All Stories

  1. Graded Betti numbers of the Jacobian algebra of surfaces in ℙ3
  2. Bourbaki modules and the module of Jacobian derivations of projective hypersurfaces
  3. A minimal resolution for the Jacobian ideal of a generic curve arrangement
  4. Hunting for Miyaoka–Kobayashi Curves
  5. Curves with Jacobian syzygies of the same degree
  6. Plus-One Generated Curves, Briançon-Type Polynomials and Eigenscheme Ideals
  7. From Pascal’s Theorem to the geometry of Ziegler’s line arrangements
  8. On the duals of smooth projective complex hypersurfaces
  9. On free and plus-one generated curves arising from free curves by addition–deletion of a line
  10. Maximizing Curves Viewed as Free Curves
  11. UNEXPECTED CURVES IN ℙ2, LINE ARRANGEMENTS, AND MINIMAL DEGREE OF JACOBIAN RELATIONS
  12. On the birationality of the Hessian maps of quartic curves and cubic surfaces
  13. Addition-deletion results for the minimal degree of a Jacobian syzygy of a union of two curves
  14. Waring Ranks of Sextic Binary Forms via Geometric Invariant Theory
  15. Waring rank of binary forms, harmonic cross-ratio and golden ratio
  16. Logarithmic Vector Fields and Freeness of Divisors and Arrangements: New perspectives and applications
  17. On conic-line arrangements with nodes, tacnodes, and ordinary triple points
  18. On the Bounded Negativity Conjecture and Singular Plane Curves
  19. The Hessian polynomial and the Jacobian ideal of a reduced hypersurface inPn
  20. Jacobian syzygies, Fitting ideals, and plane curves with maximal global Tjurina numbers
  21. Addition–deletion results for the minimal degree of logarithmic derivations of hyperplane arrangements and maximal Tjurina line arrangements
  22. Waring Rank of Symmetric Tensors, and Singularities of Some Projective Hypersurfaces
  23. Papadima volume
  24. On the jumping lines of bundles of logarithmic vector fields along plane curves
  25. On the Hilbert vector of the Jacobian module of a plane curve
  26. On complex supersolvable line arrangements
  27. Computing Milnor fiber monodromy for some projective hypersurfaces
  28. Deformations of plane curves and Jacobian syzygies
  29. On rational cuspidal plane curves and the local cohomology of Jacobian rings
  30. Freeness and invariants of rational plane curves
  31. Saturation of Jacobian ideals: Some applications to nearly free curves, line arrangements and rational cuspidal plane curves
  32. Plane curves with three syzygies, minimal Tjurina curves, and nearly cuspidal curves
  33. Higher order Jacobians, Hessians and Milnor algebras
  34. On the minimal value of global Tjurina numbers for line arrangements
  35. Line and rational curve arrangements, and Walther’s inequality
  36. Freeness for 13 lines arrangements is combinatorial
  37. Computing the monodromy and pole order filtration on Milnor fiber cohomology of plane curves
  38. On supersolvable and nearly supersolvable line arrangements
  39. Splitting types of bundles of logarithmic vector fields along plane curves
  40. A vanishing result for the first twisted cohomology of affine varieties and applications to line arrangements
  41. Free and Nearly Free Curves vs. Rational Cuspidal Plane Curves
  42. On 1-forms on isolated complete intersection curve singularities
  43. Free and nearly free surfaces in $\mathbb{P}^3$
  44. On the Freeness of Rational Cuspidal Plane Curves
  45. On the Milnor Monodromy of the Exceptional Reflection Arrangement of Type $G_{31}$
  46. ON THE MILNOR MONODROMY OF THE IRREDUCIBLE COMPLEX REFLECTION ARRANGEMENTS
  47. Curve arrangements, pencils, and Jacobian syzygies
  48. Jacobian syzygies, stable reflexive sheaves, and Torelli properties for projective hypersurfaces with isolated singularities
  49. On the syzygies and Hodge theory of nodal hypersurfaces
  50. On the exponents of free and nearly free projective plane curves
  51. Hyperplane Arrangements
  52. Characteristic Varieties and Resonance Varieties
  53. Free Arrangements and de Rham Cohomology of Milnor Fibers
  54. Free divisors and rational cuspidal plane curves
  55. Hyperplane Arrangements and Their Combinatorics
  56. Invitation to the Trip
  57. Logarithmic Connections and Mixed Hodge Structures
  58. Milnor Fibers and Local Systems
  59. On the Topology of the Complement $$M({\mathscr {A}})$$ M ( A )
  60. Orlik–Solomon Algebras and de Rham Cohomology
  61. Freeness versus maximal global Tjurina number for plane curves
  62. A computational approach to Milnor fiber cohomology
  63. Mixed multiplicities, Hilbert polynomials and homaloidal surfaces
  64. Hilbert Series and Lefschetz Properties of Dimension One Almost Complete Intersections
  65. The Poincaré–Deligne Polynomial of Milnor Fibers of Triple Point Line Arrangements is Combinatorially Determined
  66. On the fundamental groups of normal varieties
