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Auteur : Grafiati

Publié le 7 septembre 2023

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1

Scheuzger, Peter Daniel. Unconventional magnetoresistance of two-dimensional and three-dimensional electron systems. Konstanz : Hartung-Gorre, 1995.

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2

Arul, Narayanasamy Sabari, et Vellalapalayam Devaraj Nithya, dir. Two Dimensional Transition Metal Dichalcogenides. Singapore : Springer Singapore, 2019. http://dx.doi.org/10.1007/978-981-13-9045-6.

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3

Kolobov, Alexander V., et Junji Tominaga. Two-Dimensional Transition-Metal Dichalcogenides. Cham : Springer International Publishing, 2016. http://dx.doi.org/10.1007/978-3-319-31450-1.

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4

Wilson, C. L. MOS1 : A program for two-dimensional analysis of Si MOSFETs. Gaithersburg, Md : U.S. Dept. of Commerce, National Bureau of Standards, 1985.

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5

L, Blue J., dir. MOS1 : A program for two-dimensional analysis of Si MOSFETs. Gaithersburg, Md : U.S. Dept. of Commerce, National Bureau of Standards, 1985.

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6

L, Wilson C. MOS1 : A program for two-dimensional analysis of Si MOSFETs. Gaithersburg, MD : U.S. Dept. of Commerce, National Bureau of Standards, 1985.

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7

Jiao, Xingchen. Controllable Preparation of Two-Dimensional Metal Sulfide/Oxide for CO2 Photoreduction. Singapore : Springer Nature Singapore, 2022. http://dx.doi.org/10.1007/978-981-19-4888-6.

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8

Gonçalves, Paulo André Dias. Plasmonics and Light–Matter Interactions in Two-Dimensional Materials and in Metal Nanostructures. Cham : Springer International Publishing, 2020. http://dx.doi.org/10.1007/978-3-030-38291-9.

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9

Rigosi, Albert Felix. Investigation of Two-Dimensional Transition Metal Dichalcogenides by Optical and Scanning Tunneling Spectroscopy. [New York, N.Y.?] : [publisher not identified], 2016.

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10

Bart, Van Zeghbroeck, Vanderbilt Vern C et United States. National Aeronautics and Space Administration., dir. Optical design of plant canopy measurement system and fabrication of two-dimensional high-speed metal-semiconductor-metal photodetector arrays : Final report, NASA JRI contract #NCC2-5067. [Washington, DC : National Aeronautics and Space Administration, 1996.

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11

Kolobov, Alexander V., et Junji Tominaga. Two-Dimensional Transition-Metal Dichalcogenides. Springer, 2016.

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12

Kolobov, Alexander V., et Junji Tominaga. Two-Dimensional Transition-Metal Dichalcogenides. Springer London, Limited, 2016.

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13

Kolobov, Alexander V., et Junji Tominaga. Two-Dimensional Transition-Metal Dichalcogenides. Springer, 2018.

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14

Gomori, Michael Andrew. Two-dimensional heat conduction in metal, fluid composites. 1985.

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15

Arul, Narayanasamy Sabari, et Vellalapalayam Devaraj Nithya. Two Dimensional Transition Metal Dichalcogenides : Synthesis, Properties, and Applications. Springer, 2019.

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16

Two Dimensional Transition Metal Dichalcogenides : Synthesis, Properties, and Applications. Springer Singapore Pte. Limited, 2020.

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17

Jiao, Xingchen. Controllable Preparation of Two-Dimensional Metal Sulfide/Oxide for CO2 Photoreduction. Springer, 2022.

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18

Lin, Angela A. Two dimensional numerical simulation of a non-isothermal GaAs MESFET. 1992.

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19

Wee, A. T. S. Two-Dimensional Transition-Metal Dichalcogenides - Phase Engineering and Applications in Electronics and Optoelectronics. Wiley & Sons, Limited, John, 2023.

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20

Dlimi, Said, dir. Metal Insulator Transition in Two-Dimensional Systems 2D p-GaAs and 2D p-SiGe cases. AkiNik Publications, 2021. http://dx.doi.org/10.22271/ed.book.1128.

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21

Brewer, Darcy M. J. Electrodeposited metal nanocomposite catalysts utilizing the hexagonally ordered two-dimensional nanochannel arrays of anodic alumina. Dept of Chemistry, U of Toronto, 1999.

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22

Lin, Nian, et Sebastian Stepanow. Designing low-dimensional nanostructures at surfaces by supramolecular chemistry. Sous la direction de A. V. Narlikar et Y. Y. Fu. Oxford University Press, 2017. http://dx.doi.org/10.1093/oxfordhb/9780199533046.013.10.

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This article describes the use of supramolecular chemistry to design low-dimensional nanostructures at surfaces. In particular, it discusses the design strategies of two types of low-dimensional supramolecular nanostructures: structures stabilized by hydrogen bonds and structures stabilized by metal-ligand co-ordination interactions. After providing an overview of hydrogen-bond systems such as 0D discrete clusters, 1D chains, and 2D open networks and close-packed arrays, the article considers metal-co-ordination systems. It also presents experimental results showing that both hydrogen bonds and metal co-ordination offer protocols to achieve unique nanostructured systems on 2D surfaces or interfaces. Noting that the conventional 3D supramolecular self-assembly has generated a vast number of nanostructures revealing high complexity and functionality, the article suggests that 2D approaches can be applied to substrates with different symmetries as well as physical and chemical properties.

