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- W3128666916 abstract "Let $S={sf k}[X_1,dots, X_n]$ be a polynomial ring, where ${sf k}$ is a field. This article deals with the defining ideal of the Rees algebra of squarefree monomial ideal generated in degree $n-2$. As a consequence, we prove that Betti numbers of powers of the cover ideal of the complement graph of a tree do not depend on the choice of tree. Further, we study the regularity and Betti numbers of powers of cover ideals associated to certain graphs." @default.
- W3128666916 created "2021-02-15" @default.
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- W3128666916 date "2019-06-03" @default.
- W3128666916 modified "2023-09-27" @default.
- W3128666916 title "Regularity, Rees algebra and Betti numbers of certain cover ideals." @default.
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