6 citations · 13 across the 7 of their papers we have counts for
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math.AG2009★ 5 cited
On mixed projective curves
Mutsuo Oka
Let $f(\bfz,\bar\bfz)$ be a mixed polar homogeneous polynomial of variables $\bfz=(z_1,..., z_n)$. It defines a projective real algebraic variety $V:=\{[\bfz]\in \BC\BP^{n-1} |…
math.AG2009
On Mixed Brieskorn Variety
Mutsuo Oka
Let $f_{{\bf a},\{bf b}}({\bf z},\bar{\bf z})=z_1^{a_1+b_1}\bar z_1^{b_1}+...+z_n^{a_n+b_n}\bar z_n^{b_n}$ be a polar weighted homogeneous mixed polynomial with , $…