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• Bloch, I.; Dalibard, J.; Zwerger, W. Many-body physics with ultracold gases. Rev. Mod. Phys. 2008, 80, 885–964.
• Lewenstein, M.; Sanpera, A.; Ahufinger, V.; Damski, B.; Sen, A.; Sen, U. Ultracold atomic gases in optical lattices: mimicking condensed matter physics and beyond. Adv. Phys. 2007, 56, 243–379.
• Juzeliūnas, G.; Ruseckas, J.; Dalibard, J. Generalized Rashba-Dresselhaus spin-orbit coupling for cold atoms. Phys. Rev. A 2010, 81, 053403.
• Dalibard, J.; Gerbier, F.; Juzeliūnas, G.; Öhberg, P. Colloquium: Artificial gauge potentials for neutral atoms. Rev. Mod. Phys. 2011, 83, 1523–1543.
• Banerjee, D.; Dalmonte, M.; Müller, M.; Rico, E.; Stebler, P.; Wiese, U.J.; Zoller, P. Atomic Quantum Simulation of Dynamical Gauge Fields Coupled to Fermionic Matter: From String Breaking to Evolution after a Quench. Phys. Rev. Lett. 2012, 109, 175302.
• Goldman, N.; Satija, I.; Nikolic, P.; Bermudez, A.; Martin-Delgado, M.A.; Lewenstein, M.; Spielman, I.B. Realistic Time-Reversal Invariant Topological Insulators with Neutral Atoms. Phys. Rev. Lett. 2010, 105, 255302.
• Bermudez, A.; Mazza, L.; Rizzi, M.; Goldman, N.; Lewenstein, M.; Martin-Delgado, M.A. Wilson Fermions and Axion Electrodynamics in Optical Lattices. Phys. Rev. Lett. 2010, 105, 190404.
• Mazza, L.; Bermudez, A.; Goldman, N.; Rizzi, M.; Martin-Delgado, M.A.; Lewenstein, M. An optical-lattice-based quantum simulator for relativistic field theories and topological insulators. New J. Phys. 2012, 14, 015007.
• Goldman, N.; Kubasiak, A.; Bermudez, A.; Gaspard, P.; Lewenstein, M.; Martin-Delgado, M.A. Non-Abelian Optical Lattices: Anomalous Quantum Hall Effect and Dirac Fermions. Phys. Rev. Lett. 2009, 103, 035301.
• Bermudez, A.; Goldman, N.; Kubasiak, A.; Lewenstein, M.; Martin-Delgado, M.A. Topological phase transitions in the non-Abelian honeycomb lattice. New J. Phys. 2010, 12, 033041.
• Ho, T.L. Bose–Einstein Condensates with Large Number of Vortices. Phys. Rev. Lett. 2001, 87, 060403.
• Jaksch, D.; Zoller, P. Creation of effective magnetic fields in optical lattices: the Hofstadter butterfly for cold neutral atoms. New J. Phys. 2003, 5, 56.
• Mueller, E.J. Artificial electromagnetism for neutral atoms: Escher staircase and Laughlin liquids. Phys. Rev. A 2004, 70, 041603.
• Sørensen, A.S.; Demler, E.; Lukin, M.D. Fractional Quantum Hall States of Atoms in Optical Lattices. Phys. Rev. Lett. 2005, 94, 086803.
• Juzeliūnas, G.; Öhberg, P.; Ruseckas, J.; Klein, A. Effective magnetic fields in degenerate atomic gases induced by light beams with orbital angular momenta. Phys. Rev. A 2005, 71, 053614.
• Juzeliūnas, G.; Öhberg, P. Slow Light in Degenerate Fermi Gases. Phys. Rev. Lett. 2004, 93, 033602.
• Lin, Y.J.; Compton, R.L.; Jiménez-García, K.; Porto, J.V.; Spielman, I.B. Synthetic magnetic fields for ultracold neutral atoms. Nature 2009, 462, 628–632.
• Lin, Y.J.; Compton, R.L.; Perry, A.R.; Phillips, W.D.; Porto, J.V.; Spielman, I.B. Bose–Einstein Condensate in a Uniform Light-Induced Vector Potential. Phys. Rev. Lett. 2009, 102, 130401.
• Bhat, R.; Holland, M.J.; Carr, L.D. Bose–Einstein Condensates in Rotating Lattices. Phys. Rev. Lett. 2006, 96, 060405.
• Polini, M.; Fazio, R.; MacDonald, A.H.; Tosi, M.P. Realization of Fully Frustrated Josephson-Junction Arrays with Cold Atoms. Phys. Rev. Lett. 2005, 95, 010401.
