Abstract
We consider two mixed curves C, C′ $\subset$ C2 which are defined by mixed functions of two variables z = (z1, z2). We have shown in [4], that they have canonical orientations. If C and C′ are smooth and intersect transversely at P, the intersection number Itop(C, C′; P) is topologically defined. We will generalize this definition to the case when the intersection is not necessarily transversal or either C or C′ may be singular at P using the defining mixed polynomials.
Citation
Mutsuo Oka. "Intersection theory on mixed curves." Kodai Math. J. 35 (2) 248 - 267, June 2012. https://doi.org/10.2996/kmj/1341401050
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