Notes on the linearity defect and applications

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Lecture Notes on Linearity (Group Homomorphism) Testing

Let G and H be two groups. For simplicity, we denote by + the group operation in each of these groups. A function f : G → H is called a (group) homomorphism if for every x, y ∈ G it holds that f(x+ y) = f(x) + f(y). One important special case of interest is when H is a finite field and G is a vector space over this field; that is, G = H for some natural number m. In this case, a homomorphism f ...

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On the Linearity Defect of the Residue Field

Given a commutative Noetherian local ring R, the linearity defect of a finitely generated R-module M , denoted ldR(M), is an invariant that measures how far M and its syzygies are from having a linear resolution. Motivated by a positive known answer in the graded case, we study the question of whether ldR(k) < ∞ implies ldR(k) = 0. We give answers in special cases, and we discuss several interp...

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ژورنال

عنوان ژورنال: Illinois Journal of Mathematics

سال: 2015

ISSN: 0019-2082

DOI: 10.1215/ijm/1475266401