The projective dimension of the edge ideal of a very well-covered graph

K Kimura, N Terai, S Yassemi - Nagoya Mathematical Journal, 2018 - cambridge.org
A very well-covered graph is an unmixed graph whose covering number is half of the
number of vertices. We construct an explicit minimal free resolution of the cover ideal of a …

[PDF][PDF] THE PROJECTIVE DIMENSION OF THE EDGE IDEAL OF A VERY WELL-COVERED GRAPH

K KIMURA, N TERAI, S YASSEMI - Nagoya Math. J, 2018 - cambridge.org
A very well-covered graph is an unmixed graph whose covering number is half of the
number of vertices. We construct an explicit minimal free resolution of the cover ideal of a …

THE PROJECTIVE DIMENSION OF THE EDGE IDEAL OF A VERY WELL-COVERED GRAPH

K KIMURA, N TERAI, S YASSEMI - Nagoya Mathematical Journal, 2017 - cir.nii.ac.jp
抄録< jats: p> A very well-covered graph is an unmixed graph whose covering number is
half of the number of vertices. We construct an explicit minimal free resolution of the cover …

The projective dimension of the edge ideal of a very well-covered graph

K Kimura, N Terai, S Yassemi - Nagoya Mathematical …, 2018 - okayama.elsevierpure.com
A very well-covered graph is an unmixed graph whose covering number is half of the
number of vertices. We construct an explicit minimal free resolution of the cover ideal of a …

THE PROJECTIVE DIMENSION OF THE EDGE IDEAL OF A VERY WELL-COVERED GRAPH

K Kimura, N Terai, S Yassemi - Nagoya Mathematical Journal, 2018 - search.proquest.com
J (G)\) is the cover ideal of\(G\), the ideal generated by all monomials which are products of
the vertices of minimal vertex covers of\(G\).[...] for all\(i\geqslant 1\), we define the …

The projective dimension of the edge ideal of a very well-covered graph

K Kimura, N Terai, S Yassemi - Nagoya Mathematical …, 2018 - okayama.elsevierpure.com
抄録 A very well-covered graph is an unmixed graph whose covering number is half of the
number of vertices. We construct an explicit minimal free resolution of the cover ideal of a …