1.

Higherorder Galilean contractions
/ Rasmussen, Jørgen ; Raymond, Christopher
A Galilean contraction is a way to construct Galilean conformal algebras from a pair of infinitedimensional conformal algebras, or equivalently, a method for contracting tensor products of vertex algebras. [...]
Published in Nuclear Physics B 945 (2019)
10.1016/j.nuclphysb.2019.114680
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2.

Galilean contractions of W algebras
/ Rasmussen, Jørgen ; Raymond, Christopher
Infinitedimensional Galilean conformal algebras can be constructed by contracting pairs of symmetry algebras in conformal field theory, such as W algebras. [...]
Published in Nuclear Physics B (2017)
10.1016/j.nuclphysb.2017.07.006
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3.

Boundary algebras and Kac modules for logarithmic minimal models
/ MorinDuchesne, Alexi ; Rasmussen, Jørgen ; Ridout, David
Virasoro Kac modules were originally introduced indirectly as representations whose characters arise in the continuum scaling limits of certain transfer matrices in logarithmic minimal models, described using Temperley–Lieb algebras. [...]
Published in Nuclear Physics B (2015)
10.1016/j.nuclphysb.2015.08.017
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4.

Dimer representations of the Temperley–Lieb algebra
/ MorinDuchesne, Alexi ; Rasmussen, Jørgen ; Ruelle, Philippe
A new spinchain representation of the Temperley–Lieb algebra TLn(β=0) is introduced and related to the dimer model. [...]
Published in Nuclear Physics B 890 (2015) 363387
10.1016/j.nuclphysb.2014.11.016
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5.

Critical dense polymers with Robin boundary conditions, halfinteger Kac labels and Z4 fermions
/ Pearce, Paul A. ; Rasmussen, Jørgen ; Tipunin, Ilya Yu.
For general Temperley–Lieb loop models, including the logarithmic minimal models LM(p,p′) with p,p′ coprime integers, we construct an infinite family of Robin boundary conditions on the strip as linear combinations of Neumann and Dirichlet boundary conditions. [...]
Published in Nuclear Physics B 889 (2014) 580636
10.1016/j.nuclphysb.2014.10.022
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