Tag: Dimensional

Two-Dimensional-Materials-Based Membranes – Preparation, Characterization, and Applications


Two-Dimensional-Materials-Based Membranes – Preparation, Characterization, and Applications
English | 2022 | ISBN: 3527348484 | 386 Pages | PDF | 13 MB
In Two-Dimensional-Materials-Based Membranes: Preparation, Characterization, and Applications, a team of distinguished chemical engineers delivers a comprehensive exploration of the latest advances in design principles, synthesis approaches, and applications of two-dimensional (2D) materials-like graphene, metal-organic frameworks (MOFs), 2D layered double hydroxides, and MXene-and highlights the significance and development of these membranes. In the book, the authors discuss the use of membranes to achieve high-efficiency separation and to address the challenges posed in the field.

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Dimensional Line Art in Adobe Illustrator – A Graphic Design for Lunch Class


Duration: 48m | Video: .MP4, 1280×720, 30 fps | Audio: AAC, 48 kHz, 2ch | Size: 217 MB
Genre: eLearning | Language: English
Dimensional Line Art in Adobe Illustrator – A Graphic Design for Lunch™ Class
Graphic Design for Lunch™ is a series of short video courses you can study in bite size pieces such as at lunchtime. In this course you’ll learn to create different styles of dimensional line art in Adobe Illustrator. These techniques look dimensional and 3D but are created using very different tools – the Blend Tool and the new 3D Tools launched in Illustrator CC 2022.

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Dimensional Analysis For Unit Conversion Using MATLAB


Roger W. Pryor, "Dimensional Analysis For Unit Conversion Using MATLAB"
English | 2018 | pages: 179 | ASIN: B07HQSFFND | PDF | 12,8 mb
This book and MATLAB app package will accurately convert values from one unit of measure to another using standard conversion factors. It performs conversions from and to the inch-pound system units used in the USA and the International System of Units (SI) as documented in the National Institute of Standards and Technology (NIST) publications of conversions for general use. There are 1,316 conversion factors available for bidirectional conversion from / to SI units, organized into 44 minor subsections by topic under eight major topical sections. There is also an alphabetical section comprising 445 conversion factors for unidirectional conversion to SI units. It also converts CGS and other "unacceptable" units (conversion factors not for general use, i.e. as in science, engineering, etc.). Companion Files with the software app are available by writing to the publisher with Amazon order number at [email protected]

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Low-Dimensional Nanoelectronic Devices Theoretical Analysis and Cutting-Edge Research


Low-Dimensional Nanoelectronic Devices Theoretical Analysis and Cutting-Edge Research
English | 2022 | ISBN: 9781003277378 | 377 pages | True PDF | 43.01 MB
Providing cutting-edge research on nanoelectronics and photonic devices and its application in future integrated circuits, this state-of-the-art book tackles the challenges of the different detailed theoretical and analytical models of solving the problems of various nanodevices. The volume also explores from different angles the roles of material composition and choice of materials that now play the most critical role in determining outcomes of low-dimensional nanoelectronic devices. The applications of those findings are extremely beneficial for the computing and telecommunication industries.

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Chiral Four-Dimensional Heterotic String Vacua from Covariant Lattices


Chiral Four-Dimensional Heterotic String Vacua from Covariant Lattices by Florian Beye
English | PDF | 2017 | 103 Pages | ISBN : 9811008027 | 1.4 MB
This book is placed at the interface between string theory and elementary particle physics and shows novel results in the search for a heterotic string vacuum that reproduces those matter particles and interactions observed in our universe. The author provides a systematic classification of potentially realistic heterotic covariant lattice vacua, which possess a lower number of moduli fields when compared to conventional compactification methods, by means of number theoretical methods. These methods, while well known to the mathematics community, have not yet found many applications to physics.

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One-Dimensional Metals Conjugated Polymers, Organic Crystals, Carbon Nanotubes, Second Edition


One-Dimensional Metals: Conjugated Polymers, Organic Crystals, Carbon Nanotubes, Second Edition By Dr. Siegmar Roth, Prof. Dr. David Carroll(auth.)
2004 | 256 Pages | ISBN: 3527307494 | PDF | 6 MB
Low-dimensional solids are of fundamental interest in materials science due to their anisotropic properties. Written not only for experts in the field, this book explains the important concepts behind their physics and surveys the most interesting one-dimensional systems and discusses their present and emerging applications in molecular scale electronics. The second edition of this successful book has been completely revised to include the remarkable achievements of the last ten years of research and applications. Chemists, polymer and materials scientists as well as students will find this book a very readable introduction to the solid-state physics of electronic materials. Content: Chapter 1 Introduction (pages 1-18): Chapter 2 One?dimensional Substances (pages 19-51): Chapter 3 One?dimensional Solid?State Physics (pages 53-76): Chapter 4 Electron-Phonon Coupling, Peierls Transition (pages 77-83): Chapter 5 Conducting Polymers: Solitons and Polarons (pages 85-112): Chapter 6 Conducting Polymers: Conductivity (pages 113-151): Chapter 7 Superconductivity (pages 153-175): Chapter 8 Charge Density Waves (pages 177-192): Chapter 9 Molecular?scale Electronics (pages 193-210): Chapter 10 Molecular Materials for Electronics (pages 211-226): Chapter 11 Applications (pages 227-243): Chapter 12 Finally (page 245):

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Dynamical Properties in Nanostructured and Low-Dimensional Materials, 2nd Edition


English | 2022 | ISBN: 0750339012, 978-0-7503-3903-2 | 278 pages | True PDF EPUB MOBI | 56.78 MB
The last few years have seen dramatic advances in the growth, fabrication and characterization of low-dimensional materials (such as graphene) and nanostructures (such as those formed from ultrathin films, wires, discs and other “dots”), formed either singly or in spatially periodic arrays. Most studies of these artificially engineered materials have been driven by their potential for device applications that involve smaller and smaller physical dimensions. In particular, the dynamical properties of these materials are of fundamental interest for the devices that involve high-frequency operation and/or switching. Consequently, the different excitations, vibrational, magnetic, optical, electronic, and so on, need to be understood from the perspective of how their properties are modified in finite structures especially on the nanometre length scale due to the presence of surfaces and interfaces. Recently, the patterning of nanoelements, into periodic and other arrays, has become a focus of intense activity, leading for example to photonic crystals and their analogues such as phononic and magnonic crystals where the control of the band gaps in the excitation spectrum is a basis for applications. The nonlinear properties of the excitations are increasingly a topic of interest, as well as the linear dynamics.

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Finite-Dimensional Division Algebras over Fields


Finite-Dimensional Division Algebras over Fields By Nathan Jacobson (auth.)
1996 | 284 Pages | ISBN: 3540570292 | PDF | 8 MB
Finite-dimensional division algebras over fields determine, by the Wedderburn Theorem, the semi-simple finite-dimensio= nal algebras over a field. They lead to the definition of the Brauer group and to certain geometric objects, the Brau= er-Severi varieties. The book concentrates on those algebras that have an involution. Algebras with involution appear in many contexts;they arose first in the study of the so-called "multiplication algebras of Riemann matrices". The largest part of the book is the fifth chapter, dealing with involu= torial simple algebras of finite dimension over a field. Of particular interest are the Jordan algebras determined by these algebras with involution;their structure is discussed. Two important concepts of these algebras with involution are the universal enveloping algebras and the reduced norm.Corrections of the 1st edition (1996) carried out on behalf of N. Jacobson (deceased) by Prof. P.M. Cohn (UC London, UK).

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