Bar´ery Gibsona dlja problemy Polia

SLO

First page / Show document

Show document

A- | A+ | Print

Title:	Bar´ery Gibsona dlja problemy Polia
Authors:	ID Dolinar, Gregor (Author) ID Guterman, Aleksandr Èmilevič (Author) ID Kuzma, Bojan (Author)
Files:	http://mech.math.msu.su/~fpm/ps/k10/k108/k10807.pdf
Language:	Russian
Work type:	Not categorized
Typology:	1.08 - Published Scientific Conference Contribution
Organization:	IAM - Andrej Marušič Institute
Abstract:	V članku je obravnavana spodnja meja za število neničelnih elementov v $(0, 1)$ matrikah, pri katerem se da permanento vedno pretvoriti v determinanto samo s spreminjanjem predznaka $pm$ elementom matrike.
Keywords:	matematika, linearna algebra, teorija matrik, permanenta, determinanta
Year of publishing:	2010
Number of pages:	Str. 73-86
PID:	20.500.12556/RUP-7716
ISSN:	1560-5159
UDC:	512.643
COBISS.SI-ID:	16093529
Publication date in RUP:	03.04.2017
Views:	2707
Downloads:	67
Metadata:
:	DOLINAR, Gregor, GUTERMAN, Aleksandr Èmilevič and KUZMA, Bojan, 2010, Bar´ery Gibsona dlja problemy Polia. In : [online]. Published Scientific Conference Contribution. 2010. p. 73–86. [Accessed 3 April 2025]. Retrieved from: http://mech.math.msu.su/~fpm/ps/k10/k108/k10807.pdf Copy citation

Average score:	0.5 1 1.5 2 2.5 3 3.5 4 4.5 5 (0 votes)
Your score:	Voting is allowed only for logged in users.
Share:

Similar works from our repository:

No similar works found

Similar works from other repositories:

Hover the mouse pointer over a document title to show the abstract or click on the title to get all document metadata.

Language:	Slovenian
Title:	On the Gibson barrier for the Polya problem
Abstract:	V članku je obravnavana spodnja meja za število neničelnih elementov v $(0, 1)$ matrikah, pri katerem se da permanento vedno pretvoriti v determinanto samo s spreminjanjem predznaka $\pm$ elementom matrike.We study lower bounds on the number of nonzero entries in $(0, 1)$ matrices such that the permanent is always convertible to the determinant by placing $\pm$ signs on matrix entries.
Keywords:	matematika, linearna algebra, teorija matrik, permanenta, determinanta, mathematics, linear algebra, matrix theory, permanent, determinant

Leave comment

You must log in to leave a comment.

Comments (0)

0 - 0 / 0

There are no comments!

Back