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We give a characterization of the relative tangent cone of an analytic curve and an analytic set with an improper isolated intersection. Moreover, we present an effective computation of the intersection multiplicity of a curve and a set with s-metrization.
@article{DanutaCiesielska2012, abstract = {We give a characterization of the relative tangent cone of an analytic curve and an analytic set with an improper isolated intersection. Moreover, we present an effective computation of the intersection multiplicity of a curve and a set with s-metrization.}, author = {Danuta Ciesielska}, journal = {Annales Polonici Mathematici}, keywords = {analytic curve; tangent cone; intersection multiplicity; Lelong number}, language = {eng}, number = {1}, pages = {127-132}, title = {Relative tangent cone of analytic sets}, url = {http://eudml.org/doc/280523}, volume = {106}, year = {2012}, }
TY - JOUR AU - Danuta Ciesielska TI - Relative tangent cone of analytic sets JO - Annales Polonici Mathematici PY - 2012 VL - 106 IS - 1 SP - 127 EP - 132 AB - We give a characterization of the relative tangent cone of an analytic curve and an analytic set with an improper isolated intersection. Moreover, we present an effective computation of the intersection multiplicity of a curve and a set with s-metrization. LA - eng KW - analytic curve; tangent cone; intersection multiplicity; Lelong number UR - http://eudml.org/doc/280523 ER -