Add to ORKGGeometric Invariant Theory is the study of quotients in the context of algebraic geometry. Many objects we would wish to take a quotient of have some sort of geometric structure and Geometric Invariant Theory (GIT) allows us to construct quotients that preserve geometric structure. Quotients are naturally arising object
The history of invariant theory spans nearly a century and a half, with roots in certain problems fr...
Let G be a simple algebraic group. Labelled trivalent graphs called webs can be used to produce inva...
Abstract. Given an action of a reductive group on a normal variety, we con-struct all invariant open...
Geometric Invariant Theory (GIT) is developed in this text within the context of algebraic geometry ...
Two decades ago Thaddeus, and independently Dolgachev and Hu, studied the dependence of geometric in...
We develop a theory for quotients of geometries and obtain sufficient conditions for the quotient of...
AbstractWe expound new approaches to the analysis of algebraic complexity based on synthetic and alg...
Geometric Invariant Theory (GIT) is a powerful theory for constructing and studying the geometry of ...
Contemporary quantum mechanics meets an explosion of different types of quantization. Some of these ...
In the study of shape theory one needs a set of invariants which are useful in determining when two ...
This volume of expository papers is the outgrowth of a conference in combinatorics and invariant the...
Doctor of PhilosophyDepartment of MathematicsGabriel KerrGeometric invariant theory (GIT) was develo...
In the last decade, the development of new ideas in quantum theory, including geometric and deformat...
This 2003 book is a brief introduction to algebraic and geometric invariant theory with numerous exa...
1.1. Geometric invariants in the absolute case 1 1.2. Bimodules and algebras 2 1.3. Geometric invari...
The history of invariant theory spans nearly a century and a half, with roots in certain problems fr...
Let G be a simple algebraic group. Labelled trivalent graphs called webs can be used to produce inva...
Abstract. Given an action of a reductive group on a normal variety, we con-struct all invariant open...
Geometric Invariant Theory (GIT) is developed in this text within the context of algebraic geometry ...
Two decades ago Thaddeus, and independently Dolgachev and Hu, studied the dependence of geometric in...
We develop a theory for quotients of geometries and obtain sufficient conditions for the quotient of...
AbstractWe expound new approaches to the analysis of algebraic complexity based on synthetic and alg...
Geometric Invariant Theory (GIT) is a powerful theory for constructing and studying the geometry of ...
Contemporary quantum mechanics meets an explosion of different types of quantization. Some of these ...
In the study of shape theory one needs a set of invariants which are useful in determining when two ...
This volume of expository papers is the outgrowth of a conference in combinatorics and invariant the...
Doctor of PhilosophyDepartment of MathematicsGabriel KerrGeometric invariant theory (GIT) was develo...
In the last decade, the development of new ideas in quantum theory, including geometric and deformat...
This 2003 book is a brief introduction to algebraic and geometric invariant theory with numerous exa...
1.1. Geometric invariants in the absolute case 1 1.2. Bimodules and algebras 2 1.3. Geometric invari...
The history of invariant theory spans nearly a century and a half, with roots in certain problems fr...
Let G be a simple algebraic group. Labelled trivalent graphs called webs can be used to produce inva...
Abstract. Given an action of a reductive group on a normal variety, we con-struct all invariant open...