Euclidean space

The results showed that this method could be used to reconstruct the surgical scene in a close Euclidean space.

Core 3: The value of Pi is the ratio of any circle's circumference to its diameter in Euclidean space.

The essential property and developmental course of Euclidean space, symplectic space and bogus symplectic space are studied.

symplectic space and Euclidean space are the internal spaces of bogus symplectic space.

You all have a sense of what a flat space is, Euclidean space is.

We prefer the form (5. 16. 7) since it is in conformity with the definition of scalar product in a complex Euclidean space.

then it is isometric to a sphere or an euclidean space or a hyperbolic cylinder.

Triangle Chess Under Non-Euclidean Space.

Hexagon Chess Under Non-Euclidean Space.

Before hyperbolic geometry , mathematicians knew about two kinds of space , Euclidean space and spherical space .

It's a definition really of Euclidean space.

Those feature vectors are invariant when binary image has been translated, rotated or scaled in 2D Euclidean space R^2.

then it is isometric to an Euclidean space or a hyperbolic cylinder.

for example, Euclidean space is invariant under rotations and translations.

Generalized normal operator and generalized normal matrix on the general Euclidean space

On the Isometric Minimal Immersion Into a Euclidean Space

Rotational hypersurface about given principal curvature function in euclidean space

solving geometry constraints problems of point - plane configuration in euclidean space

Internal Implication and Expansion of Euclidean Space and Symplectic Space for Bogus Symplectic Space

The Generalization of Metric Equations in the High-Dimensional Euclidean Space and Their Applications

Isometric Transformation and Isometric Mapping in N-dimensional Euclidean Space

The Lagrangian H-umbilical Submanifold in Indefinite Quaternion Euclidean Space Form

The Gradient Extension of a Linear System on Euclidean Space

Generalized Metric Equations in Non-Euclidean Space and Their Applications

A New Technique to Design Polynomial Time Approximation Schemes in Euclidean Space

Applications of the Metric Equations in Non-euclidean space

Computer and architecture: The process of generation of the Non-Euclidean space

Matrix Analysis Method for Some Volume Problems in Euclidean Space Rn

The First Eigenvalue of Space-like Submanifold in Pseudo-euclidean Space

Another prove of spectrum mapping theory in Euclidean space

Properties of Ruled Surfaces in Pseudo-Euclidean Space

Research on Distance from Point in to Hyperplane in Euclidean Space

The Angles Between Two Space-like Vectors and Between Two Space-like Subspaces in Pseudo-Euclidean Space

Surfaces in Euclidean Space with Conformal Gauss MapBaskakov-Durrmeyer

From Relation Space to Euclidean Space

On equal-distance sets in Euclidean Space En

A topology on the family of some convex subsets in finite dimension Euclidean space

n dimensional euclidean space n

The random covering in Euclidean space and it's application