“…Ideals I and J in R are said to intersect transversally if I ∩ J = IJ. Transversal intersection of monomial ideals and ideals of the form I + J, where I and J intersect transversally have been studied in detail in [7] and [8] respectively. Syzygies of ideals of the form I + J can be read easily when I and J intersect transversally.…”
In this paper we explicitly compute the derivation module of quotients of polynomial rings by ideals formed by the sum or by some other gluing technique. We discuss cases of monomial ideals and binomial ideals separately.
“…Ideals I and J in R are said to intersect transversally if I ∩ J = IJ. Transversal intersection of monomial ideals and ideals of the form I + J, where I and J intersect transversally have been studied in detail in [7] and [8] respectively. Syzygies of ideals of the form I + J can be read easily when I and J intersect transversally.…”
In this paper we explicitly compute the derivation module of quotients of polynomial rings by ideals formed by the sum or by some other gluing technique. We discuss cases of monomial ideals and binomial ideals separately.
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