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We explore new connections between the fields and local observables in two dimensional chiral conformal field theory.
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Compact, nuclear, and Hilbert-Schmidt composition operators on H 2 H^{2}
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Projective unitary positive-energy representations of Diff ( S 1 ) {\rm Diff}(S^{1})
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Loop groups
Andrew Pressley and Graeme Segal · 1986
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Real and complex analysis
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Vertex operator algebras and the Monster
Igor Frenkel, James Lepowsky, and Arne Meurman · 1988
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Hessel B. Posthuma · 2003
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André Henriques · 2014
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N = 2 N=2 superconformal nets
Sebastiano Carpi, Robin Hillier, Yasuyuki Kawahigashi, Roberto Longo, and Feng Xu · 2015
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On the unitary structures of vertex operator superalgebras
Chunrui Ai and Xingjun Lin · 2017
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Construction of the unitary free fermion Segal CFT
James E. Tener · 2017
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From vertex operator algebras to conformal nets and back
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Classification of local conformal nets. Case c < 1 c<1
Yasuyuki Kawahigashi and Roberto Longo · 2004
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Quantum energy inequalities in two-dimensional conformal field theory
Christopher J. Fewster and Stefan Hollands · 2005
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Conformal covariance and related properties of chiral QFT
Mihály Weiner · 2005
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Structure and classification of superconformal nets
Sebastiano Carpi, Yasuyuki Kawahigashi, and Roberto Longo · 2008
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Local energy bounds and representations of conformal nets
Sebastiano Carpi and Mihály Weiner
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From vertex operator algebra modules to representations of conformal nets
Sebastiano Carpi, Mihály Weiner, and Feng Xu
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Sebastiano Carpi, Yasuyuki Kawahigashi, Roberto Longo, and Mihály Weiner · 2018
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Conformal covariance and the split property
Vincenzo Morinelli, Yoh Tanimoto, and Mihály Weiner · 2018
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N = 2 N=2 and N = 4 N=4 subalgebras of super vertex operator algebras
Geoffrey Mason, Michael Tuite, and Gaywalee Yamskulna · 2018
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Representation theory in chiral conformal field theory: from fields to observables
James E. Tener · 2018
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