  67. Syzygies of Jacobian ideals and weighted homogeneous singularities
  68. Freeness versus maximal degree of the singular subscheme for surfaces in $$\mathbb {P}^3$$ P 3
  69. Cohomology of the Milnor Fibre of a Hyperplane Arrangement with Symmetry
  70. Hessian ideals of a homogeneous polynomial and generalized Tjurina algebras
  71. Koszul Complexes and Pole Order Filtrations
  72. Non-abelian cohomology jump loci from an analytic viewpoint
  73. Some remarks on limit mixed Hodge structures and spectrum
  74. The abelianization of the Johnson kernel
  75. Number of Jordan blocks of the maximal size for local monodromies
  76. Arithmetic group symmetry and finiteness properties of Torelli groups
  77. Weight filtration of the limit mixed Hodge structure at infinity for tame polynomials
  78. On the syzygies and Alexander polynomials of nodal hypersurfaces
  79. Tate properties, polynomial-count varieties, and monodromy of hyperplane arrangements
  80. Chebyshev curves, free resolutions and rational curve arrangements
  81. Hodge-Deligne equivariant polynomials and monodromy of hyperplane arrangements
  82. Vanishing cycle sheaves of one-parameter smoothings and quasi-semistable degenerations
  83. First Milnor cohomology of hyperplane arrangements
  84. Spectrum and multiplier ideals of arbitrary subvarieties
  85. Alexander Polynomials: Essential Variables and Multiplicities
  86. Quasi-Kähler groups, 3-manifold groups, and formality
  87. Characteristic varieties and logarithmic differential 1-forms
  88. A generalization of Griffiths' theorem on rational integrals, II
  89. Topology and geometry of cohomology jump loci
  90. On admissible rank one local systems
  91. Which 3-manifold groups are Kähler groups?
  92. Non-finiteness properties of fundamental groups of smooth projective varieties
  93. Lectures on Orlik-Solomon Algebras
  94. Pencils of Plane Curves and Characteristic Varieties
  95. Quasi-Kähler Bestvina-Brady groups
  96. Characteristic varieties and constructible sheaves
  97. Multivariable Alexander invariants of hypersurface complements
  98. Regular functions transversal at infinity
  99. A generalization of Griffiths's theorem on rational integrals
  100. Multiplier ideals, V-filtrations and transversal sections
  101. Singularities and their deformations: how they change the shape and view of objects
  102. Some analogs of Zariski’s Theorem on nodal line arrangements
  103. Equivariant chain complexes, twisted homology and relative minimality of arrangements
  104. Sheaves in Topology
  105. Perverse Sheaves
  106. Some consequences of perversity of vanishing cycles
  107. Hypersurface complements, Milnor fibers and higher homotopy groups of arrangements
  108. Hyperplane Arrangements, M-Tame Polynomials and Twisted Cohomology
  109. Nonresonance conditions for arrangements
  110. On the monodromy of complex polynomials
  111. Algebraic Gauss-Manin systems and Brieskorn modules
  112. Monodromy and Hodge Theory of Regular Functions
  113. Relative differential forms and complex polynomials
  114. Dwork cohomology and algebraic ${\Cal D}$ -modules
  115. On the connectivity of complex affine hypersurfaces, II
  116. Sur la topologie des polynômes complexes
  117. A nonlinear model for fractal image coding
  118. Real singularities and dihedral representations
  119. Hodge numbers of hypersurfaces
  120. Residues and cohomology of complete intersections
  121. Koszul Complexes and Hypersurface Singularities
  122. On Complex Projective Hypersurfaces which are Homology-Pn's
  123. Singularities and Topology of Hypersurfaces
  124. On the De Rham Cohomology of a Hypersurface Complement
  125. Differential forms and hypersurface singularities
  126. Singular Complex Surfaces in P 3 having the same Z -Homology and Q -Homotopy Type as P 2
  127. Betti numbers of hypersurfaces and defects of linear systems
  128. On the Milnor fibrations of weighted homogeneous polynomials
  129. On the connectivity of complex affine hypersurfaces
  130. On analytic abelian coverings
  131. On the dual and hessian mappings of projective hypersurfaces
  132. Topics on Real and Complex Singularities
  133. Singularities and coverings of weighted complete intersections.
  134. Classification of Equidimensional contact unimodular map germs.
  135. On Analytic Coverings of Weighted Projective Spaces
  136. Monodromy and betti numbers of weighted complete intersections
  137. Are the isolated singularities of complete intersections determined by their singular subspaces?
  138. Tangencies of generic real projective hypersurfaces.
  139. Contact germs from the plane to the plane
  140. CONTACT UNIMODULAR GERMS FROM THE PLANE TO THE PLANE
  141. ON THE UNFOLDING OF THE FIRST CONTACT UNIMODULAR FAMILY OF PLANE-TO-PLANE MAP-GERMS
  142. Local Topology of Reducible Divisors
  143. Monodromy of triple point line arrangements