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Publications

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Author Title Type [ Year(Asc)]
Filters: Author is S. Das Sarma  [Clear All Filters]
2010
Anisotropic-Fermi-liquid theory of ultracold fermionic polar molecules: Landau parameters and collective modes, C-K. Chan, C. Wu, W-C. Lee, and S. Das Sarma , PHYSICAL REVIEW A, 81, 023602 (2010)
Antiferromagnetic spinor condensates are quantum rotors, R. Barnett, J. D. Sau, and S. Das Sarma , Phys. Rev. A, 82 (2010)
A Blueprint for a Topologically Fault-Tolerant Quantum Computer, P. Bonderson, S. Das Sarma, M. Freedman, and C. Nayak , arXiv, 1003, 2856 (2010)
Bose-Fermi solid and its quantum melting in a one-dimensional optical lattice, B. Wang, D-W. Wang, and S. Das Sarma , PHYSICAL REVIEW A, 82 (2010)
Bosons in a double-well potential: Understanding the interplay between disorder and interaction in a simple model, Q. Zhou, and S. Das Sarma , Phys. Rev. A, 82 (2010)
Collective modes of monolayer, bilayer, and multilayer fermionic dipolar liquid, Q. Li, E. H. Hwang, and S. Das Sarma , Phys. Rev. B, 82, 235126 (2010)
Colossal Magnetoresistance in an Ultraclean Weakly Interacting 2D Fermi Liquid, X. Zhou, B.. A. Piot, M.. Bonin, L.. W. Engel, S. Das Sarma, G.. Gervais, L.. N. Pfeiffer, and K.. W. West , PHYSICAL REVIEW LETTERS, 104 (2010)
Compressibility, zero sound, and effective mass of a fermionic dipolar gas at finite temperature, J.. P. Kestner, and S. Das Sarma , PHYSICAL REVIEW A, 82 (2010)
Critical behavior of diluted magnetic semiconductors: Apparent violation and eventual restoration of the Harris criterion for all regimes of disorder, D.. J. Priour, Jr., and S. Das Sarma , PHYSICAL REVIEW B, 81, 224403 (2010)
Dynamic screening and low-energy collective modes in bilayer graphene, R. Sensarma, E.. H. Hwang, and S. Das Sarma , PHYSICAL REVIEW B, 82 (2010)
Electron Spin Decoherence in Isotope-Enriched Silicon, W. M. Witzel, M. S. Carroll, A. Morello, L. Cywinski, and S. Das Sarma , PHYSICAL REVIEW LETTERS, 105 (2010)
Energy gap and spin polarization in the 5/2 fractional quantum Hall effect, S. Das Sarma, G.. Gervais, and X. Zhou , PHYSICAL REVIEW B, 82 (2010)
Exchange coupling in silicon quantum dots: Theoretical considerations for quantum computation, Q. Li, L. Cywinski, D. Culcer, X. Hu, and S. Das Sarma , PHYSICAL REVIEW B, 81 (2010)
Fractional quantum Hall effects in bilayers in the presence of interlayer tunneling and charge imbalance, M. R. Peterson, Z.. Papic, and S. Das Sarma , PHYSICAL REVIEW B, 82 (2010)
Fractional Quantum Hall State at nu=5/2 and the Moore-Read Pfaffian, M.. Storni, R.. H. Morf, and S. Das Sarma , PHYSICAL REVIEW LETTERS, 104 (2010)
F-wave pairing of cold atoms in optical lattices, W-C. Lee, C. Wu, and S. Das Sarma , Phys. Rev. A, 82 (2010)
Generic New Platform for Topological Quantum Computation Using Semiconductor Heterostructures, J. D. Sau, R. M. Lutchyn, S. Tewari, and S. Das Sarma , Phys. Rev. Lett., 104, 040502 (2010)
Insulating behavior in metallic bilayer graphene: Interplay between density inhomogeneity and temperature, E.. H. Hwang, and S. Das Sarma , PHYSICAL REVIEW B, 82 (2010)
Interacting Hofstadter Spectrum of Atoms in an Artificial Gauge Field, S. Powell, R. Barnett, R. Sensarma, and S. Das Sarma , PHYSICAL REVIEW LETTERS, 104, 255303 (2010)
Interface roughness, valley-orbit coupling, and valley manipulation in quantum dots, D. Culcer, X. Hu, and S. Das Sarma , PHYSICAL REVIEW B, 82 (2010)
Majorana Fermions and a Topological Phase Transition in Semiconductor-Superconductor Heterostructures, R. M. Lutchyn, J. D. Sau, and S. Das Sarma , Phys. Rev. Lett., 105, 077001 (2010)
Non-Abelian quantum order in spin-orbit-coupled semiconductors: Search for topological Majorana particles in solid-state systems, J. D. Sau, S. Tewari, R. M. Lutchyn, T. D. Stanescu, and S. Das Sarma , Phys. Rev. B, 82, 214509 (2010)
Non-Abelian topological order in noncentrosymmetric superconductors with broken time-reversal symmetry, P. Ghosh, J. D. Sau, S. Tewari, and S. Das Sarma , Phys. Rev. B, 82 (2010)
Plasmon-phonon coupling in graphene, E.. H. Hwang, R. Sensarma, and S. Das Sarma , PHYSICAL REVIEW B, 82 (2010)
Predicted Mobility Edges in One-Dimensional Incommensurate Optical Lattices: An Exactly Solvable Model of Anderson Localization, J. Biddle, and S. Das Sarma , Phys. Rev. Lett., 104, 070601 (2010)

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