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Books on the topic 'Scalar field theory'

Author: Grafiati
Published: 4 June 2021
Last updated: 30 July 2024

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1

Zoltán, Németh Sándor, ed. Scalar and asymptotic scalar derivatives: Theory and applications. New York: Springer, 2008.

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2

Hoh, Fang Chao. Scalar strong interaction hadron theory. Hauppauge, N.Y: Nova Science Publishers, 2010.

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3

George, Vahala, and Langley Research Center, eds. Renormalization group estimates of transport coefficients in the advection of a passive scalar by incompressible turbulence. Hampton, Va: National Aeronautics and Space Administration, Langley Research Center, 1993.

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4

N, Khudik V., ed. Tochechnyĭ spektr v zadache ob ustoĭchivosti avtomodelʹnogo skali͡arnogo kollapsa. Novosibirsk: In-t i͡adernoĭ fiziki SO AN SSSR, 1988.

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5

1949-, Oughstun Kurt Edmund, ed. Selected papers on scalar wave diffraction. Bellingham, Wash., USA: SPIE Optical Engineering Press, 1992.

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6

1956-, Rupp George, and Scadron Michael D, eds. SCADRON70: Workshop on Scalar Mesons and Related Topics, Honoring Michael D. Scadron's 70th Birthday, IST, Lisbon, Portugal, 11-16 February 2008. Melville, N.Y: American Institute of Physics, 2008.

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7

Dawson, K. M. Model-based 3-D object recognition using scalartransform descriptors. Dublin: Trinity College, Department of Computer Science, 1991.

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8

Kim, John. Transport of passive scalars in turbulent channel flow. Moffett Field, Calif: National Aeronautics and Space Administration, Ames Research Center, 1987.

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9

Daly, Charles J. Scalar Diffraction from a Circular Aperture. Boston, MA: Springer US, 2000.

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10

Alessandro, Massarotti, and United States. National Aeronautics and Space Administration., eds. Could the electroweak scale be linked to the large scale structure of the Universe. Batavia, IL: Fermi National Accelerator Laboratory, 1991.

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11

David, Storch, Marquet P. A. 1963-, and Brown, James H., 1942 Sept. 25-, eds. Scaling biodiversity. Cambridge: Cambridge University Press, 2007.

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12

Udriște, Constantin. Geometric dynamics. Dordrecht: Kluwer Academic Publishers, 2000.

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13

Gori͡unov, A. A. Funkt͡sionalʹno-matrichnyĭ formalizm v obratnykh zadachakh rassei͡anii͡a skali͡arnoĭ lineĭnoĭ akustiki. Moskva: Akademii͡a nauk SSSR, In-t okeanologii im. P.P. Shirshova, 1991.

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14

Daly, Charles J. Scalar diffraction from a circular aperture. Boston: Kluwer Academic, 2000.

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15

Arora, N. MOSFET models for VLSI circuit simulation: Theory and practice. Wien: Springer-Verlag, 1993.

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16

Cvetkov, Viktor. Basics of complexity theory. ru: INFRA-M Academic Publishing LLC., 2024. http://dx.doi.org/10.12737/2110856.

