2 citations · 4 across the 7 of their papers we have counts for
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Toric resolutions of strongly mixed weighted homogeneous polynomial germs of type
Sachiko Saito
We consider toric resolutions of some strongly mixed weighted homogeneous polynomials of type . We show that the strongly mixed weighted homogeneous polynomial $f := f_{2…
A note on Newton non-degeneracy of mixed weighted homogeneous polynomials
Sachiko Saito, Kosei Takashimizu
A mixed polynomial is called a mixed weighted homogeneous polynomial (Definition 5) if it is both radially and polar weighted homogeneous.…
Resolutions of Newton non-degenerate mixed polynomials of strongly polar non-negative mixed weighted homogeneous face type
Sachiko Saito, Kosei Takashimizu
Let be a convenient Newton non-degenerate mixed polynomial with strongly polar non-negative mixed weighted homogeneous face functions. We consider…
On real anti-bicanonical curves with one double point on the -th real Hirzebruch surface. II
Sachiko Saito
A real 2-elementary K3 surfaces of type ((3,1,1),- id) yields a real anti-bicanonical curve s \cup A^\prime_1 (disjoint union) on the 4-th real Hirzebruch surface F_4 where s is th…
On real anti-bicanonical curves with one double point on the 4-th real Hirzebruch surface
Sachiko Saito
We list up all the candidates for the real isotopy types of real anti-bicanonical curves with one real nondegenerate double point on the 4-th real Hirzebruch surface RF_4 by enumer…
Real K3 surfaces with non-symplectic involution and applications. II
Viacheslav V. Nikulin, Sachiko Saito
We consider real forms of relatively minimal rational surfaces F_m. Connected components of moduli of real non-singular curves in |-2K_{F_m}| had been classified recently for m=0,…
Real K3 Surfaces with non-symplectic Involutions and Applications
Viacheslav V. Nikulin, Sachiko Saito
Classification of real K3 surfaces X with a non-symplectic involution τis considered. For some exactly defined and one of the weakest possible type of degeneration (giving the very…