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Intersection (Euclidean geometry)

Known as: Intersecting lines, Intersection (disambiguation), Intersection (geometry) 
In geometry, an intersection is a point, line, or curve common in two or more objects (such as lines, curves, planes, and surfaces). The most simple… 
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Related topics

Related topics

9 relations
Algebraic equationImplicit curveQuadratic equationQuartic function

Broader (2)

Computational geometryLinear algebra

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2018
2018
A new approach for assessing stability of rock slopes considering centroids of weak zones
The intersection lines between discontinuity surfaces and their intersection points on the visible surfaces of any engineering… 
2010
2010
The research on line features extraction from images of industrial parts based on CAD data
For features extraction of image measurement and reconstruction from industrial parts images, this paper puts forward a… 
2009
2009
An algebraic model for fast corner detection
This paper revisits the classical problem of detecting interest points, popularly known as “corners,” in 2D images by proposing a… 
2008
2008
Joint time-frequency offset detection using the fractional Fourier transform
2003
2003
Robust methods in data mining
The thesis focuses on two problems in Data Mining, namely clustering, an exploratory technique to group observations in similar… 
2003
2003
Real analytic projective planes with large automorphism groups
We prove that there exist non-classical projective planes whose point space and line space are real analytic (or Nash) manifolds… 
2001
2001
A word extraction algorithm for machine-printed documents using a 3D neighborhood graph model
Abstract. Automatic character recognition and image understanding of a given paper document are the main objectives of the… 
Highly Cited
1994
Highly Cited
1994
Multidimensional Lines II: Proximity and Applications
In [Inselberg and Dimsdale, SIAM J Appl. Math., 54 (1994), pp. 559–577] it was shown that in coordinates any line in $R^N $ can… 
Review
1991
Review
1991
Dual Linear Extensions of Generalised Quadrangles
  • D. Pasechnik
  • European journal of combinatorics (Print)
  • 1991
  • Corpus ID: 1623715
1982
1982
Finite Linear Spaces with a Regularity Condition on the Transversals of Two Secant Lines
  • A. Delandtsheer
  • European journal of combinatorics (Print)
  • 1982
  • Corpus ID: 28210944
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