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The monograph reveals the basics of complexity theory and methods for assessing complexity. The concept of complexity consideration is based on the analysis of complexity as a common attribute in processes and systems. The monograph describes the main methods for assessing different types of complexity. The concept of considering complexity in this monograph is also based on the fact that complexity is a comparative characteristic. It is given on a relative scale of difficulty. Therefore, complexity must be defined on a relative scale of “simplicity-complexity.” This concept motivates the consideration and analysis of the concept of “simplicity” as a complement to the concept of “complexity”. These concepts set the scale of complexity. The monograph provides a comparative analysis of the related concepts of simplicity and complexity. Three methods for assessing complexity are described: expert assessment of complexity, assessment of complexity using mathematical metrics, comparative assessment of complexity based on the theory of comparative analysis. The monograph contains a taxonomy of the main types of complexity. The content of the main types of complexity is revealed in detail: descriptive complexity, system complexity, modeling complexity, computational complexity. algorithmic complexity, deterministic complexity. Specific cognitive difficulties are described in detail. For cognitive complexity, special assessment methods are used. An interpretation of the concept of cognitive filter is given. Complexity is associated with the concept of complex systems. In most monographs on complex systems, the complexity aspect has not been considered or is viewed in a simplified manner. This monograph examines complexity as a characteristic of complex systems and the basis for their classification. Emergence is described as a characteristic of the complexity of systems and complex processes. The monograph contains a taxonomy of complex systems with characteristics of the complexity of different systems. Complex data systems have been explored. An analysis of organizational complex systems is given. Various types of complex ergatic systems have been described. An analysis of complex technical systems is given. Self-developing complex systems are described. autopoiesis of a complex organizational and technical system has been studied as a principle of systems development. Cyber-physical systems are described as an example of the development of complex systems. The monograph is intended for specialists in the field of computer science, systems analysis, artificial intelligence and philosophy of information.
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17

Zabelina, Ol'ga, Farida Mirzabalaeva, Svetlana Pashkova, Irina Omel'chenko, Mariya Sergeeva, and Mariya Yudina. Regulation of new forms of employment: theory and practice. ru: INFRA-M Academic Publishing LLC., 2023. http://dx.doi.org/10.12737/2033416.

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The monograph identifies trends in changes in the field of employment and problems associated with the expansion of employment in new forms in Russia and in the world under the influence of modern factors of transformation of the sphere of labor; summarizes international, foreign and domestic approaches to the identification and systematization of new forms of employment; provides a statistical assessment of the scale and features of the development of new forms of employment in the Russian Federation The risks of new forms of employment for employees, employers (and platform owners) and the state are considered; a systematic review of foreign experience in state regulation of new forms of employment is presented and a set of proposals for the development of flexible regulatory regulation of new forms of employment in Russia to achieve a balance of interests of the state, business and employees is substantiated. It is addressed to researchers, university teachers, graduate students and students studying the labor market and the sphere of social and labor relations, as well as representatives of legislative and executive authorities, state employment service bodies, trade unions and public organizations.
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18

Mazo, Aleksandr, and Konstantin Potashev. The superelements. Modeling of oil fields development. ru: INFRA-M Academic Publishing LLC., 2020. http://dx.doi.org/10.12737/1043236.

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This monograph presents the basics of super-element modeling method of two-phase fluid flows occurring during the development of oil reservoir. The simulation is performed in two stages to reduce the spatial and temporal scales of the studied processes. In the first stage of modeling of development of oil deposits built long-term (for decades) the model of the global dynamics of the flooding on the super-element computational grid with a step equal to the average distance between wells (200-500 m). Local filtration flow, caused by the action of geological and technical methods of stimulation, are modeled in the second stage using a special mathematical models using computational grids with high resolution detail for the space of from 0.1 to 10 m and time — from 102 to 105 C. The results of application of the presented models to the solution of practical tasks of development of oil reservoir. Special attention is paid to the issue of value transfer in filtration-capacitive properties of the reservoir, with a detailed grid of the geological model on the larger grid reservoir models. Designed for professionals in the field of mathematical and numerical modeling of fluid flows occurring during the development of oil fields and using traditional commercial software packages, as well as developing their own software. May be of interest to undergraduate and graduate students studying in areas such as "Mechanics and mathematical modeling", "Applied mathematics", "Oil and gas".
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19

Widlok, Thomas, and M. Dores Cruz, eds. Scale Matters. Bielefeld, Germany: transcript Verlag, 2022. http://dx.doi.org/10.14361/9783839460993.

