I. N. Bronshtein, K. A. Semendyayev, G. Musiol, H. Muehlig, “Handbook of Mathematics,” 5th Edition, Springer, Berlin, Heidelberg, New York, 2007.

has been cited by the following article:

• TITLE: On the Intersection Equation of a Hyperboloid and a Plane

  AUTHORS: Peter Paul Klein

  KEYWORDS: Hyperboloid; Intersection Equation of Hyperboloid and Plane

  JOURNAL NAME: Applied Mathematics, Vol.4 No.12A, December 24, 2013

  ABSTRACT: In this note, the ideas employed in [1] to treat the problem of an ellipsoid intersected by a plane are applied to the analogous problem of a hyperboloid being intersected by a plane. The curves of intersection resulting in this case are not only ellipses but rather all types of conics: ellipses, hyperbolas and parabolas. In text books of mathematics usually only cases are treated, where the planes of intersection are parallel to the coordinate planes. Here the general case is illustrated with intersecting planes which are not necessarily parallel to the coordinate planes.