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Creator: Withers, Christopher S. Nadarajah, Saralees Publication: Warsaw: ˜Deœ Gruyter, Versita, 2025
URN: urn:nbn:de:101:1-2510230710420.075777569899
Path:
˜Theœ Jordan form of a triangular matrix

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Special matrices

Periodical

Title:
Special matrices
Publication:
Warsaw: ˜Deœ Gruyter, Versita
Note:
Gesehen am 23.01.14
Open Access
Namensnennung 4.0 International
Scope:
Online-Ressource
ISSN:
2300-7451
ZDB-ID:
2753755-9 ZDB
VÖBB-Katalog:
35278167
Keywords:
Zeitschrift
Classification:
Mathematik
Collection:
Mathematik
Copyright:
Rights reserved
Accessibility:
Free Access
Title:
Special matrices
Publication:
Warsaw: ˜Deœ Gruyter, Versita
Note:
Gesehen am 23.01.14
Open Access
Namensnennung 4.0 International
Scope:
Online-Ressource
ISSN:
2300-7451
ZDB-ID:
2753755-9 ZDB
VÖBB-Katalog:
35278167
Keywords:
Zeitschrift
Classification:
Mathematik
Collection:
Mathematik
Copyright:
Rights reserved
Accessibility:
Free Access

˜Theœ Jordan form of a triangular matrix

Article

Author:
Withers, Christopher S.
Nadarajah, Saralees
Title:
˜Theœ Jordan form of a triangular matrix
Publication:
Warsaw: ˜Deœ Gruyter, Versita, 2025
Language:
English
Information:
Abstract: We show how to obtain analytic expressions for the Jordan form of an upper triangular matrix, including that of the standardizing matrix. For example, the Jordan form of a triangular banded matrix (a banded matrix is a matrix where nonzero entries are confined to a band along the main diagonal) is given in terms of Bell polynomials.
Scope:
Online-Ressource
Note:
Open Access
Archivierung/Langzeitarchivierung gewährleistet
Keywords:
Bell polynomials ; Jordan form ; triangular matrix ; 11C99
Classification:
Mathematik
Naturwissenschaften
DDC Group:
530 Physik
URN:
urn:nbn:de:101:1-2510230710420.075777569899
Collection:
Mathematik
Naturwissenschaften
Copyright:
CC BY
Accessibility:
Free Access
Author:
Withers, Christopher S.
Nadarajah, Saralees
Title:
˜Theœ Jordan form of a triangular matrix
Publication:
Warsaw: ˜Deœ Gruyter, Versita, 2025
Language:
English
Information:
Abstract: We show how to obtain analytic expressions for the Jordan form of an upper triangular matrix, including that of the standardizing matrix. For example, the Jordan form of a triangular banded matrix (a banded matrix is a matrix where nonzero entries are confined to a band along the main diagonal) is given in terms of Bell polynomials.
Scope:
Online-Ressource
Note:
Open Access
Archivierung/Langzeitarchivierung gewährleistet
Keywords:
Bell polynomials ; Jordan form ; triangular matrix ; 11C99
Classification:
Mathematik
Naturwissenschaften
DDC Group:
530 Physik
URN:
urn:nbn:de:101:1-2510230710420.075777569899
Collection:
Mathematik
Naturwissenschaften
Copyright:
CC BY
Accessibility:
Free Access
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