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Stress-energy of a quantized scalar field in static wormhole spacetimes
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abstract
An analytical approximation of $<T_{\mu\nu}>$ for a quantized scalar field in a static spherically symmetric spacetime with a topology $S^2 \times R^2$ is obtained. The gravitational background is assumed slowly varying. The scalar field is assumed to be both massive and massless, with an arbitrary coupling $\xi$ to the scalar curvature and in a zero temperature vacuum state. It is demonstrated that for some values of curvature coupling the stress-energy has the properties needed to support the wormhole geometry.
Forward citations
Cited by 2 Pith papers
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Stress-energy tensor of quantized scalar fields in thermal states on a zero-tidal wormhole
Stress-energy tensor of quantized massive scalar fields in thermal states on zero-tidal wormholes satisfies Morris-Thorne conditions only for bounded masses and temperatures below a mass-dependent critical value.
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Black holes in f(R) theory of gravity with compact extra dimensions
In D=4+n f(R) gravity with a constant-radius extra n-sphere, vacuum polarization of nonminimally coupled fields yields an asymptotically flat 4D Schwarzschild solution whose extra-radius is set by the quantum stress-t...
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