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1. |
Record Nr. |
UNINA990004365990403321 |
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Titolo |
Album de manuscrits français du XIII siècle. Mise en page et mise en texte / par Maria Careri, Françoise Fery-Hue, Françoise Gasparri ... [et al.] |
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Pubbl/distr/stampa |
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ISBN |
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Descrizione fisica |
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XXXIX, 238 p., 16 tav. : ill. ; 30 cm |
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Disciplina |
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Locazione |
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Collocazione |
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Lingua di pubblicazione |
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Formato |
Materiale a stampa |
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Livello bibliografico |
Monografia |
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2. |
Record Nr. |
UNINA9910139569903321 |
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Titolo |
Carbon meta-nanotubes [[electronic resource] ] : synthesis, properties and applications / / [edited by] Marc Monthioux |
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Pubbl/distr/stampa |
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Hoboken, N.J., : John Wiley & Sons, 2012 |
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ISBN |
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1-119-96094-0 |
1-283-31618-8 |
9786613316189 |
1-119-95474-6 |
1-119-95473-8 |
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Edizione |
[2nd ed.] |
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Descrizione fisica |
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1 online resource (462 p.) |
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Classificazione |
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Altri autori (Persone) |
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Disciplina |
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Soggetti |
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Nanostructured materials |
Nanotubes |
Organic compounds - Synthesis |
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Lingua di pubblicazione |
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Formato |
Materiale a stampa |
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Livello bibliografico |
Monografia |
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Note generali |
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Description based upon print version of record. |
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Nota di bibliografia |
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Includes bibliographical references and index. |
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Nota di contenuto |
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Carbon Meta-Nanotubes: Synthesis, Properties and Applications; Contents; List of Contributors; Foreword; List of Abbreviations; Acknowledgements; Introduction to the Meta-Nanotube Book; 1 Time for a Third-Generation of Carbon Nanotubes; 2 Introducing Meta-Nanotubes; 2.1 Doped Nanotubes (X:CNTs); 2.2 Functionalized Nanotubes (X-CNTs); 2.3 Decorated (Coated) Nanotubes (X/CNTs); 2.4 Filled Nanotubes (X@CNTs); 2.5 Heterogeneous Nanotubes (X*CNTs); 3 Introducing the Meta-Nanotube Book; References; 1 Introduction to Carbon Nanotubes; 1.1 Introduction |
1.2 One Word about Synthesizing Carbon Nanotubes1.3 SWCNTs: The Perfect Structure; 1.4 MWCNTs: The Amazing (Nano)Textural Variety; 1.5 Electronic Structure; 1.6 Some Properties of Carbon Nanotubes; 1.7 Conclusion; References; 2 Doped Carbon Nanotubes: (X:CNTs); 2.1 Introduction; 2.1.1 Scope of this Chapter; 2.1.2 A Few Definitions; 2.1.3 Doped/Intercalated Carbon Allotropes - a Brief History; 2.1.4 What Happens upon Doping SWCNTs?; 2.2 n-Doping of Nanotubes; 2.2.1 Synthetic Routes for Preparing Doped SWCNTs; 2.2.2 Crystalline |
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Structure and Chemical Composition of n-Doped Nanotubes |
2.2.3 Modification of the Electronic Structure of SWCNTs upon Doping2.2.4 Electrical Transport in Doped SWCNTs; 2.2.5 Spectroscopic Evidence for n-Doping; 2.2.6 Solutions of Reduced Nanotubes; 2.3 p-Doping of Carbon Nanotubes; 2.3.1 p-Doping of SWCNTs with Halogens; 2.3.2 p-Doping with Acceptor Molecules; 2.3.3 p-Doping of SWCNTs with FeCl3; 2.3.4 p-Doping of SWCNTs with SOCl2; 2.3.5 p-Doping of SWCNTs with Acids; 2.3.6 p-Doping of SWCNTs with Superacids; 2.3.7 p-Doping with other Oxidizing Agents; 2.3.8 Diameter Selective Doping; 2.4 Practical Applications of Doped Nanotubes |
2.5 Conclusions, PerspectivesReferences; 3 Functionalized Carbon Nanotubes: (X-CNTs); 3.1 Introduction; 3.2 Functionalization Routes; 3.2.1 Noncovalent Sidewall Functionalization of SWCNTs; 3.2.2 Covalent Functionalization of SWCNTs; 3.3 Properties and Applications; 3.3.1 Electron Transfer Properties and Photovoltaic Applications; 3.3.2 Chemical Sensors (FET-Based); 3.3.3 Opto-Electronic Devices (FET-Based); 3.3.4 Biosensors; 3.4 Conclusion; References; 4 Decorated (Coated) Carbon Nanotubes: (X/CNTs); 4.1 Introduction; 4.2 Metal-Nanotube Interactions - Theoretical Aspects |
