Faculty

Institution

Unit

Venue

Robert Sims

Professor

University of Arizona

Affiliations

Mathematics

Applied Mathematics

College of Science

Mathematics

Robert Sims is currently serving as an Applied Mathematics Professor at University of Arizona.

Honors

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Experiences

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Education

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Robert Sims

University of Arizona

Professor

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applied mathematics physics mathematical physics mathematics quantum mechanics quantum science spectral theory theoretical physics statistical physics mathematical sciences many-body quantum physics statistical mechanics lieb-robinson bounds quantum theory quantum lattice system quantum systems dynamical systems condensed matter physics particle physics graph theory localization statistics condensed matter quantum dynamics many-body problem lattice theory quantum lattice systems information theory oscillation theory wave scattering anomalous diffusion quasi-locality bounds disordered oscillator systems correlation stability entropy computational physics magnetic resonance boundary value problems probabilistic graph theory lattice (order) topological phases complex function theory fundamental physics spin phenomenon quantum magnetism spin dynamics many-body localization bulk gap automorphic equivalence quantum tree graphs high energy physics numerical simulations scientific computing numerical mathematics continuum modeling quantum communications quantum algebra topological quantum state analytic number theory shell theory lie point symmetry reflection removal finite fields hamiltonian theory glass-forming liquids glass transition integrable systems exponential clustering theorem sherrington-kirkpatrick spin-glass model variational principle gapped phases anharmonic lattice systems weak disorder lattice site bernoulli-anderson models quantum computing quantum spin systems particle dynamics

Notable Scholarly Works

Notable Federal Grants

Collaborators

On Quasi-Locality and Decay of Correlations for Long-Range Models of Open Quantum Spin Systems. Journal of Physics A Mathematical and Theoretical (2024)

Eric B RoonRobert Sims

physicslong-range modelsparticle physics

Stability of the Bulk Gap for Frustration-Free Topologically Ordered Quantum Lattice Systems. Letters in Mathematical Physics (2024)

Bruno NachtergaeleRobert SimsAmanda Young

topological phasesquantum mechanicsquantum lattice systemsstatistical physicsphysicsquantum materialsmathematicsquantum lattice systemtopological quantum stategns hamiltonianquantum sciencebulk gapspectral theory

Quasi-Locality Bounds for Quantum Lattice Systems. Part II. Perturbations of Frustration-Free Spin Models With Gapped Ground States. Annales Henri Poincaré (2021)

Bruno NachtergaeleRobert SimsAmanda Young

statistical mechanicsquantum computingquantum mechanicsquantum lattice systemsstatistical physicsphysicscomputational physicsmathematical physicstheoretical physicsmathematicsquantum lattice systemquantum theoryquasi-locality boundsmany-body quantum physicsquantum sciencebulk gap

Analytic Trends in Mathematical Physics. Contemporary mathematics - American Mathematical Society (2020)

Abdul-Rahman, HoussamSims, RobertYoung, Amanda

complex function theoryasymptotic analysisanalytic trendsfundamental physicstheoretical physicsmathematical physicsmathematicscomplex analysismathematical analysisapplied mathematics

Lieb–Robinson Bounds and Strongly Continuous Dynamics for a Class of Many-Body Fermion Systems in $${\Mathbb {R}}^D$$. Annales Henri Poincaré (2020)

Martin GebertBruno NachtergaeleJake ReschkeRobert Sims

dynamical systemslieb-robinson boundsmany-body fermion systemsparticle physics

On the Regime of Localized Excitations for Disordered Oscillator Systems. Letters in Mathematical Physics (2020)

Houssam Abdul-RahmanRobert SimsGünter Stolz

particle physicsphysicsmathematical physicslocalized excitationsdisordered oscillator systemsoscillation theory

Quasi-Locality Bounds for Quantum Lattice Systems. I. Lieb-Robinson Bounds, Quasi-Local Maps, and Spectral Flow Automorphisms. Journal of Mathematical Physics (2019)

Bruno NachtergaeleRobert SimsAmanda Young

statistical mechanicsquantum mechanicsquantum lattice systemslattice sitephysicsquantum systemstheoretical physicsmathematical physicsmathematicsquantum lattice systemquantum theoryquasi-locality boundsquantum dynamicsquantum sciencespectral theoryapplied mathematicsmathematical sciences

