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ετυμολογία

lowest dimensional - translation to ρωσικά

BRANCH OF TOPOLOGY THAT STUDIES TOPOLOGICAL SPACES OF FOUR OR FEWER DIMENSIONS

Low dimensional topology; 4-dimensional topology; Four-dimensional topology; Low-dimensional topologist

lowest dimensional

математика

наименьшей размерности

spatial geometry

GEOMETRIC MODEL IN WHICH A POINT IS SPECIFIED BY THREE PARAMETERS

Three-dimensional; Three dimensional; 3-dimensional; 3-Dimensional; Three dimension; Three dimensions; 3-dimension; 3 dimension; 3 dimensional; 3-dimensions; 3 dimensions; 3-dimensional space; Three dimensional space; Third dimension; Euclidean 3-space; 3rd dimension; Three Dimensional; Three dimensionality; The 3rd Dimension; Width, length, and depth; Spatial geometry; 3D space; Three dimensional scene; Threespace; Three-space; 3-D space; (x, y, z); Tri-dimensional space; Three-dimensional space (mathematics); 3-dimensional Euclidean space; Three-dimensionally; 🆛; R^3; Three-dimensional Euclidean space

математика

стереометрия

геометрия пространства

three-dimensional space

GEOMETRIC MODEL IN WHICH A POINT IS SPECIFIED BY THREE PARAMETERS

Three-dimensional; Three dimensional; 3-dimensional; 3-Dimensional; Three dimension; Three dimensions; 3-dimension; 3 dimension; 3 dimensional; 3-dimensions; 3 dimensions; 3-dimensional space; Three dimensional space; Third dimension; Euclidean 3-space; 3rd dimension; Three Dimensional; Three dimensionality; The 3rd Dimension; Width, length, and depth; Spatial geometry; 3D space; Three dimensional scene; Threespace; Three-space; 3-D space; (x, y, z); Tri-dimensional space; Three-dimensional space (mathematics); 3-dimensional Euclidean space; Three-dimensionally; 🆛; R^3; Three-dimensional Euclidean space

математика

трехмерное пространство

Ορισμός

Размерностей теория

см. Размерностей анализ.

Εμφάνιση περισσότερων ορισμών

Βικιπαίδεια

Low-dimensional topology

In mathematics, low-dimensional topology is the branch of topology that studies manifolds, or more generally topological spaces, of four or fewer dimensions. Representative topics are the structure theory of 3-manifolds and 4-manifolds, knot theory, and braid groups. This can be regarded as a part of geometric topology. It may also be used to refer to the study of topological spaces of dimension 1, though this is more typically considered part of continuum theory.

https://en.wikipedia.org/wiki/Low-dimensional topology

Μετάφραση του &#39lowest dimensional&#39 σε Ρωσικά