Smolin, Lee

Discreteness of area and volume in quantum gravity

Rovelli, C., & Smolin, L. (1995) · Nuclear Physics B

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 1,365

Lorentz Invariance with an Invariant Energy Scale

Magueijo, J., & Smolin, L. (2002) · Physical Review Letters

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 1,226

Loop space representation of quantum general relativity

Rovelli, C., & Smolin, L. (1990) · Nuclear Physics B

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 806

Generalized Lorentz invariance with an invariant energy scale

Magueijo, J., & Smolin, L. (2003) · Physical Review D

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 691

Spin networks and quantum gravity

Rovelli, C., & Smolin, L. (1995) · Physical Review D

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 629

Knot Theory and Quantum Gravity

Rovelli, C., & Smolin, L. (1988) · Physical Review Letters

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 463

Weaving a classical metric with quantum threads

Ashtekar, A., Rovelli, C., & Smolin, L. (1992) · Physical Review Letters

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 399

Nonperturbative quantum geometries

Jacobson, T., & Smolin, L. (1988) · Nuclear Physics B

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 283

Linking topological quantum field theory and nonperturbative quantum gravity

Smolin, L. (1995) · Journal of Mathematical Physics

Noncommutative and Quantum Gravity TheoriesBlack Holes and Theoretical Physics

Cited by 234

Quantum symmetry, the cosmological constant and Planck-scale phenomenology

Amelino-Camelia, G., Smolin, L., & Starodubtsev, A. (2004) · Classical and Quantum Gravity

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 228

The Case for Background Independence

Smolin, L. (2006) · The Structural Foundations of Quantum Gravity

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 217

The physical Hamiltonian in nonperturbative quantum gravity

Rovelli, C., & Smolin, L. (1994) · Physical Review Letters

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 215

Did the Universe evolve?

Smolin, L. (1992) · Classical and Quantum Gravity

Cosmology and Gravitation TheoriesBlack Holes and Theoretical Physics

Cited by 193

2+1 quantum gravity as a toy model for the 3+1 theory

Ashtekar, A., Husain, V, Rovelli, C., Samuel, J., & Smolin, L. (1989) · Classical and Quantum Gravity

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 165

2+1 gravity and doubly special relativity

Freidel, L., Kowalski-Glikman, J., & Smolin, L. (2004) · Physical Review D

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 150

Causal evolution of spin networks

Markopoulou, F., & Smolin, L. (1997) · Nuclear Physics B

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 134

Quantum geometry with intrinsic local causality

Markopoulou, F., & Smolin, L. (1998) · Physical Review D

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 95

Scientific alternatives to the anthropic principle

Smolin, L. (2007) · Universe or Multiverse?

Cosmology and Gravitation TheoriesLogic and Philosophy of Science

Cited by 83

The geometry of quantum spin networks

Borissov, R., Major, S., & Smolin, L. (1996) · Classical and Quantum Gravity

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 68

The classical limit and the form of the hamiltonian constraint in nonperturbative quantum gravity

Smolin, L. (1996) · arXiv

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 33

Eleven-dimensional supergravity as a constrained topological field theory

Ling, Y., & Smolin, L. (2001) · Nuclear Physics B

Black Holes and Theoretical PhysicsRelativity and Gravitational Theory

Cited by 29