4.2.1 Curvature-Induced Effects4.2.2 Effect of Defects and Vacancies on the Metal-Graphite Interactions; 4.3 Carbon Nanotube Surface Activation; 4.4 Methods for Carbon Nanotube Coating; 4.4.1 Deposition from Solution; 4.4.2 Self-Assembly Methods; 4.4.3 Electro- and Electrophoretic Deposition; 4.4.4 Deposition from Gas Phase; 4.4.5 Nanoparticles Decorating Inner Surfaces of Carbon Nanotubes; 4.5 Characterization of Decorated Nanotubes; 4.5.1 Electron Microscopy and X-ray Diffraction; 4.5.2 Spectroscopic Methods; 4.5.3 Porosity and Surface Area; 4.6 Applications of Decorated Nanotubes |
4.6.1 Sensors |
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Sommario/riassunto |
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"The book will present different chapters corresponding to each of the meta-nanotube categories. There will be an introductory chapter that will provide the basics of what is needed to be known about pristine nanotubes to understand what is in the subsequent chapters. Each of the chapters that follow the introductory chapter will cover aspects from synthesis to applications, characterization, behavior, properties, and mechanisms. These chapters will focus on heterogeneous nanotubes, doped nanotubes, functionalized nanotubes, coated nanotubes and hybrid nanotubes, respectively, and will be followed by a final concluding chapter"-- |
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3. |
Record Nr. |
UNINA9910791960703321 |
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Autore |
Harris Michael |
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Titolo |
The Geometry and Cohomology of Some Simple Shimura Varieties. (AM-151), Volume 151 / / Richard Taylor, Michael Harris |
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Pubbl/distr/stampa |
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Princeton, NJ : , : Princeton University Press, , [2001] |
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©2002 |
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ISBN |
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Descrizione fisica |
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1 online resource (288 p.) |
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Collana |
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Annals of Mathematics Studies ; ; 163 |
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Disciplina |
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Soggetti |
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Mathematics |
Shimura varieties |
MATHEMATICS / Number Theory |
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Lingua di pubblicazione |
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Formato |
Materiale a stampa |
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Livello bibliografico |
Monografia |
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Note generali |
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Description based upon print version of record. |
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Nota di contenuto |
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Frontmatter -- Contents -- Introduction -- Acknowledgements -- Chapter I. Preliminaries -- Chapter II. Barsotti-Tate groups -- Chapter III. Some simple Shimura varieties -- Chapter IV. Igusa varieties -- Chapter V. Counting Points -- Chapter VI. Automorphic forms -- Chapter VII. Applications -- Appendix. A result on vanishing cycles / Berkovich, V. G. -- Bibliography -- Index |
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Sommario/riassunto |
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This book aims first to prove the local Langlands conjecture for GLn over a p-adic field and, second, to identify the action of the decomposition group at a prime of bad reduction on the l-adic cohomology of the "simple" Shimura varieties. These two problems go hand in hand. The results represent a major advance in algebraic number theory, finally proving the conjecture first proposed in Langlands's 1969 Washington lecture as a non-abelian generalization of local class field theory. The local Langlands conjecture for GLn(K), where K is a p-adic field, asserts the existence of a correspondence, with certain formal properties, relating n-dimensional representations of the Galois group of K with the representation theory of the locally compact group GLn(K). This book constructs a candidate for such a local Langlands correspondence on the vanishing cycles attached to the bad reduction over the integer ring of K of a certain family of Shimura |
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varieties. And it proves that this is roughly compatible with the global Galois correspondence realized on the cohomology of the same Shimura varieties. The local Langlands conjecture is obtained as a corollary. Certain techniques developed in this book should extend to more general Shimura varieties, providing new instances of the local Langlands conjecture. Moreover, the geometry of the special fibers is strictly analogous to that of Shimura curves and can be expected to have applications to a variety of questions in number theory. |
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