Abstract
Polar weighted homogeneous polynomials are special polynomials of real variables xi, yi, i = 1, ..., n with zi = xi + $\sqrt{-1}y_i$ which enjoy a "polar action". In many aspects, their behavior looks like that of complex weighted homogeneous polynomials. We study basic properties of hypersurfaces which are defined by polar weighted homogeneous polynomials.
Citation
Mutsuo Oka. "Topology of polar weighted homogeneous hypersurfaces." Kodai Math. J. 31 (2) 163 - 182, June 2008. https://doi.org/10.2996/kmj/1214442793
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