Composition is the operation of replacing variables in a polynomial
by other polynomials. In this paper, we show that composition commutes
with SAGBI basis computation (possibly under different monomial orderings)
if the leading monomials of the composition polynomials are a permuted powering.
Khan, J. A. (2016). FURTHER ON THE COMPOSITION OF SAGBI BASES. International Electronic Journal of Algebra, 20(20), 100-110. https://doi.org/10.24330/ieja.266186
AMA
Khan JA. FURTHER ON THE COMPOSITION OF SAGBI BASES. IEJA. December 2016;20(20):100-110. doi:10.24330/ieja.266186
Chicago
Khan, Junaid Alam. “FURTHER ON THE COMPOSITION OF SAGBI BASES”. International Electronic Journal of Algebra 20, no. 20 (December 2016): 100-110. https://doi.org/10.24330/ieja.266186.
EndNote
Khan JA (December 1, 2016) FURTHER ON THE COMPOSITION OF SAGBI BASES. International Electronic Journal of Algebra 20 20 100–110.
IEEE
J. A. Khan, “FURTHER ON THE COMPOSITION OF SAGBI BASES”, IEJA, vol. 20, no. 20, pp. 100–110, 2016, doi: 10.24330/ieja.266186.
ISNAD
Khan, Junaid Alam. “FURTHER ON THE COMPOSITION OF SAGBI BASES”. International Electronic Journal of Algebra 20/20 (December 2016), 100-110. https://doi.org/10.24330/ieja.266186.
JAMA
Khan JA. FURTHER ON THE COMPOSITION OF SAGBI BASES. IEJA. 2016;20:100–110.
MLA
Khan, Junaid Alam. “FURTHER ON THE COMPOSITION OF SAGBI BASES”. International Electronic Journal of Algebra, vol. 20, no. 20, 2016, pp. 100-1, doi:10.24330/ieja.266186.
Vancouver
Khan JA. FURTHER ON THE COMPOSITION OF SAGBI BASES. IEJA. 2016;20(20):100-1.