Thomas Creutzig, University of Alberta, Edmonton, AB, Canada.Andrew R. Linshaw, University of Denver, CO.

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• F. Malikov, Strongly homotopy chiral algebroidsT. Arakawa, Associated varieties and Higgs branches (a survey)G. Mason, Vertex rings and their Pierce bundlesT. Creutzig and A. R. Linshaw, Cosets of the $\mathcal{W}^k(\mathfrak{sl}_4,f_\textrm{subreg})$-algebraJ. Yang, A sufficient condition for convergence and extension property for strongly graded vertex algebrasJ. Auger and M. Rupert, On infinite order simple current extensions of vertex operator algebras.

Thomas Creutzig, University of Alberta, Edmonton, AB, Canada.Andrew R. Linshaw, University of Denver, CO.

Select Guide Rating

• F. Malikov, Strongly homotopy chiral algebroidsT. Arakawa, Associated varieties and Higgs branches (a survey)G. Mason, Vertex rings and their Pierce bundlesT. Creutzig and A. R. Linshaw, Cosets of the $\mathcal{W}^k(\mathfrak{sl}_4,f_\textrm{subreg})$-algebraJ. Yang, A sufficient condition for convergence and extension property for strongly graded vertex algebrasJ. Auger and M. Rupert, On infinite order simple current extensions of vertex operator algebras.

Thomas Creutzig, University of Alberta, Edmonton, AB, Canada.Andrew R. Linshaw, University of Denver, CO.

Select Guide Rating

• F. Malikov, Strongly homotopy chiral algebroidsT. Arakawa, Associated varieties and Higgs branches (a survey)G. Mason, Vertex rings and their Pierce bundlesT. Creutzig and A. R. Linshaw, Cosets of the $\mathcal{W}^k(\mathfrak{sl}_4,f_\textrm{subreg})$-algebraJ. Yang, A sufficient condition for convergence and extension property for strongly graded vertex algebrasJ. Auger and M. Rupert, On infinite order simple current extensions of vertex operator algebras.