Abstract
W-algebras are extensions of the Virasoro algebra describing chiral subalgebras of conformal quantum field theories. Careful analysis of the four-point functions and consideration of the invariant spaces under a subgroup of the modular group SL(2,{sub Z}) allow one to find all representations of new classes of fermionic W-algebras constructed recently. For each of these W-algebras there exists only a finite number of representations. The corresponding fusion rules are calculated. (orig.).
Citation Formats
Varnhagen, R.
Characters and representations of new fermionic W-algebras.
Germany: N. p.,
1991.
Web.
Varnhagen, R.
Characters and representations of new fermionic W-algebras.
Germany.
Varnhagen, R.
1991.
"Characters and representations of new fermionic W-algebras."
Germany.
@misc{etde_10114098,
title = {Characters and representations of new fermionic W-algebras}
author = {Varnhagen, R}
abstractNote = {W-algebras are extensions of the Virasoro algebra describing chiral subalgebras of conformal quantum field theories. Careful analysis of the four-point functions and consideration of the invariant spaces under a subgroup of the modular group SL(2,{sub Z}) allow one to find all representations of new classes of fermionic W-algebras constructed recently. For each of these W-algebras there exists only a finite number of representations. The corresponding fusion rules are calculated. (orig.).}
place = {Germany}
year = {1991}
month = {Aug}
}
title = {Characters and representations of new fermionic W-algebras}
author = {Varnhagen, R}
abstractNote = {W-algebras are extensions of the Virasoro algebra describing chiral subalgebras of conformal quantum field theories. Careful analysis of the four-point functions and consideration of the invariant spaces under a subgroup of the modular group SL(2,{sub Z}) allow one to find all representations of new classes of fermionic W-algebras constructed recently. For each of these W-algebras there exists only a finite number of representations. The corresponding fusion rules are calculated. (orig.).}
place = {Germany}
year = {1991}
month = {Aug}
}