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Livros sobre o tema "Keldysha"

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Autor: Grafiati

Publicado: 25 de julho de 2024

Última modificação: 26 de julho de 2024

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1

Kozʹmenko, M. V., e V. M. Vvedenskai︠a︡. "Slozhnai︠a︡ t︠s︡elostnostʹ" literatury: Issledovanii︠a︡ i publikat︠s︡ii : k i︠u︡bilei︠u︡ V.A. Keldysha. Moskva: IMLI RAN, 2019.

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2

Begieva-Kuchmezova, R. Svet zvezdy i svechi...: K 90-letii︠u︡ Timura Magometovicha Ėneeva. Moskva: IPM imeni M.V. Keldysha RAN, 2015.

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3

A, Keldysh V., Lekmanov O. A, Polonskiĭ V. V e Institut mirovoĭ literatury imeni A.M. Gorʹkogo., eds. Russkai︠a︡ literatura kont︠s︡a XIX-nachala XX veka v zerkale sovremennoĭ nauki: V chestʹ V.A. Keldysha : issledovanii︠a︡ i publikat︠s︡ii. Moskva: IMLI RAN, 2008.

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4

Teterina, N. I. I︠U︡riĭ Vsevolodovich Keldysh: Vospominanii︠a︡, issledovanii︠a︡, materialy, dokumenty. Moskva: Gosudarstvennyĭ institut iskusstvoznanii︠a︡, 2015.

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5

V, Zabrodin A., ed. M.V. Keldysh: Tvorcheskiĭ portret po vospominanii︠a︡m sovremennikov. Moskva: Nauka, 2002.

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6

Svishchëv, G. P. Vydai︠u︡shchiesi︠a︡ mekhaniki: N.E. Zhukovskiĭ, S.A. Chaplygin, M.V. Keldysh. Moskva: T︠S︡entr. aėrogidrodinamicheskiĭ in-t im. N.E. Zhukovskogo, 1996.

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7

Otway, Thomas H. The Dirichlet Problem for Elliptic-Hyperbolic Equations of Keldysh Type. Berlin, Heidelberg: Springer Berlin Heidelberg, 2012. http://dx.doi.org/10.1007/978-3-642-24415-5.

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8

Lake, Roger Kevin. Application of the keldysh formalism to quantum device modeling and analysis. Ann Arbor, Michigan: UMI, 2002.

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9

Chernavskiĭ, A. V. Geometric topology and set theory: Collected papers dedicated to the 100th birthday of professor Lyudmila Vsevolodovna Keldysh. Moscow: Maik Nauka/Interperiodica, 2004.

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10

V, Chernavskiĭ A., ed. Geometric topology and set theory: Collected papers dedicated to the 100th birthday of professor Lyudmila Vsevolodovna Keldysh. Moscow: Maik Nauka/Interperiodica, 2004.

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11

M.V. Keldysh: Tvorcheskiĭ portret po vospominanii͡a︡m sovremennikov. Moskva: Nauka, 2001.

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12

M. V. Keldysh: Tvorcheskiĭ portret po vospominanii︠a︡m sovremennikov. Moskva: Nauka, 2002.

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13

The Dirichlet problem for elliptic-hyperbolic equations of Keldysh type. Berlin: Springer Verlag, 2012.

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14

Vvedenskaya, Vera M., Elena V. Glukhova e Mikhail V. Kozmenko, eds. “Complex Integrity” of Literature. Researches and Publications. To the Anniversary of V.A. Keldysh. А.M. Gorky Institute of World Literature of the Russian Academy of Sciences, 2019. http://dx.doi.org/10.22455/978-5-9208-0584-3.

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15

9th Russian conference “Computational Experiment in Aeroacoustics and Aerodynamics”. Keldysh Institute of Applied Mathematics, 2022. http://dx.doi.org/10.20948/ceaa-2022.

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The book of includes abstracts of the ninth Russian conference "Computational experiment in aeroacoustics and aerodynamics" held September 26 - October 1, 2022. The organizer of the conference is the Keldysh Institute of Applied Mathematics of Russian Academy of Sciences. With the support of the of the World-Class Research Center “Supersonic” and the Baltic Federal University named after Immanuel Kant. The materials included in the book are devoted to modern approaches to numerical modeling of noise and the prospects for their application to solve actual industrial-oriented problems of aeroacoustics and aerodynamics, including the dynamics of unsteady turbulent flows that create pulsating loads on the surface of an aircraft and participate in the formation of acoustic sources.

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16

Yang, Jinlong, e Qunxiang Li. Theoretical simulations of scanning tunnelling microscope images and spectra of nanostructures. Editado por A. V. Narlikar e Y. Y. Fu. Oxford University Press, 2017. http://dx.doi.org/10.1093/oxfordhb/9780199533046.013.15.

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This article presents theoretical simulations of scanning tunnelling microscope (STM) images and spectra of nanostructures. It begins with an overview of the theories of STM and scanning tunnelling spectroscopy (STS), focusing on four main approaches: the perturbation or Bardeen approach, the Tersoff–Hamann approach and its extension, the scattering theory or Landauer–Bütticker approach, and the non-equilibrium Green's function or Keldysh approach. It then considers conventional STM and STS experimental investigations of various systems including clean surfaces, ad-atoms, single molecules, self-assembled monolayers, and nanostructures. It also discusses STM activities that go beyond conventional STM images and STS, such as functionalized STM tip, inelastic spectroscopy identification, manipulation, molecular electronics and molecular machines.

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17

Milton, Kimball A. Schwinger's Quantum Action Principle: From Dirac's Formulation Through Feynman's Path Integrals, the Schwinger-Keldysh Method, Quantum Field Theory, to Source Theory. Springer London, Limited, 2015.

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18

Milton, Kimball A. Schwinger's Quantum Action Principle: From Dirac’s Formulation Through Feynman’s Path Integrals, the Schwinger-Keldysh Method, Quantum Field Theory, to Source Theory. Springer, 2015.

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19

Thygesen, K. S., e A. Rubio. Correlated electron transport in molecular junctions. Editado por A. V. Narlikar e Y. Y. Fu. Oxford University Press, 2017. http://dx.doi.org/10.1093/oxfordhb/9780199533046.013.23.

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This article focuses on correlated electron transport in molecular junctions. More specifically, it considers how electronic correlation effects can be included in transport calculations using many-body perturbation theory within the Keldysh non-equilibrium Green’s function formalism. The article uses the GW self-energy method (G denotes the Green’s function and W is the screened interaction) which has been successfully applied to describe quasi-particle excitations in periodic solids. It begins by formulating the quantum-transport problem and introducing the non-equilibrium Green’s function formalism. It then derives an expression for the current within the NEGF formalism that holds for interactions in the central region. It also combines the GW scheme with a Wannier function basis set to study electron transport through two prototypical junctions: a benzene molecule coupled to featureless leads and a hydrogen molecule between two semi-infinite platinum chains. The results are analyzed using a generic two-level model of a molecular junction.

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