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Книги          Автор Frederic P.          Издательство Книга по Требованию

Maximum Common Subgraph Isomorphism Problem
76 стр. мягкая обложка

автор:Frederic P.
издательство: Книга по Требованию
цена:1313 руб
- нет в наличии

Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. In complexity theory, maximum common subgraph- isomorphism (MCS) is an optimization problem that is known to be NP-hard. MCS algorithms have a long tradition in cheminformatics and pharmacophore mapping. One possible solution for this problem is to build a modular product graph, in which the largest clique represents a solution for the MCS problem. The associated decision problem, i. e. , given G1, G2 and an integer k, deciding whether G1 contains a subgraph of at least k edges isomorphic to a subgraph of G2 is NP-complete.

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Газета Троицкий Вариант # 43 (22_08_2009)

Thanks for the comments, Ray. Cheers Phil Prof. Phil Jones Climatic Research Unit Telephone +44 (0) xxxxx School of Environmental Sciences Fax +44 (0) xxxx University of East Anglia Norwich Email p.jones@xxxx.xxx NR4 7TJ UK Объяснение данного письма на сайте «Подлинный климат» The paper in question is the Mann, Bradley and Hughes (1998) Nature paper on the original multiproxy temperature reconstruction, and the 'trick' is just to plot the instrumental records along with reconstruction so that the context of the recent warming is clear. Scientists often use the term «trick» to refer to a «a good way to deal with a problem», rather than something that is «secret», and so there is nothing problematic in this at all. As for the 'decline', it is well known that Keith Brif-fa's maximum latewood tree ring density proxy diverges from the temperature records after 1960 (this is more commonly known as the «divergence problem»P see e.g. the recent discussion in this paper [ www.realclimate.org/in-dex.php/archives/2008/09/progress-in-millennial-reconstructions ]) and has been discussed in the literature since Briffa et al in Nature in 1998 (Nature, 391, 678682) ...

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