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Titlebook: Nanostructured Materials for Engineering Applications; Carlos Pérez Bergmann,M?nica Jung Andrade Book 2011 Springer Berlin Heidelberg 2011

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書(shū)目名稱(chēng)Nanostructured Materials for Engineering Applications
編輯Carlos Pérez Bergmann,M?nica Jung Andrade
視頻videohttp://file.papertrans.cn/662/661015/661015.mp4
概述Comprehensive collection of nanomaterials applications..Useful for PhD students and advanced undergraduate students..Provides several practical applications of the theory with industrial point of view
圖書(shū)封面Titlebook: Nanostructured Materials for Engineering Applications;  Carlos Pérez Bergmann,M?nica Jung Andrade Book 2011 Springer Berlin Heidelberg 2011
描述This book gives an introduction to nanostructured materials and guides the reader through their different engineering applications. It addresses the special phenomena and potentials involved in the applications without going into too much scientific detail of the physics and chemistry involved, which makes the reading interesting for beginners in the field. Materials for different applications in engineering are described, such as those used in opto-electronics, energy, tribology, bio-applications, catalysis, reinforcement and many more. In each application chapter, the reader will learn about the phenomena involved in the application, the nanostructured materials used in the field and their processing, besides finding some practical examples of their use in laboratories and in industry.The clear language and the application-oriented perspective of the book makes it suitable for both engineers and students who want to learn about applications of nanostructured materials in Engineering.
出版日期Book 2011
關(guān)鍵詞Nanomaterials application; Nanomaterials properties; adsorbent materials; nanoreinforcement
版次1
doihttps://doi.org/10.1007/978-3-642-19131-2
isbn_softcover978-3-642-43340-5
isbn_ebook978-3-642-19131-2
copyrightSpringer Berlin Heidelberg 2011
The information of publication is updating

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sphere. In Euclidean space, the minimal sampling rate for Paley-Wiener functions on ., the Nyquist rate, is a function of the bandwidth. No such rate has yet been determined for hyperbolic or spherical spaces. We look to develop a structure for the tiling of frequency spaces in both Euclidean and no
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Carlos Pérez Bergmannte integrable Fourier transform. If the samples are acquired by point evaluations of the input signal ., then there exist stable LTI systems H such that the approximation process does not converge to the desired output H. even if the oversampling factor is arbitrarily large. If one allows generalize
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