Static subcategories of the module category of a finite-dimensional hereditary algebra

Obaid MAA, Nauman SK, Fakieh WM, Ringel CM (2016)
Communications in Algebra 44(6): 2531-2546.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Autor*in
Obaid, Mustafa A. A.; Nauman, Syed Khalid; Fakieh, Wafaa Mohammed; Ringel, Claus MichaelUniBi
Erscheinungsjahr
2016
Zeitschriftentitel
Communications in Algebra
Band
44
Ausgabe
6
Seite(n)
2531-2546
ISSN
0092-7872
eISSN
1532-4125
Page URI
https://pub.uni-bielefeld.de/record/2940845

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Obaid MAA, Nauman SK, Fakieh WM, Ringel CM. Static subcategories of the module category of a finite-dimensional hereditary algebra. Communications in Algebra. 2016;44(6):2531-2546.
Obaid, M. A. A., Nauman, S. K., Fakieh, W. M., & Ringel, C. M. (2016). Static subcategories of the module category of a finite-dimensional hereditary algebra. Communications in Algebra, 44(6), 2531-2546.
Obaid, Mustafa A. A., Nauman, Syed Khalid, Fakieh, Wafaa Mohammed, and Ringel, Claus Michael. 2016. “Static subcategories of the module category of a finite-dimensional hereditary algebra”. Communications in Algebra 44 (6): 2531-2546.
Obaid, M. A. A., Nauman, S. K., Fakieh, W. M., and Ringel, C. M. (2016). Static subcategories of the module category of a finite-dimensional hereditary algebra. Communications in Algebra 44, 2531-2546.
Obaid, M.A.A., et al., 2016. Static subcategories of the module category of a finite-dimensional hereditary algebra. Communications in Algebra, 44(6), p 2531-2546.
M.A.A. Obaid, et al., “Static subcategories of the module category of a finite-dimensional hereditary algebra”, Communications in Algebra, vol. 44, 2016, pp. 2531-2546.
Obaid, M.A.A., Nauman, S.K., Fakieh, W.M., Ringel, C.M.: Static subcategories of the module category of a finite-dimensional hereditary algebra. Communications in Algebra. 44, 2531-2546 (2016).
Obaid, Mustafa A. A., Nauman, Syed Khalid, Fakieh, Wafaa Mohammed, and Ringel, Claus Michael. “Static subcategories of the module category of a finite-dimensional hereditary algebra”. Communications in Algebra 44.6 (2016): 2531-2546.
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