics and existence sciences.

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Extra info for Quantum Bio-Informatics V: Proceedings of the Quantum Bio-Informatics 2011

Sample text

826, pp. 301—311, arXiv: astro-ph/0410443 11. Ya. V. Volovich, Rolling in nonlinear dynamics and and elliptic functions, submitted to Theor. and Math. Phys. 12. S. I. Phys. 138 (2004) 297-309, arXiv: math-ph/0306018. 13. Ya. I. Volovich, Numerical study of nonlinear equations with innite number of derivatives, J. Phys. A36 (2003) 8685, arXiv: math-ph/0301028 14. V. Volovich, Bogolyubov equations and functional mechanics, Theor. Mathem. Phys. 164:3 (2010) 354-362. 15. V. V. Volovich, On the Correspondence between Newtonian and Functional Mechanics,Proceedings volume in QP-PQ by World Scientic (ICQBIC2010).

08;

In particular, with b = K we obtain: cn(
t  K, k) = 4 2 X qn1/2 
t ) sin((2n  1) 2n1 kK n=1 1 + q 2K (12) From this representation one can obtain asymptotic expansion with small ², that is obtained by means of the Krylov-Bogoliubov averaging method 4 , and meets initial condition q(0) = 0, ¶  ¶  A3 3A2 3A2 sin 3$(1 + ² 2 )t + ... q(t) = A sin $(1 + ² 2 )t  ² 8$ 32$ 2 8$ (13) Here A is an arbitrary real parameter. The Higgs equation q¨(t)  2 q(t) = ²q 3 (t),  > 0, ² > 0 (14) is considered in the next Section, and its solution is given in terms of elliptic functions.

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Quantum Bio-Informatics V: Proceedings of the Quantum Bio-Informatics 2011 by Luigi Accardi, Wolfgang Freudenberg, Masanori Ohya


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