Elliptic-function
noun, Mathematics.
1.
one of a class of transcendental functions related to elliptic integrals and analogous to trigonometric functions.
Read Also:
- Elliptic-geometry
noun 1. (def 1). noun, Geometry. 1. Also called elliptic geometry. the branch of non-Euclidean geometry that replaces the parallel postulate of Euclidean geometry with the postulate that in a plane every pair of distinct lines intersects. Compare . 2. the differential geometry of a metric space that generalizes a Euclidean space. noun 1. another […]
- Elliptic-integral
noun, Mathematics. 1. a certain kind of definite integral that is not expressible by means of elementary functions.
- Ellipticity
[ih-lip-tis-i-tee, el-ip-, ee-lip-] /ɪ lɪpˈtɪs ɪ ti, ˌɛl ɪp-, ˌi lɪp-/ noun 1. the degree of divergence of an ellipse from a circle. /ɪlɪpˈtɪsɪtɪ; ˌɛl-/ noun 1. the degree of deviation from a circle or sphere of an elliptical or ellipsoidal shape or path, measured as the ratio of the major to the minor axes
- Elliptic-paraboloid
noun, Geometry. 1. a paraboloid that can be put into a position such that its sections parallel to one coordinate plane are ellipses, while its sections parallel to the other two coordinate planes are parabolas.
- Elliptic-spring
noun 1. a spring formed from two leaf springs having their convex sides outward.