Glossary entry

Serbian term or phrase:

topovski polinom

English translation:

rook polynomial

Added to glossary by jasminadj85
Aug 10, 2015 16:13
9 yrs ago
Serbian term

topovski polinom

Serbian to English Science Mathematics & Statistics Kombinatorika
Kombinatorika i teorija grafova: sistemi različitih predstavnika, teorema Hola, min-max teorema, topovski polinomi.

Proposed translations

+1
27 mins
Selected

rook polynomial

U ovom konkretnom kontekstu, u kombinatorici - tip = figura u šahu
https://en.wikipedia.org/wiki/Rook_polynomial

šahovske figure - top = rook

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Note added at 43 mins (2015-08-10 16:56:35 GMT)
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Gore treba top = figura u šahu a ne "tip" kako sam greškom napisala. :-)

Ovo je objašnjenje dato na prethodno navedenom linku:
In combinatorial mathematics, a rook polynomial is a generating polynomial of the number of ways to place non-attacking rooks on a board that looks like a checkerboard; that is, no two rooks may be in the same row or column.
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The term rook polynomial was coined by John Riordan. Despite the name's derivation from chess, the impetus for studying rook polynomials is their connection with counting permutations (or partial permutations) with restricted positions.
Peer comment(s):

agree Natasa Ikodinovic
2 hrs
Hvala!
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4 KudoZ points awarded for this answer. Comment: "Isti odgovor sam dobila na još jednom mestu, tako da verujem da je to to. Hvala puno!"
20 mins

canonical polynomial (form)

Потражите следећи текст (у ПДФ формату) о овоме:
„SOME EXTENSIONS OF THE LANCZOS-ORTIZ THEORY OF
CANONICAL POLYNOMIALS IN THE TAU METHOD“.

Такође Вам можда помогне и ово.
https://en.wikipedia.org/wiki/Canonical_form
http://finzi.psych.upenn.edu/library/GPC/html/indexCardinal....
Peer comment(s):

neutral Mira Stepanovic : To bi bilo "kanonski oblik polinoma"...
27 mins
Something went wrong...
18 hrs

shell polynomial

A specific type of Hosoya-Diudea polynomial which arises naturally in relation to "Hall's theorem" which I think is what's being referred to as "teorema Hola" Philip Hall (1935).
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