Real-fibered morphisms of del pezzo surfaces and conic bundles

HIGHLIGHTS

  • who: Mario Kummer from the Technische Universitu00e4t Dresden, Dresden, Germany have published the research work: Real-Fibered Morphisms of del Pezzo Surfaces and Conic Bundles, in the Journal: (JOURNAL)
  • what: The authors provide a construction when s u2265 3, r u2265 0, using the tautological embedding of the projective bundle P(E). The authors focus on the divisor class D=(s - 2) F - K on a minimal conic bundle X.

SUMMARY

    The topology of the real part of smooth real algebraic varieties admitting such a morphism is bound to be a . . .

     

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