Arrangements of an $M$-quintic with respect to a conic that maximally intersects its odd branch
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Publication:3060214
DOI10.1090/S1061-0022-08-01014-5zbMath1206.14082OpenAlexW2130423954MaRDI QIDQ3060214
Publication date: 1 December 2010
Published in: St. Petersburg Mathematical Journal (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1090/s1061-0022-08-01014-5
Real algebraic sets (14P05) Plane and space curves (14H50) Isotopy in differential topology (57R52) Algebraic topology on manifolds and differential topology (57R19)
Related Items (10)
Complex orientation formulas for \(M\)-curves of degree \(4d+1\) with 4 nests ⋮ On the disposition of cubic and pair of conics in a real projective plane ⋮ Real algebraic and pseudoholomorphic curves on the quadratic cone and smoothings of the singularity $X_{21}$ ⋮ On the topology of planar real decomposable curves of degree 8 ⋮ A nonalgebraic patchwork ⋮ Algorithmic recognition of quasipositive braids of algebraic length two. ⋮ Algebraically unrealizable complex orientations of plane real pseudoholomorphic curves ⋮ Corrigendum to “A flexible affine 𝑀-sextic which is algebraically unrealizable” ⋮ Real algebraic curves of bidegree (5,5) on the quadric ellipsoid ⋮ Arrangements of a plane 𝑀-sextic with respect to a line
Cites Work
- Classification of flexible \(M\)-curves of degree 8 up to isotopy
- Link theory and oval arrangements of real algebraic curves
- Projective cones and \(M\)-quintics generic with respect to a maximally intersecting pair of ovals
- Riemann existence theorem and construction of real algebraic curves.
- A conic and an \(M\)-quintic with a point at infinity
- Topological properties of real algebraic varieties: du coté de chez Rokhlin
- COURBES ALGÉBRIQUES RÉELLES ET COURBES FLEXIBLES SUR LES SURFACES RÉGLÉES DE BASE [Copf P1]
- A flexible affine 𝑀-sextic which is algebraically unrealizable
- QUASIPOSITIVITY TEST VIA UNITARY REPRESENTATIONS OF BRAID GROUPS AND ITS APPLICATIONS TO REAL ALGEBRAIC CURVES
- Flexible, algebraically unrealizable curves: rehabilitation of Hilbert-Rohn-Gudkov approach
- ON ARRANGEMENTS OF A PLANE REAL QUINTIC CURVE WITH RESPECT TO A PAIR OF LINES
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