Up: Planck
Previous: Acknowledgements
-
- 1
- A. Ashtekar, Quantum mechanics of geometry,
available as
gr-qc/9901023.
- 2
- M. F. Atiyah, The Geometry and Physics of
Knots, Cambridge U. Press, Cambridge, 1990.
- 3
- R. Baadhio and L. Kauffman, editors, Quantum Topology,
World Scientific, Singapore, 1993.
- 4
- J. Baez, Spin networks in nonperturbative quantum gravity,
in The Interface of Knots and Physics, ed. L. Kauffman, American
Mathematical Society, Providence, Rhode Island, 1996. Also
available as
gr-qc/9504036.
- 5
- J. Baez, An introduction to -categories, 7th
Conference on Category Theory and Computer Science, eds. E. Moggi
and G. Rosolini, Lecture Notes in Computer Science 1290, Springer
Verlag, Berlin, 1997, pp. 1-33.
Also available as
q-alg/9705009.
- 6
- J. Baez, Spin foam models, Class. Quantum
Grav. 15 (1998), 1827-1858.
Also available as
gr-qc/9709052.
- 7
- J. Baez and J. Dolan, Higher-dimensional algebra
and topological quantum field theory, Jour. Math. Phys. 36
(1995), 6073-6105.
Also available as
q-alg/9503002.
- 8
- J. Baez and J. Dolan, Categorification, in
Higher Category Theory, eds. E. Getzler and M. Kapranov,
American Mathematical Society, Providence, 1998, pp. 1-36.
Also available as
math.QA/9802029.
- 9
- J. Barbour, Absolute or Relative Motion? A
Study from the Machian Point of View of the Discovery and the Structure
of Dynamical Theories pt. 1, Cambridge U. Press, Cambridge, 1989.
- 10
- J. Barrett, Quantum gravity as topological quantum field
theory, Jour. Math. Phys. 36 (1995), 6161-6179.
Also available as
gr-qc/9506070.
- 11
- J. Barrett and L. Crane, Relativistic spin networks
and quantum gravity, Jour. Math. Phys. 39 (1998),
3296-3302.
Also available as
gr-qc/9709028.
- 12
- R. Brown, Out of line, Roy. Inst. Proc. 64
(1992), 207-243.
- 13
- S. Carlip, Quantum Gravity in 2+1 Dimensions,
Cambridge University Press, Cambridge, 1998.
- 14
- L. Crane, 2- Physics and 3- topology,
Commun. Math. Phys. 135 (1991), 615-640.
- 15
- J. Earman, World Enough and Spacetime: Absolute
vs. Relational Theories of Space and Time, MIT Press, Cambridge, 1989.
- 16
- L. Freidel and K. Krasnov, Spin foam models and the
classical action principle. Available as
hep-th/9807092.
- 17
- R. Goldblatt, Topoi, the Categorial Analysis
of Logic, North-Holland, New York, 1979.
- 18
- R. Helling and H. Nicolai, Supermembranes and (M)atrix
theory. Available as
hep-th/9809103.
- 19
- L. Kauffman, Knots and Physics, World
Scientific, Singapore, 1993.
- 20
- R. Lawrence, Triangulation, categories and extended field
theories, in Quantum Topology, eds. R. Baadhio and L. Kauffman,
World Scientific, Singapore, 1993, pp. 191-208.
- 21
- S. Mac Lane, Categories for the Working
Mathematician, Springer, Berlin, 1988.
- 22
- F. Markopoulou and L. Smolin,
Quantum geometry with intrinsic local causality, Phys. Rev.
D58: 084032. Also available as
gr-qc/9712067.
- 23
- M. Reisenberger, A left-handed simplicial action for
Euclidean general relativity, available as
gr-qc/9609002.
- 24
- M. Reisenberger and C. Rovelli, ``Sum over surfaces''
form of loop quantum gravity, Phys. Rev. D56 (1997),
3490-3508. Also available as
gr-qc/9612035.
- 25
- C. Rovelli, What is observable in classical and
quantum gravity?, Class. Quant. Grav. 8 (1991), 297-316.
- 26
- C. Rovelli, Quantum reference systems,
Class. Quant. Grav. 8 (1991), 317-331.
- 27
- C. Rovelli, Halfway through the woods: contemporary
research on space and time, in The Cosmos of Science: Essays of
Exploration, eds. J. Earman and J. Norton, U. of Pittsburgh Press,
Pittsburgh, 1997, pp. 180-223.
- 28
- C. Rovelli, Loop quantum gravity, Living
Reviews in Relativity (1998), available at
http://www.livingreviews.org/Articles/Volume1/1998-1rovelli/index.html
- 29
- L. Smolin, The future of spin networks, in
The Geometric Universe: Science, Geometry, and the Work of Roger
Penrose, eds. S. Huggett, Paul Tod, and L.J. Mason, Oxford University
Press, 1998. Also available as
gr-qc/9702030.
- 30
- V. Turaev, Quantum Invariants of Knots and
3-Manifolds, de Gruyter, New York, 1994.
Up: Planck
Previous: Acknowledgements
© 1999 John Baez
baez@math.removethis.ucr.andthis.edu
home