Examples of 'isometry' in a sentence
Meaning of "isometry"
Isometry is a noun used in mathematics to refer to a transformation that preserves distances between points, maintaining the same size and shape
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- A function between metric spaces (or on a single metric space) having the property that the distance between two images is equal to the distance between their preimages.
How to use "isometry" in a sentence
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isometry
U is an isometry with respect to the usual norm.
A unitary operator is an isometry with dense range.
Isometry exists when there is no suture movement.
This action is an isometry of the word metric.
This would lead him to formulate isometry.
It is a subgroup of the isometry group of the space concerned.
Every translation in the coordinate plane is an isometry.
In more complicated cases the isometry Ï„ is no longer induction.
This isometry is actually a unitary map.
Not to be confused with an isometry between metric spaces.
As isometry group these are all automorphisms.
Symmetry groups of objects are isometry groups.
Any opposite isometry is either a reflection or a glide reflection.
The device may be an isometry linkage.
Every isometry group of a metric space is a subgroup of isometries.
See also
The corresponding map is an isometry but in general not onto.
An isometry is a transformation that preserves distances.
The automorphism group is also called the isometry group.
On discrete isometry groups of negative curvature.
It can be shown that φ is an isometry.
Isometry of the left action.
Then it is called an elliptic isometry.
Isometry is equality within measurement.
There are four types of isometry.
It associates a partially defined isometry to any symmetric densely defined operator.
Such a function is called an isometry.
Isometry implies that the surface can not stretch or compress.
The contractions are recorded by isometry.
Bijective isometry is an isometry.
This explains why weights are introduced to make the mapping an isometry.
The isometry group generated by just a glide reflection is an infinite cyclic group.
Creation of a database isometry.
The exercises are performed isometry and thus control of each muscle group.
This transformation is an isometry.
Isometry is interesting because it will help strengthen your muscle in a given position.
Euclidean plane isometry.
An isometry is a transformation in which the original figure and its image are congruent.
Is a local isometry.
A partially defined isometric operator with closed domain is called a partial isometry.
The isometry group generated by just a glide plane operation is an infinite cyclic group.
I do a lot of isometry.
Thus a partial isometry is also sometimes defined as a closed partially defined isometric map.
Provision may be made for the hook to be moved in a movement consisting of isometry.
I use a digitally modelled time cone isometry parallel bussed into the image translator.
Thus a unitary operator is a bounded linear operator which is both an isometry and a coisometry.
Isomorphism and isometry of separable Hilbert spaces.
We know a rotation composed with either a rotation or a translation must produce an even isometry.
See also fixed points of isometry groups in Euclidean space.
Thus through transformations students learn about Euclidean plane isometry.
Important subgroups of the isometry group are the Fuchsian groups.
