Publication | Open Access
Krylov-Projected Quantum Monte Carlo Method
69
Citations
37
References
2015
Year
Spectral TheoryQuantum DynamicQuantum Lattice SystemEngineeringMany-body Quantum PhysicState PropertiesComputational ChemistryQuantum ComputingHamiltonian Eigenvalue ProblemExcited StatesQuantum SciencePhysicsMonte CarloQuantum ChemistryMonte Carlo SamplingNatural SciencesMonte Carlo MethodApplied PhysicsMany-body Problem
We present an approach to the calculation of arbitrary spectral, thermal, and excited state properties within the full configuration interaction quzantum Monte Carlo framework. This is achieved via an unbiased projection of the Hamiltonian eigenvalue problem into a space of stochastically sampled Krylov vectors, thus, enabling the calculation of real-frequency spectral and thermal properties and avoiding explicit analytic continuation. We use this approach to calculate temperature-dependent properties and one- and two-body spectral functions for various Hubbard models, as well as isolated excited states in ab initio systems.
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