DOIAbstract
AbstractI show that simple finite vertex algebras are commutative, and that the Lie conformal algebra structure underlying a reduced (= without nilpotent elements) finite vertex algebra is nilpotent
AbstractI show that simple finite vertex algebras are commutative, and that the Lie conformal algebra structure underlying a reduced (= without nilpotent elements) finite vertex algebra is nilpotent
AbstractA key notion bridging the gap between quantum operator algebras [26] and vertex operator alg...
I give a short proof of the following algebraic statement: in a simple vertex algebra, the underlyin...
The theory of vertex algebras constitutes a mathematically rigorous axiomatic formulation of the alg...
I show that simple finite vertex algebras are commutative, and that the Lie conformal algebra struct...
AbstractI give a short proof of the following algebraic statement: in a simple vertex algebra, the u...
We introduce several definitions within the framework of vertex and conformal algebras which are ana...
Vertex operator algebras are mathematically rigorous objects corresponding to chiral algebras in con...
AbstractIn this paper we introduce a notion of vertex Lie algebra U, in a way a “half” of vertex alg...
Vertex algebras in higher dimensions correspond to models of Quantum Field Theory (Wightman axioms) ...
The theory of vertex algebras constitutes a mathematically rigorous axiomatic formulation of the alg...
In two-dimensional conformal field theory (CFT) the building blocks are given by chiral CFTs, i.e.~C...
In two-dimensional conformal field theory (CFT) the building blocks are given by chiral CFTs, i.e.~C...
In two-dimensional conformal field theory (CFT) the building blocks are given by chiral CFTs, i.e.~C...
We aim to explore if inside a quantum vertex algebras, we can find theright notion of a quantum conf...
In two-dimensional conformal field theory (CFT) the building blocks are given by chiral CFTs, i.e.~C...
AbstractA key notion bridging the gap between quantum operator algebras [26] and vertex operator alg...
I give a short proof of the following algebraic statement: in a simple vertex algebra, the underlyin...
The theory of vertex algebras constitutes a mathematically rigorous axiomatic formulation of the alg...
I show that simple finite vertex algebras are commutative, and that the Lie conformal algebra struct...
AbstractI give a short proof of the following algebraic statement: in a simple vertex algebra, the u...
We introduce several definitions within the framework of vertex and conformal algebras which are ana...
Vertex operator algebras are mathematically rigorous objects corresponding to chiral algebras in con...
AbstractIn this paper we introduce a notion of vertex Lie algebra U, in a way a “half” of vertex alg...
Vertex algebras in higher dimensions correspond to models of Quantum Field Theory (Wightman axioms) ...
The theory of vertex algebras constitutes a mathematically rigorous axiomatic formulation of the alg...
In two-dimensional conformal field theory (CFT) the building blocks are given by chiral CFTs, i.e.~C...
In two-dimensional conformal field theory (CFT) the building blocks are given by chiral CFTs, i.e.~C...
In two-dimensional conformal field theory (CFT) the building blocks are given by chiral CFTs, i.e.~C...
We aim to explore if inside a quantum vertex algebras, we can find theright notion of a quantum conf...
In two-dimensional conformal field theory (CFT) the building blocks are given by chiral CFTs, i.e.~C...
AbstractA key notion bridging the gap between quantum operator algebras [26] and vertex operator alg...
I give a short proof of the following algebraic statement: in a simple vertex algebra, the underlyin...
The theory of vertex algebras constitutes a mathematically rigorous axiomatic formulation of the alg...
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