Vector space bases for the homogeneous parts in homogeneous ideals and graded modules over a polynomial ring

Schmidt, Natalia; Zimmermann, Karl-Heinz

doi:10.15480/882.2376

Vector space bases for the homogeneous parts in homogeneous ideals and graded modules over a polynomial ring

Citation Link: https://doi.org/10.15480/882.2376

Publikationstyp

Journal Article

Publikationsdatum

2014

Sprache

English

Author

Schmidt, Natalia

Zimmermann, Karl-Heinz

Institut

Eingebettete Systeme E-13

DOI

10.15480/882.2376

TORE-URI

http://hdl.handle.net/11420/3161

Enthalten in

International journal of pure and applied mathematics

Volume

93

Issue

6

Start Page

835

End Page

844

Citation

International Journal of Pure and Applied Mathematics 6 (93): 835-844 (2014-04-04)

Publisher DOI

10.12732/ijpam.v93i6.9

Scopus ID

2-s2.0-84903166845

Publisher

Academic Publications

© 2014 Academic Publications, Ltd. In this paper, vector space bases for the homogeneous parts of homogeneous ideals and graded modules over a commutative polynomial ring are given using Gröbner bases.

Schlagworte

graded ring

polynomial ring

homogeneous ideal

vector space basis

DDC Class

510: Mathematik

Lizenz

https://creativecommons.org/licenses/by/4.0/

Name

9.pdf

Size

94.95 KB

Format

Adobe PDF

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Vector space bases for the homogeneous parts in homogeneous ideals and graded modules over a polynomial ring