Robert McRae

发表

Linear automorphisms of vertex operator algebras associated with formal changes of variable and Bernoulli-type numbers

Robert McRae, 2014, 1401.6442.

Classification of hyperbolic Dynkin diagrams, root lengths and Weyl group orbits

Lisa Carbone, L. Cobbs, Robert McRae, 2010, 1003.0564.

On the tensor structure of modules for compact orbifold vertex operator algebras

Robert McRae, 2018, Mathematische Zeitschrift.

A motivated proof of the Göllnitz–Gordon–Andrews identities

Matthew C. Russell, J. Lepowsky, S. Kanade, 2015, The Ramanujan Journal.

A motivated proof of the Göllnitz–Gordon–Andrews identities

Matthew C. Russell, J. Lepowsky, S. Kanade, 2014, 1411.2044.

Integral forms for certain classes of vertex operator algebras and their modules

Robert McRae, 2014 .

Non-Negative Integral Level Affine Lie Algebra Tensor Categories and Their Associativity Isomorphisms

Robert McRae, 2016, Communications in Mathematical Physics.

Vertex algebraic intertwining operators among generalized Verma modules for $\widehat{\mathfrak{sl}(2,\mathbb{C})}$

Robert McRae, Jinwei Yang, 2015, 1510.05457.

Non-Negative Integral Level Affine Lie Algebra Tensor Categories and Their Associativity Isomorphisms

Robert McRae, 2015, 1506.00113.

D ec 2 01 5 Vertex algebraic intertwining operators among generalized Verma modules for ŝl ( 2 , C )

Robert McRae, Jinwei Yang, 2015 .

On semisimplicity of module categories for finite non-zero index vertex operator subalgebras

Robert McRae, 2021, Letters in Mathematical Physics.

Fusion and (non)-rigidity of Virasoro Kac modules in logarithmic minimal models at $(p,q)$-central charge

Robert McRae, Valerii Sopin, 2023, 2302.08907.

Tensor Structure on the Kazhdan–Lusztig Category for Affine 𝔤𝔩(1|1)

T. Creutzig, Robert McRae, Jinwei Yang, 2020, International Mathematics Research Notices.

Q A ] 2 S ep 2 02 0 Tensor structure on the Kazhdan-Lusztig category for affine gl ( 1 | 1 )

T. Creutzig, Robert McRae, Jinwei Yang, 2020 .

Tensor Categories for Vertex Operator Superalgebra Extensions

T. Creutzig, S. Kanade, Robert McRae, 2017, Memoirs of the American Mathematical Society.

Q A ] 5 O ct 2 01 8 On the tensor structure of modules for compact orbifold vertex operator algebras

Robert McRae, 2018 .

Ribbon tensor structure on the full representation categories of the singlet vertex algebras

T. Creutzig, Robert McRae, Jinwei Yang, 2022, Advances in Mathematics.

Rigid tensor structure on big module categories for some $W$-(super)algebras in type $A$

T. Creutzig, Robert McRae, Jinwei Yang, 2022, 2210.04678.

A general mirror equivalence theorem for coset vertex operator algebras

Robert McRae, 2021, 2107.06577.

On Ribbon Categories for Singlet Vertex Algebras

T. Creutzig, Robert McRae, Jinwei Yang, 2020, Communications in Mathematical Physics.

Structure of Virasoro tensor categories at central charge $13-6p-6p^{-1}$ for integers $p > 1$.

Robert McRae, Jinwei Yang, 2020, 2011.02170.

Twisted Modules and G-equivariantization in Logarithmic Conformal Field Theory

Robert McRae, 2019, Communications in Mathematical Physics.

An sl 2 -type tensor category for the Virasoro algebra at central charge 25 and applications

Robert McRae, Jinwei Yang, 2023 .

Direct limit completions of vertex tensor categories

T. Creutzig, Robert McRae, Jinwei Yang, 2020, Communications in Contemporary Mathematics.

Vertex algebraic intertwining operators among generalized Verma modules for affine Lie algebras

Robert McRae, 2020, 2001.00701.

Integral forms for tensor powers of the Virasoro vertex operator algebra $L(\frac{1}{2},0)$ and their modules

Robert McRae, 2014, 1410.5676.

An $$\mathfrak {sl}_2$$ sl 2 -type tensor category for the Virasoro algebra at central charge 25 and applications

Robert McRae, Jinwei Yang, 2022, Mathematische Zeitschrift.

On integral forms for vertex algebras associated with affine Lie algebras and lattices

Robert McRae, 2014, 1401.2505.

Intertwining operators among modules for affine Lie algebra and lattice vertex operator algebras which respect integral forms

Robert McRae, 2014, 1410.5149.

Deligne tensor products of categories of modules for vertex operator algebras

Robert McRae, 2023, 2304.14023.

Glueing vertex algebras

T. Creutzig, S. Kanade, Robert McRae, 2019 .

A general mirror equivalence theorem for coset vertex operator algebras

Robert McRae, 2021, 2107.06577.

Gluing vertex algebras

Shashank Kanade, Thomas Creutzig, Robert McRae, 2019, Advances in Mathematics.