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Scale matters. When conducting research and writing, scholars upscale and downscale. So do the subjects of their work - we scale, they scale. Although scaling is an integrant part of research, we rarely reflect on scaling as a practice and what happens when we engage with it in scholarly work. The contributors aim to change this: they explore the pitfalls and potentials of scaling in an interdisciplinary dialogue. The volume brings together scholars from diverse fields, working on different geographical areas and time periods, to engage with scale-conscious questions regarding human sociality, culture, and evolution. With contributions by Nurit Bird-David, Robert L. Kelly, Charlotte Damm, Andreas Maier, Brian Codding, Elspeth Ready, Bram Tucker, Graeme Warren and others.
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20

Fujii, Yasunori, and Kei-ichi Maeda. Scalar-Tensor Theory of Gravitation. Cambridge University Press, 2009.

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21

Fujii, Yasunori, Kei-ichi Maeda, P. V. Landshoff, D. R. Nelson, and D. W. Sciama. Scalar-Tensor Theory of Gravitation. Cambridge University Press, 2005.

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22

Fujii, Yasunori, and Kei-ichi Maeda. Scalar-Tensor Theory of Gravitation. Cambridge University Press, 2003.

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23

Fujii, Yasunori, and Keiichi Maeda. Scalar-tensor Theory of Gravitation. Cambridge University Press, 2003.

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24

Németh, Sándor Zoltán, and George Isac. Scalar and Asymptotic Scalar Derivatives: Theory and Applications. Springer, 2008.

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25

Hoh, Fang Chao. Scalar Strong Interaction Hadron Theory II. Nova Science Publishers, Incorporated, 2019.

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26

Hoh, Fang Chao. Scalar Strong Interaction Hadron Theory II. Nova Science Publishers, Incorporated, 2019.

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27

Renormalization group estimates of transport coefficients in the advection of a passive scalar by incompressible turbulence. Hampton, Va: National Aeronautics and Space Administration, Langley Research Center, 1993.

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28

Kachelriess, Michael. Thermal field theory. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198802877.003.0015.

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After a review of the calculational approaches, the free energy of scalar particles in thermal equilibrium is calculated. The IR behaviour of mass-less scalar fields is examined, finding that a resummation of IR divergent terms is necessary. In general, particles acquire a temperature-dependent (Debye) mass, while symmetries of the Lagrangian may be hidden at low temperatures. In an appendix, the basics of equilibrium statistical physics is reviewe
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29

Kachelriess, Michael. Free scalar field. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198802877.003.0003.

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In this chapter, the path integral approach is extended from quantum mechanics to the simplest field theory containing a single real scalar field. First the generating functionals of (dis-) connected n-point Green functions are introduced, then the Feynman propagator of the scalar field is derived and causality is discussed. The exchange of a space-like scalar particle between two static sources is examined and it is shown that it leads to an attractive Yukawa potential. The Casimir effect is used to demonstrate that vacuum fluctuations have physical consequences.
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30

Fujii, Yasunori, and Kei-ichi Maeda. The Scalar-Tensor Theory of Gravitation (Cambridge Monographs on Mathematical Physics). Cambridge University Press, 2007.

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31

Deruelle, Nathalie, and Jean-Philippe Uzan. The classical scalar field. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198786399.003.0027.

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This chapter explains some of the properties of scalar fields, which are paradigmatic in relativistic field theory. It also shows how a complex scalar field can confer an effective mass to a ‘gauge’ field. The chapter first provides the Klein–Gordon equation derived from the Euler–Lagrange equations outlined in the previous chapter. It then illustrates the Fourier transform of a free field, before embarking on further discussions on complex fields, charge, and symmetry breaking. Finally, this chapter considers that the fact that global symmetry breaking leads to the appearance of a massless, and therefore long-range, scalar field is problematic because such a field is not observed experimentally. It thus takes a look at the BEH mechanism (named after its inventors, Robert Brout, François Englert, and Peter Higgs), which can make it ‘disappear’.
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32

Shnir, Yakov M. Topological and Non-Topological Solitons in Scalar Field Theories. Cambridge University Press, 2018.

