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Recently a definition for a Lorentz invariant operator approximating the d'Alembertian in d-dimensional causal set space-times has been proposed.
Causally continuous spacetimes
S. W. Hawking, R. K. Sachs · 1974
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The class of continuous timelike curves determines the topology of spacetime
D. B. Malament · 1977
Earlier work this paper cites.
Space-time as a causal set
L. Bombelli, J. Lee, D. Meyer, et al · 1987
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Causal sets: Discrete gravity
R. D. Sorkin · 2003
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Does locality fail at intermediate length-scales
R. D. Sorkin · 2007
Earlier work this paper cites.
Discreteness without symmetry breaking: A Theorem
L. Bombelli, J. Henson, R. D. Sorkin · 2009
Cited alongside, same era.
The Scalar Curvature of a Causal Set
D. M. Benincasa, F. Dowker · 2010
Cited alongside, same era.
Directions in Causal Set Quantum Gravity
S. Surya · 2011
Cited alongside, same era.
The Random Discrete Action for 2-Dimensional Spacetime
D. M. Benincasa, F. Dowker, B. Schmitzer · 2011
Cited alongside, same era.
Evidence for a Phase Transition in 2D Causal Set Quantum Gravity
S. Surya · 2012
Cited alongside, same era.
Laplacians on discrete and quantum geometries
G. Calcagni, D. Oriti, J. Thurigen · 2013
Closest in time.
Causal set d’Alembertians for various dimensions
F. Dowker, L. Glaser · 2013
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Towards a Definition of Locality in a Manifoldlike Causal Set
L. Glaser, S. Surya · 2013
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URL http://functions.wolfram.com/07.31.03.0008.01
Identity for hypergeometric functions with two arguments differing by + 1 +1 , November 2013 · 2013
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URL http://functions.wolfram.com/07.31.03.0003.01
Identity for hypergeometric functions, with one argument differing by − 1 -1 , November 2013 · 2013
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