Spherically symmetric contribution to the stress-energy tensor for a quantum field in a collapsing null shell background
ORAL
Abstract
The renormalized expectation value of the stress-energy tensor corresponding to a massless minimally-coupled scalar field in the ”in” vacuum state is numerically computed outside the event horizon of a four-dimensional black hole that forms from the collapse of a null shell. The computations are performed in the s-wave sector which is expected to make the largest contribution to the stress-energy tensor. The divergence in the unrenormalized stress-energy tensor is removed by subtracting the unrenormalized expression for the stress-energy
tensor when the field is in the Unruh state. Comparison is made between the components of the renormalized stress-energy tensor in four dimensions and the known results in the two dimensions. The convergence of the stress-energy tensor for the ”in” vacuum state to the stress-energy tensor for the Unruh state at late times is discussed.
tensor when the field is in the Unruh state. Comparison is made between the components of the renormalized stress-energy tensor in four dimensions and the known results in the two dimensions. The convergence of the stress-energy tensor for the ”in” vacuum state to the stress-energy tensor for the Unruh state at late times is discussed.
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Presenters
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Shohreh Gholizadeh Siahmazgi
Wake Forest University
Authors
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Shohreh Gholizadeh Siahmazgi
Wake Forest University
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Paul R Anderson
Wake Forest University
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Alessandro Fabbri
Universidad de Valencia-CSIC