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23

Bertel, E., et A. Menzel. Nanostructured surfaces : Dimensionally constrained electrons and correlation. Sous la direction de A. V. Narlikar et Y. Y. Fu. Oxford University Press, 2017. http://dx.doi.org/10.1093/oxfordhb/9780199533046.013.11.

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This article examines dimensionally constrained electrons and electronic correlation in nanostructured surfaces. Correlation effects play an important role in spatial confinement of electrons by nanostructures. The effect of correlation will become increasingly dominant as the dimensionality of the electron wavefunction is reduced. This article focuses on quasi-one-dimensional (quasi-1D) confinement, i.e. more or less strongly coupled one-dimensional nanostructures, with occasional reference to 2D and 0D systems. It first explains how correlated systems exhibit a variety of electronically driven phase transitions, and especially the phases occurring in the generic phase diagram of correlated materials. It then describes electron–electron and electron–phonon interactions in low-dimensional systems and the phase diagram of real quasi-1D systems. Two case studies are considered: metal chains on silicon surfaces and quasi-1D structures on metallic surfaces. The article shows that spontaneous symmetry breaking occurs for many quasi-1D systems on both semiconductor and metal surfaces at low temperature.

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24

Gonçalves, Paulo André Dias. Plasmonics and Light-Matter Interactions in Two-Dimensional Materials and in Metal Nanostructures : Classical and Quantum Considerations. Springer International Publishing AG, 2021.

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25

Gonçalves, Paulo André Dias. Plasmonics and Light–Matter Interactions in Two-Dimensional Materials and in Metal Nanostructures : Classical and Quantum Considerations. Springer, 2020.

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26

Byrd, Houston. Toward two-dimensional magnetism : Single-layer and multilayered films of transition metal organophosphonates prepared at Langmuir-Blodgett organic templates. 1994.

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27

Smith, Scott Douglas. Copper metalloproteomics : Using immobilized metal affinity chromatography, two-dimensional gel electrophoresis and mass spectrometry to search for hepatocellular proteins with copper-binding ability. 2004.

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28

Cuevas, J. C., D. Roditchev, T. Cren et C. Brun. Proximity Effect A New Insight from In Situ Fabricated Hybrid Nanostructures. Sous la direction de A. V. Narlikar. Oxford University Press, 2017. http://dx.doi.org/10.1093/oxfordhb/9780198738169.013.4.

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This article investigates the proximity effect on small length and energy scales in novel low-dimensional systems using in situ fabricated superconducting nanostructures (SNSs) and scanning tunneling microscopy/spectroscopy (STM/STS) techniques. After a brief historical review of research on superconductivity and the proximity effect, the article describes how to build a variety of in situ superconducting hybrid nanostructures and how to investigate the proximity density of states with the help of STM/STS. It then considers the proximity effect in a correlated 2D disordered metal and in diffusive SNS junctions before discussing proximity Josephson vortices. It also examines the proximity effect between two dissimilar superconductors and concludes by highlighting several fundamental problems related to proximity effect in the framework of quasiclassical microscopic Usadel theory.

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29

Nitta, J. Spin generation and manipulation based on spin-orbit interaction in semiconductors. Oxford University Press, 2017. http://dx.doi.org/10.1093/oso/9780198787075.003.0013.

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This chapter focuses on the electron spin degree of freedom in semiconductor spintronics. In particular, the electrostatic control of the spin degree of freedom is an advantageous technology over metal-based spintronics. Spin–orbit interaction (SOI), which gives rise to an effective magnetic field. The essence of SOI is that the moving electrons in an electric field feel an effective magnetic field even without any external magnetic field. Rashba spin–orbit interaction is important since the strength is controlled by the gate voltage on top of the semiconductor’s two-dimensional electron gas. By utilizing the effective magnetic field induced by the SOI, spin generation and manipulation are possible by electrostatic ways. The origin of spin-orbit interactions in semiconductors and the electrical generation and manipulation of spins by electrical means are discussed. Long spin coherence is achieved by special spin helix state where both strengths of Rashba and Dresselhaus SOI are equal.

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30

Evtushenko, Yury, Vladimir Zubov et Anna Albu. Optimal control of thermal processes with phase transitions. LCC MAKS Press, 2021. http://dx.doi.org/10.29003/m2449.978-5-317-06677-2.

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The optimal control of the metal solidification process in casting is considered. Quality of the obtained detail greatly depends on how the crystallization process proceeds. It is known that to obtain a model of a good quality it is desirable that the phase interface would be as close as possible to a plane and that the speed of its motion would be close to prescribed. The proposed mathematical model of the crystallization process is based on a three dimensional two phase initial-boundary value problem of the Stefan type. The velocity of the mold in the furnace is used as the control. The control satisfying the technological requirements is determined by solving the posed optimal control problem. The optimal control problem was solved numerically using gradient optimization methods. The effective method is proposed for calculation of the cost functional gradient. It is based on the fast automatic differentiation technique and produces the exact gradient for the chosen approximation of the optimal control problem.

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