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Noncommutative rational functions invariant under the action of a finite solvable groupKlep, Igor, matematik ...This paper describes the structure of invariant skew fields for linear actions of finite solvable groups on free skew fields in $d$ generators. These invariant skew fields are always finitely ... generated, which contrasts with the free algebra case. For abelian groups or solvable groups ▫$G$▫ with a well-behaved representation theory it is shown that the invariant skew fields are free on ▫$| G |(d - 1) + 1$▫ generators. Finally, positivity certificates for invariant rational functions in terms of sums of squares of invariants are presented.Source: Journal of mathematical analysis and applications. - ISSN 0022-247X (Vol. 490, iss. 2, Oct. 2020, art. 124341 (17 str.))Type of material - article, component part ; adult, seriousPublish date - 2020Language - englishCOBISS.SI-ID - 23642115
source: Journal of mathematical analysis and applications. - ISSN 0022-247X (Vol. 490, iss. 2, Oct. 2020, art. 124341 (17 str.))
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Database name | Field | Year |
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Links to authors' personal bibliographies | Links to information on researchers in the SICRIS system |
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Klep, Igor, matematik | 22353 |
Pascoe, James Eldred | |
Podlogar, Gregor, matematik | 51878 |
Volčič, Jurij, 1991- | 55096 |
Source: Personal bibliographies
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