Quasi-Locality Bounds for Quantum Lattice Systems. Part I. Lieb-Robinson Bounds, Quasi-Local Maps, and Spectral Flow Automorphisms. J. Math. Phys. (2019)

quantum mechanicsquantum lattice systemsquantum information sciencequantum systemstheoretical physicsmathematicsquantum lattice systemquasi-locality boundsspectral flow automorphismsquantum scienceapplied mathematicsmathematical scienceslattice theory

Correlations in Disordered Quantum Harmonic Oscillator Systems: The Effects of Excitations and Quantum Quenches. Contemporary mathematics - American Mathematical Society (2018)

Houssam Abdul-RahmanRobert SimsGünter Stolz

quantum quenchescorrelationmathematical physicsapplied mathematics

Lieb-Robinson Bounds, the Spectral Flow, and Stability of the Spectral Gap for Lattice Fermion Systems. Contemporary mathematics - American Mathematical Society (2018)

Bruno NachtergaeleRobert SimsAmanda Young

quantum mechanicsquantum field theoryphysicstheoretical physicsmathematical physicslieb-robinson boundsmathematicsquantum lattice systemquantum theoryquantum algebramany-body quantum physicsquantum sciencespectral flowspectral theoryapplied mathematicslattice fermion systems

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Robert Sims

Professor

University of Arizona

Affiliations

Mathematics

Applied Mathematics

College of Science

Mathematics

Robert Sims is currently serving as an Applied Mathematics Professor at University of Arizona.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Robert Sims

University of Arizona

Professor

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

On Quasi-Locality and Decay of Correlations for Long-Range Models of Open Quantum Spin Systems. Journal of Physics A Mathematical and Theoretical (2024)

Eric B RoonRobert Sims

physicslong-range modelsparticle physics

Stability of the Bulk Gap for Frustration-Free Topologically Ordered Quantum Lattice Systems. Letters in Mathematical Physics (2024)

Bruno NachtergaeleRobert SimsAmanda Young

Quasi-Locality Bounds for Quantum Lattice Systems. Part II. Perturbations of Frustration-Free Spin Models With Gapped Ground States. Annales Henri Poincaré (2021)

Bruno NachtergaeleRobert SimsAmanda Young

Analytic Trends in Mathematical Physics. Contemporary mathematics - American Mathematical Society (2020)

Abdul-Rahman, HoussamSims, RobertYoung, Amanda

complex function theoryasymptotic analysisanalytic trendsfundamental physicstheoretical physicsmathematical physicsmathematicscomplex analysismathematical analysisapplied mathematics

Lieb–Robinson Bounds and Strongly Continuous Dynamics for a Class of Many-Body Fermion Systems in $${\Mathbb {R}}^D$$. Annales Henri Poincaré (2020)

Martin GebertBruno NachtergaeleJake ReschkeRobert Sims

dynamical systemslieb-robinson boundsmany-body fermion systemsparticle physics

On the Regime of Localized Excitations for Disordered Oscillator Systems. Letters in Mathematical Physics (2020)

Houssam Abdul-RahmanRobert SimsGünter Stolz

particle physicsphysicsmathematical physicslocalized excitationsdisordered oscillator systemsoscillation theory

Quasi-Locality Bounds for Quantum Lattice Systems. I. Lieb-Robinson Bounds, Quasi-Local Maps, and Spectral Flow Automorphisms. Journal of Mathematical Physics (2019)

Bruno NachtergaeleRobert SimsAmanda Young

Quasi-Locality Bounds for Quantum Lattice Systems. Part I. Lieb-Robinson Bounds, Quasi-Local Maps, and Spectral Flow Automorphisms. J. Math. Phys. (2019)

Correlations in Disordered Quantum Harmonic Oscillator Systems: The Effects of Excitations and Quantum Quenches. Contemporary mathematics - American Mathematical Society (2018)

Houssam Abdul-RahmanRobert SimsGünter Stolz

quantum quenchescorrelationmathematical physicsapplied mathematics

Lieb-Robinson Bounds, the Spectral Flow, and Stability of the Spectral Gap for Lattice Fermion Systems. Contemporary mathematics - American Mathematical Society (2018)

Bruno NachtergaeleRobert SimsAmanda Young

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Similar Faculty Members

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statistical physic

quantum information science

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statistical mechanic

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University of Illinois Urbana-Champaign

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Alexander Seidel

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