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Computing bulk microstates
<!--HTML--><p>A central question in AdS/CFT is how the string degrees of freedom are organized in the dual gauge theory. In my talk, I present an exact formula that relates the BPS sectors of U(N) gauge theories and their string duals. The formula expresses the finite N superconformal in...
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Lenguaje: | eng |
Publicado: |
2023
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Acceso en línea: | http://cds.cern.ch/record/2846487 |
Sumario: | <!--HTML--><p>A central question in AdS/CFT is how the string degrees of freedom are organized in the dual gauge theory. In my talk, I present an exact formula that relates the BPS sectors of U(N) gauge theories and their string duals. The formula expresses the finite N superconformal index of a U(N) gauge theory as a sum over stacks of bulk giant graviton branes. I explain how to holographically construct the indices of bulk string/brane configurations by analyzing the modifications of determinant operators in gauge theory. Finally, I discuss implications for black holes and the bulk BPS Hilbert space. Based on 2109.02545 and 2204.09286</p> |
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