J = f I
This function applies the ring map f to the generators of the ideal or noncommutative Groebner basis that is passed in.
i1 : A = QQ{x,y} o1 = A o1 : NCPolynomialRing
i2 : g = ncMap(A,A,{y,x}) o2 = NCRingMap A <--- A o2 : NCRingMap
i3 : I = ncIdeal {x^2*y+y*x^2} 2 2 o3 = Two-sided ideal {yx +x y} o3 : NCIdeal
i4 : g I 2 2 o4 = Two-sided ideal {y x+xy } o4 : NCIdeal