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33

Shnir, Yakov M. Topological and Non-Topological Solitons in Scalar Field Theories. Cambridge University Press, 2018.

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34

Shnir, Yakov M. Topological and Non-Topological Solitons in Scalar Field Theories. Cambridge University Press, 2018.

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35

Phi in the sky: The quest for cosmological scalar fields, Porto, Portugal 8-10 July 2004. Melville, N.Y: American Institute of Physics, 2004.

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36

Gupta, Rajesh. Hands-On Data Analysis with Scala: Perform data collection, processing, manipulation, and visualization with Scala. Packt Publishing, 2019.

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37

C.J.A.P. Martins (Editor), P. P. Avelino (Editor), M. S. Costa (Editor), K. Mack (Editor), M. F. Mota (Editor), and M. Parry (Editor), eds. Phi in the Sky: The Quest for Cosmological Scalar Fields (AIP Conference Proceedings / Astronomy and Astrophysics). American Institute of Physics, 2004.

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38

Bernstein, Dennis S. Scalar, Vector, and Matrix Mathematics: Theory, Facts, and Formulas. Princeton University Press, 2018.

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39

Kachelriess, Michael. Scalar field with λϕ4 interaction. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198802877.003.0004.

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The generating functionals Z[J] and W[J] for the λϕ‎4 theory are evaluated perturbatively and expressed through Feynman diagrams. The resulting Feynman rules are derived and the three basic one-loop diagrams of the λϕ‎4 theory are calculated. The main idea of renormalisation is illustrated using as example ϕϕ‎ → ϕϕ‎ scattering at O(λ‎2).
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40

Ma, Yue, and Philippe G. LeFloch. Global Nonlinear Stability of Minkowski Space for Self-Gravitating Massive Fields. World Scientific Publishing Co Pte Ltd, 2017.

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41

Kurt, Symanzik. Euclidean Quantum Field Theory. I: Equations For A Scalar Model. Franklin Classics, 2018.

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42

Euclidean Quantum Field Theory. I: Equations for a Scalar Model. Creative Media Partners, LLC, 2018.

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43

Euclidean Quantum Field Theory. I: Equations for a Scalar Model. Creative Media Partners, LLC, 2023.

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44

Euclidean Quantum Field Theory. I: Equations for a Scalar Model. Creative Media Partners, LLC, 2023.

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45

Boudreau, Joseph F., and Eric S. Swanson. Quantum field theory. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198708636.003.0024.

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Markov chain Monte Carlo techniques are developed to compute properties of a variety of quantum field theories. The method is introduced with a simple scalar field theory and used to evaluate the particle spectrum and phase diagram for parity symmetry breaking. The technique of micorcanonical updating is introduced to increase efficiency. The important topic of gauge theory is then introduced via the gauged Z2 model. Development of the gauge theory formalism continues with Abelian gauge theory in two dimensions. The interaction between static charges is computed and compared to the exact result. The string tension in nonableian SU(2) gauge theory is explored with the aid of the renormalization group, which gives an entrée to a discussion of the Higgs mechanism. Finally, the formalism for including fermions is briefly reviewed.
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46

Exact Solutions and Scalar Fields in Gravity: Recent Developments. Springer, 2001.

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47

Clough, Katy. Scalar Fields in Numerical General Relativity: Inhomogeneous Inflation and Asymmetric Bubble Collapse. Springer, 2018.

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48

Clough, Katy. Scalar Fields in Numerical General Relativity: Inhomogeneous Inflation and Asymmetric Bubble Collapse. Springer, 2018.

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49

Averill, Isabel, King-Yeung Lam, and Yuan Lou. Role of Advection in a Two-Species Competition Model: A Bifurcation Approach. American Mathematical Society, 2017.

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50

Fischer, James P. A new look at the Ashtekar-Magnon energy condition. 1998.

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