Examples of using Isometry in English and their translations into Dutch
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It is a subgroup of the isometry group of the space concerned.
A composition of two indirect isometries is a direct isometry. .
Vektor Isometry for washing isolated on white background.
A distance-preserving diffeomorphism between Riemannian manifolds is called an isometry.
Every isometry group of a metric space is a subgroup of isometries.
this rolling also gives the isometry development.
There are more isometry groups than these two, of the same abstract group type.
drummer for the band Monuments, uploaded a drum cover of the song"Isometry" on YouTube.
is an isometry from the ruled surface to the plane wherein x(s) is lying.
is a diffeomorphism f: U→ V between open regions of R3 whose restriction to S∩ U is an isometry onto its image.
we call the mapping x2 o(x1) -1 an isometry.
For example, the isometry of space gives rise to conservation of(linear) momentum, and isometry of time gives rise to conservation of energy.
By definition, a rotation about the origin is a linear transformation that preserves length of vectors(it is an isometry) and preserves orientation(i.e. handedness) of space.
PROBLEM 198: Give the exact definition of the concept isometry, and the complete proof that the angle between two curves on the surface is invariant under bending.
Furniture vector logo design template element European building on white background Russian assault rifle ak-47 on a blue background with decoration of stars Ideal computer desk isometry Red yellow gold chinese lantern.
In geometry, a glide plane operation is a type of isometry of the Euclidean space:
Then f{\displaystyle f} is called an isometry(or isometric isomorphism)
Beautiful pink peony flowers on pink background Girl at golden sunset. Money is what makes everything grow Jewelry box, isometry A beautiful smiling woman with a ponytail
Man working in modern office with laptop. Top view Ideal computer desk isometry Door icon,
When such a map is also a diffeomorphism, such a map is called an isometry(or isometric isomorphism), and provides a notion of isomorphism("sameness")
They are the only kinds of isometries, or symmetries, in the plane.
You can plan and read isometries.
not only under isometries.
Its elements, the isometries associated with the Euclidean metric,
For instance, the group of isometries of the two-dimensional unit sphere is the orthogonal group O3.
Is the concept only invariant under isometries, or can you give a stronger statement?
For example, the area of a triangle is an invariant with respect to isometries of the Euclidean plane.
Killing fields are the infinitesimal generators of isometries; that is, flows generated by Killing fields are continuous isometries of the manifold.
moreover the group of covering transformations are isometries of the 3-sphere.
A set of isometries can form a group.
