We are improving our search experience. To check which content you have full access to, or for advanced search, go back to the old search.

Search

Please fill in this field.
Filters applied:

Search Results

Showing 1-8 of 8 results
  1. Geometry of Hessenberg varieties with applications to Newton–Okounkov bodies

    In this paper, we study the geometry of various Hessenberg varieties in type A, as well as families thereof. Our main results are as follows. We find...

    Hiraku Abe, Lauren DeDieu, ... Megumi Harada in Selecta Mathematica
    Article 09 March 2018
  2. Classification of 2-dimensional graded normal hypersurfaces with a(R) ≤ 6

    We classify 2-dimensional normal weighted homogeneous hypersurface R = k [ X , Y , Z ]/( f ) with given a -invariant a ( R ) ≤ 6. We show that for a ( R ) > 0, the...

    Article 01 December 2014
  3. Set-theoretic complete intersection monomial curves in \({\mathbb{P}^n}\)

    In this paper, we give a sufficient numerical criterion for a monomial curve in a projective space to be a set-theoretic complete intersection. Our...

    Tran Hoai Ngoc Nhan in Archiv der Mathematik
    Article 12 July 2012
  4. A speciality theorem for curves in P5

    Vincenzo Di Gennaro, Davide Franco in Geometriae Dedicata
    Article 16 October 2007
  5. Some remarks on factoriality of certain hypersurfaces in \(\mathbb{P}^4 \)

    Let V be a reduced and irreducible hypersurface of degree k ≧ 3. In this paper we prove that if the singular locus of V consists of δ 2 ordinary...

    Pietro Sabatino in Archiv der Mathematik
    Article 01 March 2005
  6. Boundedness For Low Codimensional Subvarieties

    We prove that for certain projective varieties (e.g. smooth complete intersections in projective space), there are only finitely many components of...
    Ciro Ciliberto, Vincenzo Di Gennaro in Algebraic Transformation Groups and Algebraic Varieties
    Conference paper 2004
  7. Computing Gauss-Manin systems for complete intersection singularitiesS μ

    The Gauss-Manin systems with coefficients having logarithmic poles along the discriminant sets of the principal deformations of complete intersection...

    A. G. Aleksandrov, S. Tanabé in Georgian Mathematical Journal
    Article 01 September 1996
Did you find what you were looking for? Share feedback.