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The Stress Tensor in Quenched Random Systems

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arxiv cond-mat/0111031 v1 pith:ZHB3DLEC submitted 2001-11-02 cond-mat.stat-mech

classification cond-mat.stat-mech
keywords stresstensorrandomsystemscorrelationfunctionspointquenched
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The talk describes recent progress in understanding the behaviour of the stress tensor and its correlation functions at a critical point of a generic quenched random system. The topics covered include:(i) the stress tensor in random systems considered as deformed pure systems; (ii) correlators of the stress tensor at a random fixed point: expectations from the replica approach and c-theorem sum rules; (iii) partition function on a torus; (iv) how the stress tensor enters into correlation functions: subtleties with Kac operators.

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    The bulk energy four-point function in percolation and self-avoiding walk CFTs is non-zero at c=0, driven by coupling to a rank-3 Jordan block associated with the second energy operator.

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