Pages that link to "Item:Q3120513"
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The following pages link to Associative algebras for (logarithmic) twisted modules for a vertex operator algebra (Q3120513):
Displaying 18 items.
- On functors between module categories for associative algebras and for \(\mathbb{N}\)-graded vertex algebras (Q403068) (← links)
- Logarithmic intertwining operators and associative algebras (Q456836) (← links)
- \(\phi\)-coordinated modules for quantum vertex algebras and associative algebras (Q683498) (← links)
- Generators, spanning sets and existence of twisted modules for a grading-restricted vertex (super)algebra (Q2003977) (← links)
- Twisted modules and \(G\)-equivariantization in logarithmic conformal field theory (Q2021634) (← links)
- Lower-bounded and grading-restricted twisted modules for affine vertex (operator) algebras (Q2022440) (← links)
- \(G\)-twisted associative algebras of vertex operator superalgebras (Q2144381) (← links)
- A construction of lower-bounded generalized twisted modules for a grading-restricted vertex (super)algebra (Q2191165) (← links)
- Associative algebras and universal enveloping algebras associated to VOAs (Q2201081) (← links)
- Logarithmic modules for chiral differential operators of nilmanifolds (Q2204830) (← links)
- Twist vertex operators for twisted modules (Q2326435) (← links)
- Twisted representations of vertex operator algebras associated to affine Lie algebras (Q2357070) (← links)
- On associative algebras, modules and twisted modules for vertex operator algebras (Q2515638) (← links)
- Twisted representations of vertex operator algebras and associative algebras (Q4212810) (← links)
- Representation theory of vertex operator algebras and orbifold conformal field theory (Q5043393) (← links)
- Twisted logarithmic modules of lattice vertex algebras (Q5380489) (← links)
- Weight-one elements of vertex operator algebras and automorphisms of categories of generalized twisted modules (Q6038515) (← links)
- Twisted bimodules and universal enveloping algebras associated to VOAs (Q6667379) (← links)
