A chain rule for subresultants

Journal of Pure and Applied Algebra

Volumn 157, Issue 1, 2001, Pages 33-39

  Cheng, Charles Ching An ^a  

^a OAKLAND UNIVERSITY   (United States)

Author keywords

12Y05; 13P99; 15A15; 68Q40

Indexed keywords

EID: 0012414699     PISSN: 00224049     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0022-4049(00)00018-9     Document Type: Article

References (11)

1. Cheng C.C., McKay J.H., Wang S.S.-S. A chain rule for multivariable resultants. Proc. Amer. Math. Soc. 123:1995;1037-1047.
2. Cheng C.C., McKay J.H., Wang S.S.-S. Resultants of cyclotomic polynomials. Proc. Amer. Math. Soc. 123:1995;1053-1059.
3. Collins G.E. Subresultants and reduced polynomial remainder sequences. J. ACM. 14:1967;128-142.
4. Gonzalez-Vega L., Lombardi H., Recio T., Roy M.-F. Specialisation de la suite de Sturm et sous-resultants. RAIRO Inform. Theor. Appl. 24:1990;561-588.
5. Habicht W.W. Eine Verallgemeinerung des sturmschen Wurzelzählverfahrens. Comm. Math. Helvetici. 21:1948;99-116.
6. Hong H. Subresultants under composition. J. Symbolic Comput. 23:1997;355-365.
7. R. Loos, Generalized polynomial remainder sequence, in: B. Buchberger, G.E. Collins, R. Loos (Eds.), Computer Algebra, Symbolic and Algebraic Computation, Springer, New York, 1982, pp. 115-138.
8. McKay J.H., Wang S.S.-S. A chain rule for the resultant of two polynomials. Arch. Math. 53:1989;347-351.
9. Mishra B. Algorithmic Algebra. 1993;Springer, Berlin.
10. Muir T. The Theory of Determinants, Vol. 3. 1920;Macmillan, London.
11. N. Trudi, Teoria dé determinanti e loro applicazioni, Vol. 3, Libreria Scientifica e Industriale de B. Pellerano, Napole, 1862.