Thiemann, T

Modern Canonical Quantum General Relativity

Thiemann, T. (2007) · Cambridge University Press eBooks

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 2,001

Quantum spin dynamics (QSD)

Thiemann, T. (1998) · Classical and Quantum Gravity

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 750

Quantum spin dynamics (QSD): V. Quantum gravity as the natural regulator of the Hamiltonian constraint of matter quantum field theories

Thiemann, T. (1998) · Classical and Quantum Gravity

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 416

Uniqueness of Diffeomorphism Invariant States on Holonomy–Flux Algebras

Lewandowski, J., Okołów, A., Sahlmann, H., & Thiemann, T. (2006) · Communications in Mathematical Physics

Noncommutative and Quantum Gravity TheoriesAdvanced Operator Algebra Research

Cited by 297

Quantum spin dynamics (QSD): II. The kernel of the Wheeler - DeWitt constraint operator

Thiemann, T. (1998) · Classical and Quantum Gravity

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 247

Kinematical Hilbert spaces for fermionic and Higgs quantum field theories

Thiemann, T. (1998) · Classical and Quantum Gravity

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 184

Immirzi parameter in quantum general relativity

Rovelli, C., & Thiemann, T. (1998) · Physical Review D

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 171

Canonical quantization of spherically symmetric gravity in Ashtekar's self-dual representation

Thiemann, T., & Kastrup, H. A. (1993) · Nuclear Physics B

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 167

Quantum spin dynamics (QSD): IV. Euclidean quantum gravity as a model to test Lorentzian quantum gravity

Thiemann, T. (1998) · Classical and Quantum Gravity

Noncommutative and Quantum Gravity TheoriesRelativity and Gravitational Theory

Cited by 128

SU( N ) Quantum Yang–Mills theory in two dimensions: A complete solution

Ashtekar, A., Lewandowski, J., Marolf, D., Mourão, J., & Thiemann, T. (1997) · Journal of Mathematical Physics

Quantum Chromodynamics and Particle InteractionsQuantum and Classical Electrodynamics

Cited by 35