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handle: 2445/197440 , 2117/982 , 11571/135153
We study the topological index of some irregular surfaces that we call generalized Lagrangian. We show that under certain hypotheses on the base locus of the Lagrangian system the topological index is non-negative. For the minimal surfaces of general type with q = 4 q=4 and p g = 5 p_g=5 we prove the same statement without any hypothesis.
Superficie Algebriche, 14J80; 14J29; 14J40, 14J40, Varietats (Matemàtica), Homologia, :14 Algebraic geometry::14J Surfaces and higher-dimensional varieties [Classificació AMS], Superfícies, 510, Homology, 14J80, Surfaces, Algebraic geometry, Segnatura, Mathematics - Algebraic Geometry, Geometria algebraica, irregular surfaces, FOS: Mathematics, topological index, Srutture Lagrangiane, 14J29, Algebraic Geometry (math.AG), Classificació AMS::14 Algebraic geometry::14J Surfaces and higher-dimensional varieties
Superficie Algebriche, 14J80; 14J29; 14J40, 14J40, Varietats (Matemàtica), Homologia, :14 Algebraic geometry::14J Surfaces and higher-dimensional varieties [Classificació AMS], Superfícies, 510, Homology, 14J80, Surfaces, Algebraic geometry, Segnatura, Mathematics - Algebraic Geometry, Geometria algebraica, irregular surfaces, FOS: Mathematics, topological index, Srutture Lagrangiane, 14J29, Algebraic Geometry (math.AG), Classificació AMS::14 Algebraic geometry::14J Surfaces and higher-dimensional varieties
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