By Euler L.

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Non-commutative Gro¨bner basis and projective resolutions. Progress in mathematics, 173, Verlag Basel/Switzerland, 29-60. [7] Kronewitter F. Dell (2001). Using non-commutative Gr o¨bner bases in solving partially prescribed matrix inverse completion problems. , 338, 171-199. 27 [8] Mora, Teo (1989). Gr¨ obner bases and non-commutative algebras. Lecture notes in comput. , 358, Spring Berlin, 150-161. [9] Mora, Teo (1994). An introduction to commutative and non-commutative Gr¨ obner bases. Theoret.

L. (1993). Synergy In The theories of Gr¨ obner bases and path algebras. Can. J. , 45, 727-739. [6] Green, E. L. (1999). Non-commutative Gro¨bner basis and projective resolutions. Progress in mathematics, 173, Verlag Basel/Switzerland, 29-60. [7] Kronewitter F. Dell (2001). Using non-commutative Gr o¨bner bases in solving partially prescribed matrix inverse completion problems. , 338, 171-199. 27 [8] Mora, Teo (1989). Gr¨ obner bases and non-commutative algebras. Lecture notes in comput. , 358, Spring Berlin, 150-161.

Non-commutative Gro¨bner bases and Hochschild cohomology, Contemp. , 286, 227-240. [2] Bergman, G. (1978). The diamond lemma for ring theory. Adv. , 29, 178-218. [3] Cojocaru Svetlana, Podoplelov Alexander, Ufnarovski Victor. Noncommutative Gr¨ obner bases and Anick’s resolution. Prog. , 173, Verlag Basel/Switzerland , 139-159. , O’Shea, D. (1992). Ideals, varieties, and Algorithms, UTM Series. Springer-Verlag. , and Green, E. L. (1993). Synergy In The theories of Gr¨ obner bases and path algebras.