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Kiefer C. Quantum gravity

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REFERENCES<br />

Achúcarro, A. and Townsend, P. K. (1986). A Chern-Simons action for threedimensional<br />

anti-de Sitter super<strong>gravity</strong> theories. Phys. Lett. B, 180, 89–92.<br />

Aharony, O., Gubser, S. S., Maldacena, J., Ooguri, H., and Oz, Y. (2000). Large<br />

N field theories, string theory and <strong>gravity</strong>. Phys. Rep., 323, 183–386.<br />

Al’tshuler, B. L. and Barvinsky, A. O. (1996). <strong>Quantum</strong> cosmology and physics<br />

of transitions with a change of the spacetime signature. Phys. Usp., 39, 429–59.<br />

Ambjørn, J. and Loll, R. (1998). Non-perturbative Lorentzian quantum <strong>gravity</strong>,<br />

causality and topology change. Nucl. Phys. B, 536, 407–34.<br />

Ambjørn, J., Jurkiewicz, J., and Loll, R. (2005). Reconstructing the Universe.<br />

Phys. Rev. D, 72, 064014 [24 pages].<br />

Amelino-Camelia, G. (2002). <strong>Quantum</strong>-<strong>gravity</strong> phenomenology: status and prospects.<br />

Mod. Phys. Lett. A, 17, 899–922.<br />

Anderson, E. (2005). On the recovery of geometrodynamics from two different<br />

sets of first principles. http://arxiv.org/abs/gr-qc/0511070 [29 pages] (cited<br />

on December 15, 2006).<br />

Anderson, E. (2006a). Emergent semiclassical time in quantum <strong>gravity</strong>. I. Mechanical<br />

models. gr-qc/0611007 v1 [31 pages].<br />

Anderson, E. (2006b). Emergent semiclassical time in quantum <strong>gravity</strong>. II.<br />

Full geometrodynamics and minisuperspace examples. gr-qc/0611008 v1 [19<br />

pages].<br />

Anderson, J. (1967). Principles of relativity physics. Academic Press, New York.<br />

Anselmi, D. (2003). Absence of higher derivatives in the renormalization of<br />

propagators in quantum field theories with infinitely many couplings. Class.<br />

<strong>Quantum</strong> Grav., 20, 2355–78.<br />

Antoniadis, I., Arkani-Hamed, N., Dimopoulos, S., and Dvali, G. (1998). New<br />

dimensions at a millimeter to a fermi and superstring at TeV. Phys. Lett. B,<br />

436, 257–63.<br />

Arkani-Hamed, N., Dimopoulos, S., and Dvali, G. (1998). The hierarchy problem<br />

and new dimensions at a millimeter. Phys. Lett. B, 429, 263–72.<br />

Arnowitt, R., Deser, S., and Misner, C. W. (1962). The dynamics of general<br />

relativity. In Gravitation: an introduction to current research (ed. L. Witten),<br />

pp. 227–65. Wiley, New York.<br />

Ashtekar, A. (1986). New variables for classical and quantum <strong>gravity</strong>. Phys.<br />

Rev. Lett., 57, 2244–7.<br />

Ashtekar, A. (1988). New perspectives in canonical <strong>gravity</strong>. Bibliopolis, Naples.<br />

Ashtekar, A. (1991). Lectures on non-perturbative canonical <strong>gravity</strong>. World Scientific,<br />

Singapore.<br />

Ashtekar, A. and Lewandowski, J. (1997). <strong>Quantum</strong> theory of geometry I: area<br />

operators. Class. <strong>Quantum</strong> Grav., 14, A55–82.<br />

327

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