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Kiefer C. Quantum gravity

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338 REFERENCES<br />

Giulini, D. (2003). That strange procedure called quantisation. In <strong>Quantum</strong><br />

<strong>gravity</strong>: from theory to experimental search (ed. D. Giulini, C. <strong>Kiefer</strong>, and<br />

C. Lämmerzahl), pp. 17–40. Lecture Notes in Physics 631. Springer, Berlin.<br />

Giulini, D. (2007). What is general covariance and background independence?<br />

To appear in Theoretical approaches to fundamental physics – an assessment<br />

of current ideas (ed. E. Seiler and I.-O. Stamatescu). Springer, Berlin.<br />

Giulini, D. and <strong>Kiefer</strong>, C. (1994). Wheeler–DeWitt metric and the attractivity<br />

of <strong>gravity</strong>. Phys. Lett. A, 193, 21–4.<br />

Giulini, D. and <strong>Kiefer</strong>, C. (1995). Consistency of semiclassical <strong>gravity</strong>. Class.<br />

<strong>Quantum</strong> Grav., 12, 403–11.<br />

Giulini, D. and <strong>Kiefer</strong>, C. (2007). The canonical approach to quantum <strong>gravity</strong> –<br />

general ideas and geometrodynamics. To appear in Theoretical approaches to<br />

fundamental physics – an assessment of current ideas (ed. E. Seiler and I.-O.<br />

Stamatescu). Springer, Berlin.<br />

Giulini, D. and Marolf, D. (1999). A uniqueness theorem for constraint quantization.<br />

Class. <strong>Quantum</strong> Grav., 16, 2489–505.<br />

Gorelik, G. E. (1992). The first steps of quantum <strong>gravity</strong> and the Planck values.<br />

In Studies in the history of general relativity (ed. J. Eisenstaedt and A. J.<br />

Knox), pp. 367–82. Birkhäuser, Boston.<br />

Goroff, M. H. and Sagnotti, A. (1985). <strong>Quantum</strong> <strong>gravity</strong> at two loops. Phys.<br />

Lett. B, 160, 81–6.<br />

Gousheh, S. S. and Sepangi, H. R. (2000). Wave packets and initial conditions<br />

in quantum cosmology. Phys. Lett. A, 272, 304–12.<br />

Green, A. M. and Liddle, A. R. (1997). Constraints on the density perturbation<br />

spectrum from primordial black holes. Phys. Rev. D, 56, 6166–74.<br />

Green, D. and W. G. Unruh (2004). Difficulties with recollapsing models in<br />

closed isotropic loop quantum cosmology. Phys. Rev. D, 70, 103502 [7 pages].<br />

Green, M. B., Schwarz, J. H., and Witten, E. (1987). Superstring theory, 2vols.<br />

Cambridge University Press, Cambridge.<br />

Greene, B. (1997). String theory on Calabi–Yau manifolds. http://arxiv.org/abs/<br />

hep-th/9702155 [150 pages] (cited on December 15, 2006).<br />

Grib, A. A., Mamayev, S. G., and Mostepanenko, V. M. (1994). Vacuum effects<br />

in strong fields. Friedmann Laboratory Publishing, St. Petersburg.<br />

Grishchuk, L. P. and Sidorov, Y. V. (1990). Squeezed quantum states of relic<br />

gravitons and primordial density fluctuations. Phys. Rev. D, 42, 3413–21.<br />

Gross, D. and Periwal, V. (1988). String perturbation theory diverges. Phys.<br />

Rev. Lett., 60, 2105–8.<br />

Grumiller, D., Kummer, W., and Vassilevich, D. V. (2002). Dilaton <strong>gravity</strong> in<br />

two dimensions. Phys. Rep., 369, 327–430.<br />

Haag, R., Lopuszanski, J. T., and Sohnius, M. (1975). All possible generators<br />

of supersymmetries of the S matrix. Nucl. Phys. B, 88, 257–74.<br />

Hájíček, P. (2001). Unitary dynamics of spherical null gravitating shells. Nucl.<br />

Phys. B, 603, 555–77.<br />

Hájíček, P. (2003). <strong>Quantum</strong> theory of gravitational collapse (lecture notes on

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