• Bhat, R.; Krämer, M.; Cooper, J.; Holland, M.J. Hall effects in Bose–Einstein condensates in a rotating optical lattice. Phys. Rev. A 2007, 76, 043601.
• Tung, S.; Schweikhard, V.; Cornell, E.A. Observation of Vortex Pinning in Bose–Einstein Condensates. Phys. Rev. Lett. 2006, 97, 240402.
• Klein, A.; Jaksch, D. Phonon-induced artificial magnetic fields in optical lattices. Europhys. Lett. 2009, 85, 13001.
• Hu, Y.X.; Miniatura, C.; Wilkowski, D.; Grémaud, B. U(3) artificial gauge fields for cold atoms. Phys. Rev. A 2014, 90, 023601.
• Hofstadter, D.R. Energy levels and wave functions of Bloch electrons in rational and irrational magnetic fields. Phys. Rev. B 1976, 14, 2239–2249.
• Goldman, N. Spatial patterns in optical lattices submitted to gauge potentials. Europhys. Lett. 2007, 80, 20001.
• Palmer, R.N.; Jaksch, D. High-Field Fractional Quantum Hall Effect in Optical Lattices. Phys. Rev. Lett. 2006, 96, 180407.
• Goldman, N.; Gaspard, P. Quantum Hall-like effect for cold atoms in non-Abelian gauge potentials. Europhys. Lett. 2007, 78, 60001.
• Hafezi, M.; Sørensen, A.S.; Lukin, M.D.; Demler, E. Characterization of topological states on a lattice with Chern number. Europhys. Lett. 2008, 81, 10005.
• Osterloh, K.; Baig, M.; Santos, L.; Zoller, P.; Lewenstein, M. Cold Atoms in Non-Abelian Gauge Potentials: From the Hofstadter “Moth” to Lattice Gauge Theory. Phys. Rev. Lett. 2005, 95, 010403.
• Ruseckas, J.; Juzeliūnas, G.; Öhberg, P.; Fleischhauer, M. Non-Abelian Gauge Potentials for Ultracold Atoms with Degenerate Dark States. Phys. Rev. Lett. 2005, 95, 010404.
• Satija, I.I.; Dakin, D.C.; Vaishnav, J.Y.; Clark, C.W. Physics of a two-dimensional electron gas with cold atoms in non-Abelian gauge potentials. Phys. Rev. A 2008, 77, 043410.
• Jacob, A.; Öhberg, P.; Juzeliūnas, G.; Santos, L. Landau levels of cold atoms in non-Abelian gauge fields. New J. Phys. 2008, 10, 045022.
• Jacob, A.; Öhberg, P.; Juzeliūnas, G.; Santos, L. Cold atom dynamics in non-Abelian gauge fields. Appl. Phys. B Lasers Opt. 2007, 89, 439–445.
• Juzeliūnas, G.; Ruseckas, J.; Jacob, A.; Santos, L.; Öhberg, P. Double and Negative Reflection of Cold Atoms in Non-Abelian Gauge Potentials. Phys. Rev. Lett. 2008, 100, 200405.
• Barnett, R.; Boyd, G.R.; Galitski, V. SU(3) Spin-Orbit Coupling in Systems of Ultracold Atoms. Phys. Rev. Lett. 2012, 109, 235308.
• Graß, T.; Chhajlany, R.W.; Muschik, C.A.; Lewenstein, M. Spiral spin textures of a bosonic Mott insulator with SU(3) spin-orbit coupling. Phys. Rev. B 2014, 90, 195127.
• Goldman, N.; Kubasiak, A.; Gaspard, P.; Lewenstein, M. Ultracold atomic gases in non-Abelian gauge potentials: The case of constant Wilson loop. Phys. Rev. A 2009, 79, 023624.
• Sengupta, K.; Dupuis, N. Mott-insulator–to–superfluid transition in the Bose–Hubbard model: A strong-coupling approach. Phys. Rev. A 2005, 71, 033629.
• Freericks, J.K.; Krishnamurthy, H.R.; Kato, Y.; Kawashima, N.; Trivedi, N. Strong-coupling expansion for the momentum distribution of the Bose–Hubbard model with benchmarking against exact numerical results. Phys. Rev. A 2009, 79, 053631.
• Sinha, S.; Sengupta, K. Superfluid-insulator transition of ultracold bosons in an optical lattice in the presence of a synthetic magnetic field. Europhys. Lett. 2011, 93, 30005.
• Graß, T.; Saha, K.; Sengupta, K.; Lewenstein, M. Quantum phase transition of ultracold bosons in the presence of a non-Abelian synthetic gauge field. Phys. Rev. A 2011, 84, 053632.