Hodge numbers of hypersurfaces
Nettet1. jan. 1999 · Abstract. The authors compute explicitly all the Hodge numbers for all Calabi-Yau manifolds realised as complete intersections of hypersurfaces in products of complex projective spaces. This ... NettetI have written a small (Python) program which computes Hodge numbers of hypersurfaces; It is very easy to modify to work for complete intersections, too. It …
Hodge numbers of hypersurfaces
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Nettet13. des. 2024 · The Hodge Numbers of Divisors of Calabi-Yau Threefold Hypersurfaces. Andreas P. Braun, Cody Long, Liam McAllister, Michael Stillman, Benjamin Sung. We … Nettet5. feb. 2007 · Abstract: We define defect for hypersurfaces with A-D-E singularities in complex projective normal Cohen-Macaulay fourfolds having some vanishing properties …
NettetHodge module. We consider the shifted complex (1.5) M(L 0;p L) := H p Q H I [1]; where Q H I denotes the \constant" Hodge sheaf, and p is the corresponding nearby cycle functor on the level of Saito’s mixed Hodge modules (i.e., if rat: Db(MHM(I)) !Db c (I) is the forgetful functor associating to a complex of mixed Hodge modules the underlying NettetIn section 4 we consider the mixed Hodge structure in cohomology groups of complex toric hypersurfaces Z f ⊂ T d C ∼= (C∗) and explain some formulas for Hodge-Deligne …
NettetII - Limit mixed Hodge structure on the vanishing cohomology of an isolated hypersurface singularity. pp 60-138. Get access. Export citation. III - The period map of a µ-const deformation of an isolated hypersurface singularity associated with Brieskorn lattices and MHSs. pp 139-180. NettetDefect and Hodge numbers of hypersurfaces Sławomir Rams (Communicated by K. Strambach) Abstract. We define defect for hypersurfaces with A-D-E singularities in …
NettetWe define defect for hypersurfaces with A-D-E singularities in complex projective normal Cohen-Macaulay fourfolds having some vanishing properties of Bott-type and prove formulae for Hodge numbers of big resolutions of such hypersurfaces. We compute Hodge numbers of Calabi-Yau manifolds obtained as small resolutions of cuspidal …
Nettet14. apr. 2024 · Title: Hodge numbers of hypersurfaces in $\mathbb P^{4}$ with ordinary triple points. Authors: Sławomir Cynk. Download PDF Abstract: We give a formula for … lindenwood community centerNettet13. des. 2024 · The Hodge Numbers of Divisors of Calabi-Yau Threefold Hypersurfaces Authors: Andreas P. Braun Cody Long Liam McAllister Michael Stillman Abstract We prove a formula for the Hodge numbers... hot holding temperature requirementsNettet21. mar. 2024 · The variety of all smooth hypersurfaces of given degree and dimension has the Fermat hypersurface as a natural base point. In order to study the period map for such varieties, we first determine the… Expand 8 PDF A numerical transcendental method in algebraic geometry Pierre Lairez, Emre Can Sertoz Mathematics 2024 . lindenwood compounding pharmacyNettetTheories with 5 (scaling) variables comprise the complete class of 7,555 (78kb) quasismooth Calabi-Yau hypersurfaces embedded in weighted 4-space. The list of 3,284 (39kb) theories with more than five variables define higher-dimensional manifolds, so … lindenwood computer classesNettet3 Hypersurfaces in projective space over number fields This section presents Hassett-Tschinkel’s method of producing counterexamples to the integral Hodge conjecture for hypersurfaces in P4 over number fields [6, Re-marque 5.10]. We formulate the method as the following generalization of Koll´ar’s lindenwood cut-rate liquors howard beach nyNettet9. nov. 2011 · We give purely combinatorial expressions for this Hodge–Deligne polynomial in the cases of schön hypersurfaces and matroidal tropical varieties. We also deduce a formula for the Euler ... C. and Steenbrink, J., Hodge number polynomials for nearby and vanishing cohomology, in Algebraic cycles and motives, Vol. 2, London ... hot holding temperature for mac and cheeseNettetThe Hodge numbers of H are the integers (1.2) h^ {pq}=\text {dim }H^ {pq}=h^ {qp}. We say that H is pure of weight n if h^ {pq}=0 for p+q\neq n (i.e. if \text {Gr}_ {W}^ {i} (H)=0 for i\neq n ). we also say that H has a Hodge structure of weight n . lindenwood cost of attendance