001     589094
005     20230815220207.0
024 7 _ |a inspire:334517
|2 inspire
024 7 _ |a 10.3204/PUBDB-2023-05051
|2 datacite_doi
037 _ _ |a PUBDB-2023-05051
041 _ _ |a English
088 _ _ |a hep-lat/9205013
|2 arXiv
088 _ _ |a DESY-92-070
|2 DESY
100 1 _ |a Mack, G.
|b 0
245 _ _ |a Effective field theories
260 _ _ |c 1992
300 _ _ |a 45
336 7 _ |a report
|2 DRIVER
336 7 _ |a REPORT
|2 ORCID
336 7 _ |a Report
|0 10
|2 EndNote
336 7 _ |a Output Types/Report
|2 DataCite
336 7 _ |a Report
|b report
|m report
|0 PUB:(DE-HGF)29
|s 1692082387_3999640
|2 PUB:(DE-HGF)
336 7 _ |a TECHREPORT
|2 BibTeX
500 _ _ |a Published in Proceedings of the 31th Internationale Universitatswochen fur Kern- und Teilchenphysik, Schladming, Austria, 1992. Edited by H. Gausterer and C.B. Lang. Berlin, Germany, Springer-Verlag, 1992. (Lecture Notes in Physics, 409) pp. 205-250. 45 pages, 9 figs., preprint DESY 92-070 (figs. 3-9 added in ps format)
520 _ _ |a Effective field theories encode the predictions of a quantum field theory at low energy. The effective theory has a fairly low ultraviolet cutoff. As a result, loop corrections are small, at least if the effective action contains a term which is quadratic in the fields, and physical predictions can be read straight from the effective Lagrangean. Methods will be discussed how to compute an effective low energy action from a given fundamental action, either analytically or numerically, or by a combination of both methods. Basically,the idea is to integrate out the high frequency components of fields. This requires the choice of a 'blockspin',i.e. the specification of a low frequency field as a function of the fundamental fields. These blockspins will be the fields of the effective field theory. The blockspin need not be a field of the same type as one of the fundamental fields, and it may be composite. Special features of blockspins in nonabelian gauge theories will be discussed in some detail. In analytical work and in multigrid updating schemes one needs interpolation kernels $\mathcal A$ from coarse to fine grid in addition to the averaging kernels $C$ which determines the blockspin. A neural net strategy for finding optimal kernels is presented. Numerical methods are applicable to obtain actions of effective theories on lattices of finite volume. The constraint effective potential) is of particular interest. In a Higgs model it yields the free energy, considered as a function of a gauge covariant magnetization. Its shape determines the phase structure of the theory. Its loop expansion with and without gauge fields can be used to determine finite size corrections to numerical data.
536 _ _ |a 899 - ohne Topic (POF4-899)
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588 _ _ |a Dataset connected to CrossRef Book, INSPIRE
650 _ 7 |a talk
|2 INSPIRE
650 _ 7 |a field theory: Euclidean
|2 INSPIRE
650 _ 7 |a effective action
|2 INSPIRE
650 _ 7 |a effective potential
|2 INSPIRE
650 _ 7 |a perturbation theory: higher-order
|2 INSPIRE
650 _ 7 |a renormalization group
|2 INSPIRE
650 _ 7 |a field theory: scalar
|2 INSPIRE
650 _ 7 |a gauge field theory: Yang-Mills
|2 INSPIRE
650 _ 7 |a block spin transformation
|2 INSPIRE
650 _ 7 |a fermion
|2 INSPIRE
650 _ 7 |a lattice field theory
|2 INSPIRE
650 _ 7 |a Higgs model
|2 INSPIRE
650 _ 7 |a neural network
|2 INSPIRE
650 _ 7 |a bibliography
|2 INSPIRE
693 _ _ |0 EXP:(DE-MLZ)NOSPEC-20140101
|5 EXP:(DE-MLZ)NOSPEC-20140101
|e No specific instrument
|x 0
700 1 _ |a Kalkreuter, T.
|b 1
700 1 _ |a Palma, G.
|b 2
700 1 _ |a Speh, M.
|b 3
856 4 _ |y OpenAccess
|u https://bib-pubdb1.desy.de/record/589094/files/9205013.pdf
856 4 _ |y OpenAccess
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|u https://bib-pubdb1.desy.de/record/589094/files/9205013.pdf?subformat=pdfa
909 C O |o oai:bib-pubdb1.desy.de:589094
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913 1 _ |a DE-HGF
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915 _ _ |a OpenAccess
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920 1 _ |0 I:(DE-H253)DESY_-2012_-20170516
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980 _ _ |a report
980 _ _ |a VDB
980 _ _ |a UNRESTRICTED
980 _ _ |a I:(DE-H253)DESY_-2012_-20170516
980 1 _ |a FullTexts


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