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Kiefer C. Quantum gravity

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REFERENCES 337<br />

Fredenhagen, K. and Haag, R. (1990). On the derivation of Hawking radiation<br />

associated with the formation of a black hole. Commun. Math. Phys., 127,<br />

273–84.<br />

Freidel, L., Livine, E. R., and Rovelli, C. (2003). Spectra of length and area in<br />

2+1 Lorentzian loop quantum <strong>gravity</strong>. Class. <strong>Quantum</strong> Grav., 20, 1463–78.<br />

Friedman, J. L. and Sorkin, R. D. (1980). Spin 1/2 from<strong>gravity</strong>.Phys. Rev.<br />

Lett., 44, 1100–3.<br />

Frieman, J., Brandenberger, R., <strong>Kiefer</strong>, C., Müller, V., Mukhanov, V., Sato, K.,<br />

et al. (1997). Are we making progress in relating cosmology and fundamental<br />

theories? In The evolution of the Universe (ed. G. Börner and S. Gottlöber),<br />

pp. 141–56. Wiley, Chichester.<br />

Fritelli, S., Lehner, L., and Rovelli, C. (1996). The complete spectrum of the<br />

area from recoupling theory in loop quantum <strong>gravity</strong>. Class. <strong>Quantum</strong> Grav.,<br />

13, 2921–32.<br />

Frolov, V. P. and Novikov, I. D. (1998). Black hole physics. Kluwer, Dordrecht.<br />

Frolov, V. P. and Vilkovisky, G. A. (1981). Spherical symmetric collapse in<br />

quantum <strong>gravity</strong>. Phys. Lett. B, 106, 307–13.<br />

Fuji, Y. and Maeda, K. (2003). The scalar-tensor theory of gravitation. Cambridge<br />

University Press, Cambridge.<br />

Fulling, S. A. (1973). Nonuniqueness of canonical field quantization in Riemannian<br />

space–time. Phys. Rev. D, 7, 2850–62.<br />

Fulling, S. A. (1989). Aspects of quantum field theory in curved space–time.<br />

Cambridge University Press, Cambridge.<br />

Gasperini, M. and Veneziano, G. (2003). The pre-big bang scenario in string<br />

cosmology. Phys. Rep., 373, 1–212.<br />

Gasser, J. and Leutwyler, H. (1984). Chiral perturbation theory to one loop.<br />

Ann. Phys. (NY), 158, 142–210.<br />

Gerlach, U. H. (1969). Derivation of the ten Einstein field equations from the<br />

semiclassical approximation to quantum geometrodynamics. Phys. Rev., 177,<br />

1929–41.<br />

Geroch, R. and Hartle, J. B. (1986). Computability and physical theories.<br />

Found. Phys., 16, 533–50.<br />

Gibbons, G. W. and Hartle, J. B. (1990). Real tunneling geometries and the<br />

large-scale topology of the universe. Phys. Rev. D, 42, 2458–68.<br />

Gibbons, G. W., Hawking, S. W., and Perry, M. J. (1978). Path integrals and<br />

the indefiniteness of the gravitational action. Nucl. Phys. B, 138, 141–50.<br />

Giles, R. (1981). Reconstruction of gauge potentials from Wilson loops. Phys.<br />

Rev. D, 24, 2160–8.<br />

Giulini, D. (1995a). On the configuration space topology in general relativity.<br />

Helv. Phys. Acta, 68, 86–111.<br />

Giulini, D. (1995b). What is the geometry of superspace? Phys. Rev. D, 51,<br />

5630–5.<br />

Giulini, D. (1999). The generalized thin-sandwich problem and its local solvability.<br />

J. Math. Phys., 40, 2470–82.

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