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A method for computing lowest eigenvalues of symmetric polynomial differential operators by semidefinite programmingCimprič, JakaN. Z. Shor, J. B. Lasserre in P. A. Parrilo so razvili metodo za računanje globalnih minimumov polinomov v več spremenljivkah, ki temelji na semidefinitnem programiranju. Namen tega članka je ... razširiti varianto te metode na nekomutativne simetrične polinome v spremenljivkah ▫$X$▫ in ▫$Y$▫, ki zadoščata relacijam ▫$YX-XY = 1$▫, ▫$X^\ast = X$▫ in ▫$Y^\ast = -Y$▫. Globalni minimumi takih polinomov se ujemajo z minimumom spektra pripadajočih diferencialnih operatorjev. Obravavamo tudi, kako lahko izkoristimo simetrije in majhno število neničelnih koeficientov. Vključenih je več numeričnih eksperimentov. V zadnjem razdelku pojasnimo zvezo med našo teorijo in nekomutativno realno algebraično geometrijo.Source: Journal of mathematical analysis and applications. - ISSN 0022-247X (Vol. 369, iss. 2, 2010, str. 443-452)Type of material - article, component partPublish date - 2010Language - englishCOBISS.SI-ID - 15609177
Author
Cimprič, Jaka
Topics
diferencialni operatorji |
spektralna teorija |
globalna optimizacija |
semidefinitno programiranje |
nekomutativna realna algebraična geometrija |
differential operators |
spectral theory |
global optimization |
semidefinite programming |
noncommutative real algebraic geometry
source: Journal of mathematical analysis and applications. - ISSN 0022-247X (Vol. 369, iss. 2, 2010, str. 443-452)
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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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| Cimprič, Jaka | 15127 |
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