Examples of 'equivariant' in a sentence
Meaning of "equivariant"
equivariant (noun): In mathematics, particularly in the field of algebraic geometry, equivariant refers to a property of a certain transformation or action that respects a specified symmetry or invariance condition
Show more definitions
- Not affected by a specified group action.
How to use "equivariant" in a sentence
Basic
Advanced
equivariant
Equivariant homotopy and cohomology theory.
Localization in equivariant cohomology.
Equivariant homology theory.
This work deals first with problems of localization in equivariant cohomology.
Conformally equivariant quantization of supercotangent bundles.
We give an algebraic method to obtain normal forms of reversible equivariant vector fields.
Equivariant Tamagawa number conjecture.
We also give an application to the computation of equivariant cohomology of related symplectic resolutions.
On equivariant Euler characteristics.
The localization theorem is one of the most powerful tools in equivariant cohomology.
For equivariant, this latter condition is equivalent to.
Sometimes statistical procedures have to be modified to obtain an affine equivariant or invariant version.
And in global equivariant stable homotopy theory:.
Given a section σ of E let the corresponding equivariant map be ψσ.
That is, an intertwiner is just an equivariant linear map between two linear representations.
See also
However, many other properties are instead equivariant.
Specifically, he proved equivariant analogs of fundamental theorems such as the localization theorem.
Kawasaki 's original proof made a use of the equivariant index theorem.
By contrast, the mean is not equivariant with respect to nonlinear transformations such as exponentials.
First, we classify all irreducible finite-dimensional representations of an equivariant map queer lie superalgebra.
However, it is not equivariant under affine transformations of both the predictor and response variables.
In this work we investigate some characteristics of the equivariant embeddings of a symmetric k ählerian manifold.
The second part deals with equivariant operators on a compact manifold, acted upon by a finite group.
His thesis was in the area of equivariant K-theory.
The geometric median is equivariant for Euclidean similarity transformations, including translation and rotation.
Isomorphisms of G-sets are simply bijective equivariant maps.
Under some conditions, the equivariant Hilbert scheme of the smooth variety is a crepant resolution.
We obtain a Chevalley-Pieri type formula and we describe a Borel presentation of the equivariant cohomology ring.
Much of his recent work has concerned equivariant algebraic K-theory and equivariant homotopy theory.
Given a section σ of E let the corresponding equivariant map be ψ ( σ ).
Masterclass: Equivariant stable homotopy theory.
Thus, capsules are equivariant.
The value of an equivariant map is often (imprecisely) called an invariant.
By contrast, each extension has a unique corresponding equivariant L-function.
We consider also the equivariant case (in the presence of the isometry group)}.
Banyaga, Augustin . / On the structure of the group of equivariant diffeomorphisms.
We also give an equivariant version of Be ( \ u \ i ) linson 's equivalence of categories.
In mathematics, the Mostow-Palais theorem is an equivariant version of the Whitney embedding theorem.