Cellular Structure on the Minimal Resolution of the Edge Ideal of the Complement of the n-Cycle

REFERENCES

• Batzies , E. , Welker , V. ( 2002 ). Discrete Morse theory for cellular resolutions . J. Reine angew. Math. 543 : 147 – 168 .
   Web of Science ®Google Scholar
• Corso , A. , Nagel , U. ( 2008 ). Specializations of Ferrers ideals . J. Algebraic Comb. 28 : 425 – 437 .
   Web of Science ®Google Scholar
• Corso , A. , Nagel , U. ( 2009 ). Monomial and toric ideals associated to Ferrers graphs . Trans. Amer. Math. Soc. 361 ( 3 ): 1371 – 1395 .
   Web of Science ®Google Scholar
• Eisenbud , D. , Green , M. , Hulek , K. , Popescu , S. ( 2005 ). Restricting linear syzygies: algebra and geometry . Compos. Math. 141 ( 6 ): 1460 – 1478 .
   Web of Science ®Google Scholar
• Fernández-Ramos , O. , Gimenez , P. ( 2009 ). First nonlinear syzygies of ideals associated to graphs . Comm. Algebra 37 ( 6 ): 1921 – 1933 .
   Web of Science ®Google Scholar
• Fröberg , R. ( 1988 ). On Stanley-Reisner rings. Topics in Algebra. Part 2 (Warsaw, 1988), Banach Center Publ. Vol. 26, Warsaw: PWN, pp. 57–70 .
   Google Scholar
• Horwitz , N. ( 2007 ). Linear resolutions of quadratic monomial ideals . J. Algebra 318 ( 2 ): 981 – 1001 .
   Web of Science ®Google Scholar
• Hà , H. T. , Van Tuyl , A. ( 2007 ). Splittable ideals and the resolutions of monomial ideals . J. Algebra 309 ( 1 ): 405 – 425 .
   Web of Science ®Google Scholar
• Communicated by I. Swanson.
   Google Scholar