Examples of 'nondegenerate' in a sentence

Meaning of "nondegenerate"

Nondegenerate describes something that is not deteriorated or fallen below a normal level
Show more definitions
  • Not degenerate
  • An instance or configuration that is not degenerate.

How to use "nondegenerate" in a sentence

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nondegenerate
Degenerate and nondegenerate atomic states are considered.
And the ground state is nondegenerate.
Every nondegenerate triangle is strictly convex.
This description of is valid for when the triangle is nondegenerate.
A nondegenerate dual conic section is analogously defined by a quadratic form.
A continuum that contains more than one point is called nondegenerate.
It has a nondegenerate signature.
Most instances of geometric algebras of interest have a nondegenerate quadratic form.
Nondegenerate quadratic form.
If b is not nondegenerate.
Nondegenerate oligos can optionally be used in combination with degenerate primers disclosed.
In complex projective space all of the nondegenerate quadrics become indistinguishable from each other.
The restriction of κ to H is nondegenerate.
The induced metric is nondegenerate and has Lorentzian signature.
We end this work with complete computations when X is a nondegenerate quadratic cone.

See also

Let Q be a real nondegenerate indefinite quadratic form in n variables.
There exists a set of six mutually apolar linearly independent nondegenerate ternary quadratic forms.
This form will be nondegenerate if and only if A is an isomorphism.
A multisymplectic manifold of degree k is a manifold equipped with a closed nondegenerate k-form.
The first probe was designed as a long nondegenerate probe by the method of Lathe J.
Nondegenerate quadric, small equations and drawings.
These closed orbits are assumed to be nondegenerate and, in particular, isolated.
Thus a nondegenerate scalar product has signature, with.
There exists a polynomial-time computable nondegenerate bilinear pairing e.
It is nondegenerate and, in the case of q 1 has Lorentzian signature.
A Lie algebra formula 5 is semisimple if and only if the Killing form is nondegenerate.
That is, the first condition is that there exists a nondegenerate bilinear pairing e shown in Formula 148.
In this section we assume that V is finite-dimensional and the quadratic form Q is nondegenerate.
Example, Let q be a nondegenerate quadratic form of even dimension 2n over a field k of characteristic not 2, with n ≥ 5.
A has an inverse, is nonsingular, or is nondegenerate.
At block 510, an image of an object is acquired using nondegenerate entangled photons.
For non-Kramers ions, the electronic ground state may be nondegenerate.
As above, we let ( V, g ) be an n-dimensional complex vector space equipped with a nondegenerate bilinear form.

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