Additional examples are adjusted to the entries in an automated way - we cannot guarantee that they are correct.
His main research interest is the invariant theory of finite groups.
This page is a glossary of terms in invariant theory.
In this talk I will give an introduction, largely based on examples, to invariant theory.
He was known as "the king of invariant theory".
This fact is one of the foundations of invariant theory.
He also worked on invariant theory and projective differential geometry.
Abstract: Invariant theory is in many ways at the crossroads between various disciplines inside and outside of mathematics.
The journal specialised in complex analysis, algebraic geometry and invariant theory.
Invariant theory continued - albeit at a reduced level of intensity - and in recent years activity has begun to pick up again.
Invariant theory - studies how group actions on algebraic varieties affect functions.
In 1841 Boole published an influential paper in early invariant theory.
A time-reversal invariant theory is more logical and elegant.
Polarization and related techniques form the foundations for Weyl's invariant theory.
Our interest is largely in the invariant theory of finite groups over fields of positive characteristic.
In 1959 he brought forward a counterexample to the general case of Hilbert's fourteenth problem on invariant theory.
Brief description: We are most interested in two important problems in invariant theory:
I will outline a solution to this problem using a little classical invariant theory and graph theory.
Representation theory of semisimple Lie groups has its roots in invariant theory.
The special affine curvature can be derived explicitly by techniques of invariant theory.
The focus of her mathematical work was on invariant theory, which can be briefly described at the study of group actions and their fixed points.
He wrote the book An introduction to the algebra of quantics, on invariant theory .
However, the lemma was certainly known earlier, for example to Paul Gordan in his research on invariant theory.
Invariant theory of algebraic groups, finite geometries, caps and codes.
One rather unsuccessful idea which he embarked on quite late in his career was to apply invariant theory to chemical valences.
The geometric invariant theory offers another approach.