Abstract
We present a mathematical and computational framework to couple the Keldysh non equilibrium quantum transport formalism with a nanoscale lattice Boltzmann method for the computational design of quantum-engineered nanofluidic devices.
Keldysh-Lattice Boltzmann approach to quantum nanofluidics
Related papers
Ranked by semantic similarity — how closely each paper's abstract matches this one (100% = near-identical topic).
- Fully quantum algorithm for lattice Boltzmann methods with application to partial differential equations (2023)74% match
- Quantum lattice Boltzmann method for simulating nonlinear fluid dynamics (2025)73% match
- Quantum computing for simulation of fluid dynamics (2024)72% match
- Simulating non-trivial incompressible flows with a quantum lattice Boltzmann algorithm (2025)72% match
- Towards Quantum Machine Learning of Lattice Boltzmann Collision Operators for Fluid Dynamic Simulations (2025)71% match
- Quantum Lattice Kinetic Scheme for Solving Two-dimensional and Three-dimensional Incompressible Flows (2025)71% match
- Explicit Quantum Circuit Simulation of Nonlinear 1-Dimensional Fluid with Carleman-linearized Boltzmann Method (2026)70% match
- Improved Quantum Lattice Boltzmann Method for Advection-Diffusion Equations with a Linear Collision Model (2025)70% match