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A survey of quantum computing for finance
Quantum computers are expected to surpass the computational capabilities of classical
computers during this decade and have transformative impact on numerous industry sectors …
computers during this decade and have transformative impact on numerous industry sectors …
Towards provably efficient quantum algorithms for large-scale machine-learning models
Large machine learning models are revolutionary technologies of artificial intelligence
whose bottlenecks include huge computational expenses, power, and time used both in the …
whose bottlenecks include huge computational expenses, power, and time used both in the …
Quantum simulation of partial differential equations: Applications and detailed analysis
We study a recently introduced simple method [S. **, N. Liu, and Y. Yu, Quantum simulation
of partial differential equations via Schrödingerisation, arxiv: 2212.13969] for solving …
of partial differential equations via Schrödingerisation, arxiv: 2212.13969] for solving …
Efficient quantum algorithm for dissipative nonlinear differential equations
Nonlinear differential equations model diverse phenomena but are notoriously difficult to
solve. While there has been extensive previous work on efficient quantum algorithms for …
solve. While there has been extensive previous work on efficient quantum algorithms for …
Quantum simulation of partial differential equations via schrodingerisation: technical details
We study a new method-called Schrodingerisation introduced in [**, Liu, Yu, arxiv:
2212.13969]-for solving general linear partial differential equations with quantum simulation …
2212.13969]-for solving general linear partial differential equations with quantum simulation …
Improved quantum algorithms for linear and nonlinear differential equations
H Krovi - Quantum, 2023 - quantum-journal.org
We present substantially generalized and improved quantum algorithms over prior work for
inhomogeneous linear and nonlinear ordinary differential equations (ODE). Specifically, we …
inhomogeneous linear and nonlinear ordinary differential equations (ODE). Specifically, we …
Quantum computing of fluid dynamics using the hydrodynamic Schrödinger equation
Simulating fluid dynamics on a quantum computer is intrinsically difficult due to the nonlinear
and non-Hamiltonian nature of the Navier-Stokes equation (NSE). We propose a framework …
and non-Hamiltonian nature of the Navier-Stokes equation (NSE). We propose a framework …
Time complexity analysis of quantum algorithms via linear representations for nonlinear ordinary and partial differential equations
We construct quantum algorithms to compute the solution and/or physical observables of
nonlinear ordinary differential equations (ODEs) and nonlinear Hamilton-Jacobi equations …
nonlinear ordinary differential equations (ODEs) and nonlinear Hamilton-Jacobi equations …
Quantum algorithm for lattice Boltzmann (QALB) simulation of incompressible fluids with a nonlinear collision term
We present a full quantum algorithm for the lattice Boltzmann method for simulating fluid
flows, the only such algorithm to implement both the streaming and collision substeps as …
flows, the only such algorithm to implement both the streaming and collision substeps as …
Efficient quantum amplitude encoding of polynomial functions
Loading functions into quantum computers represents an essential step in several quantum
algorithms, such as quantum partial differential equation solvers. Therefore, the inefficiency …
algorithms, such as quantum partial differential equation solvers. Therefore, the inefficiency …