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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 발행연도
- 2010.1
- 수록면
- 465 - 472 (8page)
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In this paper, we consider two extreme sets of zero-term rank sum of fuzzy matrix pairs:Z1(F) = ｛(X,Y)∈Mm,n(F)2|z(X+Y)=min｛z(X),z(Y)｝｝;Z2(F) = ｛(X,Y)∈Mm,n(F)2|z(X+Y)=0｝We characterize the linear operators that preserve these two extreme sets of zero-term rank sum of fuzzy matrix pairs.
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참고문헌 (7)
참고문헌 신청
L. B. Beasley / 1999 / Linear operators that preserve zero-term rank of Boolean matrices / J. Korean Math. Soc. 36 (6) : 1181 ~ 1190
L. B. Beasley / 2002 / Linear operators that preserve pairs of matrices which satisfy extreme rank properties / Linear Algebra Appl. 350 : 263 ~ 272
L. B. Beasley / 2006 / Linear preservers for Sylvester and Frobenius bounds on matrix rank / Rocky Mountains J. Math. 36 (1) : 67 ~ 75
L. B. Beasley / 2006 / Linear preservers of extremes of rank inequalities over semirings: Row and Column ranks / Linear Algebra Appl. 413 : 495 ~ 509
LeRoy B. Beasley / 2005 / RANK INEQUALITIES OVER SEMIRINGS / 대한수학회지 42 (2) : 33 ~ 51
L. B. Beasley / 2002 / Linear operators that preserve pairs of matrices which satisfy extreme rank properties / Linear Algebra Appl. 350 : 263 ~ 272
L. B. Beasley / 2006 / Linear preservers for Sylvester and Frobenius bounds on matrix rank / Rocky Mountains J. Math. 36 (1) : 67 ~ 75
L. B. Beasley / 2006 / Linear preservers of extremes of rank inequalities over semirings: Row and Column ranks / Linear Algebra Appl. 413 : 495 ~ 509
LeRoy B. Beasley / 2005 / RANK INEQUALITIES OVER SEMIRINGS / 대한수학회지 42 (2) : 33 ~ 51
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