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Titlebook: Stochastic Climate Models; Peter Imkeller,Jin-Song Storch Conference proceedings 2001 Springer Basel AG 2001 Differentialgleichungen.Scale

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书目名称Stochastic Climate Models
编辑Peter Imkeller,Jin-Song Storch
视频video
丛书名称Progress in Probability
图书封面Titlebook: Stochastic Climate Models;  Peter Imkeller,Jin-Song Storch Conference proceedings 2001 Springer Basel AG 2001 Differentialgleichungen.Scale
描述The proceedings of the summer 1999 Chorin workshop on stochastic climate models captures well the spirit of enthusiasm of the workshop participants engaged in research in this exciting field. It is amazing that nearly 25 years after the formal theory of natural climate variability generated by quasi-white-noise weather forcing was developed, and almost 35 years after J . M. Mitchell first suggested this mechanism as the origin of sea-surf ace-temperature fluctuations and climate variability, there have arisen so many fresh perspectives and new applications of the theory. The workshop has succeeded admirably in high­ lighting these new aspects while clarifying the position of stochastic climate modelling within the general framework of climate research and mathematical modelling. The organizers can be congratulated in bringing together leading researchers covering a wide range of scientific expertise, from mathematicians concerned with the derivation of stochastic models from first principles, to app­ lied climate modellers trying to understand the dynamics of the complex climate system. Following the first burst of stochastic modelling papers in the decade from the mid-seventies to
出版日期Conference proceedings 2001
关键词Differentialgleichungen; Scale; climate modelling; digital elevation model; globale Analysis; random dyna
版次1
doihttps://doi.org/10.1007/978-3-0348-8287-3
isbn_softcover978-3-0348-9504-0
isbn_ebook978-3-0348-8287-3Series ISSN 1050-6977 Series E-ISSN 2297-0428
issn_series 1050-6977
copyrightSpringer Basel AG 2001
The information of publication is updating

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ked graph Petri nets. This characterisation involves the notion of backward persistence, i.e., persistence in the reverse reachability graph, as well as some other properties which are true in the given context. The technical contribution of this paper is to prove that backward persistence is implie
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Klaus Fraedrich set of reachable markings remains finite under infinitesimal perturbations): we provide two decidable robustly bounded subclasses, and show that one can effectively build a timed automaton which is timed bisimilar even in presence of perturbations. This allows us to apply existing results for timed
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Ludwig Arnoldr an alphabet of size . in . time, to count the number of plateau-.-rollercoasters in . of maximum length in . time, and to output all of them with .(.) delay after . preprocessing. Furthermore, we present an algorithm to determine the longest common plateau-.-rollercoaster within a set of words in
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Yuri Kiferr an alphabet of size . in . time, to count the number of plateau-.-rollercoasters in . of maximum length in . time, and to output all of them with .(.) delay after . preprocessing. Furthermore, we present an algorithm to determine the longest common plateau-.-rollercoaster within a set of words in
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