Conformal embeddings of affine vertex algebras in minimal W-algebras II: decompositions
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/article/10.1007/s11537-017-1621-x/fulltext.html
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3. Adamović, D.: A realization of certain modules for the $$N=4$$ N = 4 superconformal algebra and the affine Lie algebra $$A_2^{(1)}$$ A 2 ( 1 ) . Transform. Groups 21, 299–327 (2016)
4. D. Adamović, The vertex algebras $$\fancyscript{R}^{(p)}$$ R ( p ) and their logarithmic representations, in preparation.
5. Adamović, D.; Kac, V.G.; Möseneder Frajria, P.; Papi, P.; Perše, O.: Finite vs. infinite decompositions in conformal embeddings. Comm. Math. Phys. 348, 445–473 (2016)
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