cylinder-conic - significado y definición. Qué es cylinder-conic
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Qué (quién) es cylinder-conic - definición

SUBFIELD OF CONVEX OPTIMIZATION
Conic programming

CONIC         
  • The [[paraboloid]] shape of [[Archeocyathid]]s produces conic sections on rock faces
  • Standard forms of a hyperbola
  • Standard forms of a parabola
  • Standard forms of an ellipse
  • Diagram from Apollonius' ''Conics'', in a 9th-century Arabic translation
  • Development of the conic section as the eccentricity ''e'' increases
  • L}} (''e'' = ∞). The red circle (''e'' = 0) is included for reference; it does not have a directrix in the plane.
  • Parallelogram method for constructing an ellipse
  • Conic parameters in the case of an ellipse
  • Definition of the Steiner generation of a conic section
  • Cyclopaedia]]'', 1728
  • 4: [[Hyperbola]]}}
CURVE OBTAINED BY INTERSECTING A CONE AND A PLANE
Conic sections; Conic; Conics; Latus rectum; Conic Sections; Quadratic curve; Conic Sections in Polar Coordinates; Semilatus rectum; Semilatus Rectum; Semi-latus rectum; Conics intersection; Focal parameter; Focal Parameter; Conic Section; Latus Rectum; Dual conic; Directrix (conic section); Directrix of a conic section; Quadratic plane curve; Conic equation; Conic parameter
["Dynamic Configuration for Distributed Systems", J. Kramer et al, IEEE Trans Soft Eng SE-11(4):424-436 (Apr 1985)].
conic section         
  • The [[paraboloid]] shape of [[Archeocyathid]]s produces conic sections on rock faces
  • Standard forms of a hyperbola
  • Standard forms of a parabola
  • Standard forms of an ellipse
  • Diagram from Apollonius' ''Conics'', in a 9th-century Arabic translation
  • Development of the conic section as the eccentricity ''e'' increases
  • L}} (''e'' = ∞). The red circle (''e'' = 0) is included for reference; it does not have a directrix in the plane.
  • Parallelogram method for constructing an ellipse
  • Conic parameters in the case of an ellipse
  • Definition of the Steiner generation of a conic section
  • Cyclopaedia]]'', 1728
  • 4: [[Hyperbola]]}}
CURVE OBTAINED BY INTERSECTING A CONE AND A PLANE
Conic sections; Conic; Conics; Latus rectum; Conic Sections; Quadratic curve; Conic Sections in Polar Coordinates; Semilatus rectum; Semilatus Rectum; Semi-latus rectum; Conics intersection; Focal parameter; Focal Parameter; Conic Section; Latus Rectum; Dual conic; Directrix (conic section); Directrix of a conic section; Quadratic plane curve; Conic equation; Conic parameter
¦ noun the figure of a circle, ellipse, parabola, or hyperbola formed by the intersection of a plane and a circular cone.
Conic optimization         
Conic optimization is a subfield of convex optimization that studies problems consisting of minimizing a convex function over the intersection of an affine subspace and a convex cone.

Wikipedia

Conic optimization

Conic optimization is a subfield of convex optimization that studies problems consisting of minimizing a convex function over the intersection of an affine subspace and a convex cone.

The class of conic optimization problems includes some of the most well known classes of convex optimization problems, namely linear and semidefinite programming.