J = findFrobeniusLiftConstraints IJ = findFrobeniusLiftConstraints RGiven an ideal I in a characteristic-p polynomial ring S = (ZZ/p)[x_1..x_n], or a quotient ring R = S/I or a generator f of I, this method returns an ideal J in (S/I)[aa_1,...,aa_n]. The generators for J give the equations satisfied by the values of delta(x_i)=aa_i for the resulting Frobenius lift to descend from W_2(k)[x_1..x_n] to W_2(k)[x_1..x_n]/I.
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If the user wants to lift the Frobenius to a different lifting of I to W_2(k)[x_1..x_n], one can use the PerturbationTerm option to specify the coefficients of p in the lift of the defining equations.
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The object findFrobeniusLiftConstraints is a method function with options.
The source of this document is in /build/reproducible-path/macaulay2-1.26.05+ds/M2/Macaulay2/packages/WittVectors/Documentation.m2:1064:0.