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Classification of nonsingular surfaces of degree 4 in \({\mathbb{R}}{\mathbb{P}}^ 3\) with respect to rigid isotopies

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Publication:1065882
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DOI10.1007/BF01076360zbMath0577.14014MaRDI QIDQ1065882

Viatcheslav Kharlamov

Publication date: 1984

Published in: Functional Analysis and its Applications (Search for Journal in Brave)


zbMATH Keywords

Torelli theoremclassification of the non-singular surfaces of degree 4homological typeisotopic classification


Mathematics Subject Classification ID

Families, moduli, classification: algebraic theory (14J10) Homotopy theory and fundamental groups in algebraic geometry (14F35) Topological properties in algebraic geometry (14F45)


Related Items

Cyclic and abelian coverings of real varieties ⋮ Monodromy groups of real Enriques surfaces ⋮ Sixty-Four Curves of Degree Six ⋮ Chirality of real non-singular cubic fourfolds and their pure deformation classification ⋮ From the sixteenth Hilbert problem to tropical geometry



Cites Work

  • Rigid isotopy classification of real plane curves of degree 5
  • New inequalities in the topology of real planar algebraic curves
  • Construction of an M-surface of fourth order in \(RP^3\)
  • THE TOPOLOGY OF REAL PROJECTIVE ALGEBRAIC VARIETIES
  • ON GROUPS OF UNIT ELEMENTS OF CERTAIN QUADRATIC FORMS
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