Examples of 'invariant' in a sentence
Meaning of "invariant"
invariant (noun): a mathematical or scientific term referring to a constant value or property that remains unchanged under specific conditions or transformations
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- Not varying; constant.
- Unaffected by a specified operation, especially by a transformation.
- Neither covariant nor contravariant.
- An invariant quantity, function etc.
How to use "invariant" in a sentence
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invariant
Such a measure is invariant under topological deformations.
Invariant measure and the ergodic theorems.
A knot polynomial is a knot invariant that is a polynomial.
This invariant is maintained by all proof rules.
Indexing based on scale invariant interest points.
It is invariant and is always included in all ragams.
Unsupervised learning of invariant features using video.
Scale invariant recognition of the same object.
The total wrap is invariant under a move.
If a symmetry is preserved under a transformation it is said to be invariant.
Euclidean distance is invariant under orthogonal transformations.
It has no mass scale and is conformally invariant.
There is one invariant which is quite simple.
Fractals are mathematical patterns that are scale invariant.
Move loop invariant computations out of loops.
See also
Color moments are scaling and rotation invariant.
Topological entropy is an invariant of topological dynamical systems.
Here is an alternate description of the invariant bracket.
Leading to invariant differential operators on homogeneous spaces.
The answer will be invariant under that.
Which is invariant in all inertial reference frames.
The partial derivative is not diffeomorphism invariant.
And that is invariant in the human condition.
Other design contracts are concepts of class invariant.
The interval is invariant under ordinary rotations too.
Our representation is based on these invariant properties.
It is not invariant to different rescaling of the different dimensions.
Another embodiment leaves this power invariant.
This operator is invariant under rotations.
Quantum field theory is assumed to be gauge invariant.
Hence shape is an invariant of affine geometry.
The second concept we need is that of an invariant.
Discrete translational symmetry is invariant under discrete translation.
We look at this with the aid of an invariant.
An affine invariant interest point detector.
And this quantity is assumed to be invariant with δ.
The class invariant is an essential component of design by contract.
The substitution boxes are based on invariant values.
It is evident that this is invariant under coordinate transformations.
That means the speed of light is invariant.
The essential spectrum is invariant under compact perturbations.
The climate system is linear and invariant.
Constructing invariant features by averaging techniques.
Country of birth is arguably a better indicator since it is invariant.
It is invariant under a quantized contact transformation.
Thus hyperbolic volume is an invariant of many alternating links.
Invariant total heart volume in the intact thorax.
Enable loop invariant motion on trees.
Invariant schemes are then created for a number of PDEs.
The speed of light is invariant in any such transformation.