LU-razcep matrik : diplomsko delo

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LU-razcep matrik : diplomsko delo

Jurgec, Anja, 1985-

V prvem delu diplomskega dela smo opisali Gaussovo eliminacijo kot algoritem za reševanje sistema linearnih enačb, s pomočjo katerega dobimo spodnje trikotno matriko L in zgornje trikotno matriko U ... oziroma LU-razcep. Sledi poglavje o uporabi trikotnega razcepa LU pri reševanju linearnih enačb s primeri: če poznamo trikotni razcep v LU, lahko sistem linearnih enačb rešimo v dveh korakih; determinanta matrike A, katere LU poznamo, je enaka determinanti matrike U; reševanje matričnih enačb; izračun inverzne matrike. Zaradi nepopolnosti uporabe Gaussove eliminacije sta opisana tudi delno in kompletno pivotiranje. Ker je trikotni razcep LU zelo uporaben, so v zadnjem delu predstavljeni nujni in zadostni pogoji za obstoj le-tega v primeru poljubne matrike.

Type of material - undergraduate thesis ; adult, serious

Publication and manufacture - Maribor : [A. Jurgec], 2009

Language - slovenian

COBISS.SI-ID - 17178632

Link(s):
Digital Library of the University of Maribor – DLUM

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Author
Jurgec, Anja, 1985-

Availability in libraries

Library/institution	City	Acronym	For loan	Other holdings
Miklošič Library FPNM, Maribor	Maribor	PEFMB	reading room 1 cop.

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Year	Impact factor		Edition		Category		Classification
Year	JCR	SNIP	JCR	SNIP	JCR	SNIP	JCR	SNIP

Links to authors' personal bibliographies	Links to information on researchers in the SICRIS system
Jurgec, Anja, 1985-
Pagon, Dušan	04588

Source: Personal bibliographies and: SICRIS

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