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unstable type - translation to arabic

PORTION OF PHASE SPACE OF A DYNAMICAL SYSTEM THAT EXHIBITS STABLE MOTION

Stable space; Unstable space; Unstable manifold; Unstable set; Stable and unstable sets

$Example hyperbolic flow, illustrating stable and unstable manifolds. The vector field equation is <math>(x + \exp(-y), -y)</math>. The stable manifold is the x-axis, and the unstable manifold is the other asymptotic curve crossing the x-axis.$

unstable type

‎ نَمَطٌ غَيرُ مُسْتَقِرّ‎

typus

ANCHORING POINT (OF A NAME) IN TAXONOMY

Type specimen; Neotype; Biological types; Lectotype; Type (botany); Type (zoology); Botanical type; Clonotype; Type locality (biology); Type material; Paralectotype; Typus; Onomatophore; Cotype; Biological type; Hapantotype; Type specimens; Types in zoology; Type location (biology); Type illustration; Locality (biology); Type-specimen; Orthotype; Isoneotype; Plastotype; Isolectotype; Iconotype; Type series; Neotypification; Lectotypification; Ergatotype; Lectotype specimen; Type host; Typetaxon; Type (taxonomy); Series of type specimens; Hypotype

نَمَط

lectotype

ANCHORING POINT (OF A NAME) IN TAXONOMY

Type specimen; Neotype; Biological types; Lectotype; Type (botany); Type (zoology); Botanical type; Clonotype; Type locality (biology); Type material; Paralectotype; Typus; Onomatophore; Cotype; Biological type; Hapantotype; Type specimens; Types in zoology; Type location (biology); Type illustration; Locality (biology); Type-specimen; Orthotype; Isoneotype; Plastotype; Isolectotype; Iconotype; Type series; Neotypification; Lectotypification; Ergatotype; Lectotype specimen; Type host; Typetaxon; Type (taxonomy); Series of type specimens; Hypotype

‎ نَمَطٌ مُنْتَقَى‎

Definition

type specimen

¦ noun Botany & Zoology the specimen, or each of a set of specimens, on which the description and name of a new species is based. See also holotype, syntype.

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Wikipedia

Stable manifold

In mathematics, and in particular the study of dynamical systems, the idea of stable and unstable sets or stable and unstable manifolds give a formal mathematical definition to the general notions embodied in the idea of an attractor or repellor. In the case of hyperbolic dynamics, the corresponding notion is that of the hyperbolic set.

https://en.wikipedia.org/wiki/Stable manifold