By Zhi-xiang Yin, Jian-zhong Cui, Jin Yang (auth.), De-Shuang Huang, Laurent Heutte, Marco Loog (eds.)

The overseas convention on clever Computing (ICIC) was once shaped to supply an annual discussion board devoted to the rising and hard issues in synthetic intelligence, computer studying, bioinformatics, and computational biology, and so forth. It goals to carry - gether researchers and practitioners from either academia and to percentage rules, difficulties and suggestions concerning the multifaceted facets of clever computing. ICIC 2007, held in Qingdao, China, August 21–24, 2007, constituted the 3rd - ternational convention on clever Computing. It outfitted upon the luck of ICIC 2006 and ICIC 2005 held in Kunming and Hefei, China, 2006 and 2005, respectively. This yr, the convention centred quite often at the theories and methodologies in addition to the rising purposes of clever computing. Its goal used to be to unify the image of latest clever computing recommendations as an necessary idea that highlights the tendencies in complicated computational intelligence and bridges theoretical examine with functions. for that reason, the subject for this convention was once “Advanced clever Computing know-how and Applications”. Papers concentrating on this subject have been solicited, addressing theories, methodologies, and functions in technological know-how and technology.

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45 (1999)2495-2498 10. : Some Good Quantum Error-correcting Codes from Algebric Geometric Codes. 47 (2001) 2059-2061 11. : Binary Construction of Quantum Codes of Minimum Distance Three and Four. IEEE Trans Inform Theory, Vol. 50 (2004) 1331-1336 12. : Sparse-Graph Codes for Quantum Error Correction. 50 (2004)2315-2330 13. : Stabilizer Codes And Quantum Error-correction. thesis (1997) 14. : Quantum Error-correction Via Codes over GF(4). IEEE Trans Inform Theory, Vol. 44 (1998)1369-1387 15. : A Generalized Reverse Jacket Transform.

R329, Univ. of Exeter, (1995) 5. R. :Quantum Associative Memory. Information Sciences, (2000), 124:273-296 6. : Entangled Neural Networks. pdf Quantum Probability Distribution Network 33 7. : Quantum Neural Computing Study. br//~weigang/qc/enn2000. pdf 8. : Entangled Quantum Networks. pdf, (2002) 9. : Qubit Neural Network and Its Efficiency. In: Proceedings of Knowledge-Based Intelligent Information Engineering Systems (KES2003), LNAI -2774, pp. 304–310, Springer-Verlag, (2003) 10. , Nishimura, et al: Qubit Neural Network and Its Learning Efficiency, Neural Computing and Applications, Springer.

Thus, one can gain the quantum codes with the different perimeters [[8, 7, 2]], [[8, 6, 3]], [[8, 5, 4]], [[8, 4, 5]], [[8, 3, 6]], [[8, 2, 7]] and [[8, 1, 8]]. It is obvious that the codes [[8, 4, 5]], [[8, 3, 6]], [[8, 2, 7]], and [[8, 1, 8]] can not be achieved by making use of CSS’s construction or Steane’s construction. 3 Decoding of QECC Decoding the present stabilizer quantum code (SQC) is simple, however it is worth to explain why a full decoding is not necessary. It turns out that the techniques of fault-tolerant quantum computation can be used to perform logical operations on the encoded state without the need of decoding the state.

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