Poincaré sections and Lyapunov exponents for particular string embeddings survive tri-vector deformation of AdS4 times CP3, indicating possible classical integrability.
Green-Schwarz action for Type IIA strings on $AdS_4\times CP^3$
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abstract
We present the Green-Schwarz action for Type IIA strings on $AdS_4\times CP^3$. The action is based on a $\Zop_4$ automorphism of the coset $OSp(4|6)/(SO(1,3)\times SU(3)\times U(1))$. The equations of motion admit a representation in terms of a Lax connection, showing that the system is classically integrable.
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On integrability of tri-vector deformed Type II string
Poincaré sections and Lyapunov exponents for particular string embeddings survive tri-vector deformation of AdS4 times CP3, indicating possible classical integrability.