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Titlebook: Nonlinear Mathematical Physics and Natural Hazards; Selected Papers from Boyka Aneva,Mihaela Kouteva-Guentcheva Conference proceedings 2015

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書目名稱Nonlinear Mathematical Physics and Natural Hazards
副標(biāo)題Selected Papers from
編輯Boyka Aneva,Mihaela Kouteva-Guentcheva
視頻videohttp://file.papertrans.cn/668/667547/667547.mp4
概述Includes supplementary material:
圖書封面Titlebook: Nonlinear Mathematical Physics and Natural Hazards; Selected Papers from Boyka Aneva,Mihaela Kouteva-Guentcheva Conference proceedings 2015
描述.This book is devoted to current advances in the field of nonlinear mathematical physics and modeling of critical phenomena that can lead to catastrophic events. Pursuing a multidisciplinary approach, it gathers the work of scientists who are developing mathematical and computational methods for the study and analysis of nonlinear phenomena and who are working actively to apply these tools and create conditions to mitigate and reduce the negative consequences of natural and socio-economic disaster risk..This book summarizes the contributions of the International School and Workshop on Nonlinear Mathematical Physics and Natural?Hazards, organized within the framework of the South East Europe Network in Mathematical and Theoretical Physics (SEENET MTP) and supported by UNESCO. It was held at the Bulgarian Academy of Sciences from November 28 to December 2, 2013..The contributions are divided into two major parts in keeping with the scientific program of the meeting. Among the topics covered in Part I (Nonlinear Mathematical Physics towards Critical Phenomena) are predictions and correlations in self organized criticality, space-time structure of extreme current and activity events in
出版日期Conference proceedings 2015
關(guān)鍵詞Disaster Risk Mitigation; Modeling Nonlinear Phenomena; Modeling of Critical Phenomena; Natural Hazards
版次1
doihttps://doi.org/10.1007/978-3-319-14328-6
isbn_softcover978-3-319-35903-8
isbn_ebook978-3-319-14328-6
copyrightSpringer International Publishing Switzerland 2015
The information of publication is updating

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Predictions and Correlations in Self-Organised Criticalityast. While conflicting opinions about predictability have been put forward, there has always been widespread agreement that strong correlations exist in SOC. The following brief review summarises some insights from the study of correlations in SOC models.
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Part I (Nonlinear Mathematical Physics towards Critical Phenomena) are predictions and correlations in self organized criticality, space-time structure of extreme current and activity events in978-3-319-35903-8978-3-319-14328-6
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ult questions in the field:..- How crucial is memory to a person’s identity?..- Can two or more autonomous personalities actually exist in the same body?..- If trauma causes dissociation, why aren’t there more 978-1-4419-3897-8978-0-387-27414-0Series ISSN 2945-5723 Series E-ISSN 2945-5731
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A. Zabrodinult questions in the field:..- How crucial is memory to a person’s identity?..- Can two or more autonomous personalities actually exist in the same body?..- If trauma causes dissociation, why aren’t there more 978-1-4419-3897-8978-0-387-27414-0Series ISSN 2945-5723 Series E-ISSN 2945-5731
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Vladimir Dragovi?,Katarina Kuki?ult questions in the field:..- How crucial is memory to a person’s identity?..- Can two or more autonomous personalities actually exist in the same body?..- If trauma causes dissociation, why aren’t there more 978-1-4419-3897-8978-0-387-27414-0Series ISSN 2945-5723 Series E-ISSN 2945-5731
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