Improper intersections in complex analytic geometry
Krzysztof Jan Nowak
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Displaying similar documents to “A note on Bézout's theorem”
Improper intersections in complex analytic geometry
Supplement to the paper "Improper intersections in complex analytic geometry" (Dissertationes Math. 391 (2001))
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On improper isolated intersection in complex analytic geometry
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Analytic and C-analytic functions.
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Intersection theory and separation exponent in complex analytic geometry
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We consider the intersection multiplicity of analytic sets in the general situation. We prove that it is a regular separation exponent for complex analytic sets and so it estimates the Łojasiewicz exponent. We also give some geometric properties of proper projections of analytic sets.
On Sandwich Theorem of Analytic Functions Involving Integral Operator
Aouf, M. K., Shamandy, A., Mostafa, A. O., Madian, S. M. (2011)
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2000 Mathematics Subject Classification: 30C45
On the inner parts of certain analytic functions
Balmohan V. Limaye (1972)
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Analytic curves in power series rings
Herwig Hauser, Gerd Müller (1990)
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Stable families of analytic sets
Pandelis Dodos (2003)
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We give a different proof of the well-known fact that any uncountable family of analytic subsets of a Polish space with the point-finite intersection property must contain a subfamily whose union is not analytic. Our approach is based on the Kunen-Martin theorem.
Neighborhoods of a certain class of analytic functions with negative coefficients.
Cătaş, Adriana (2008)
Banach Journal of Mathematical Analysis [electronic only]
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Morphisms of Klein surfaces.
F. J. Cirre (1997)
Revista Matemática de la Universidad Complutense de Madrid
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We give an elementary proof of a theorem of Andreian Cazacu on the behavior of morphisms of Klein surfaces under composition.