7 citations · 14 across the 8 of their papers we have counts for
8 papers
Efficient and Expressive Boundary Conditions in Quantum Lattice Boltzmann Methods
Călin A. Georgescu, Matthias Möller
Quantum Lattice Boltzmann Methods (QLBM) have emerged as a promising candidate for quantum realizations of computational fluid dynamics solvers. However, despite intensive research…
Quantum Search in Superposed Quantum Lattice Gas Automata and Lattice Boltzmann Systems
Călin A. Georgescu, Matthias Möller
As the scope of Computational Fluid Dynamics (CFD) grows to encompass ever larger problem scales, so does the interest in whether quantum computing can provide an advantage. In rec…
Goal-Adaptive Meshing of Isogeometric Kirchhoff-Love Shells
H. M. Verhelst, A. Mantzaflaris, M. Möller +1
Mesh adaptivity is a technique to provide detail in numerical solutions without the need to refine the mesh over the whole domain. Mesh adaptivity in isogeometric analysis can be d…
Efficient parameterised compilation for hybrid quantum programming
A. M. Krol, K. Mesman, A. Sarkar +2
Near term quantum devices have the potential to outperform classical computing through the use of hybrid classical-quantum algorithms such as Variational Quantum Eigensolvers. Thes…
QPack: Quantum Approximate Optimization Algorithms as universal benchmark for quantum computers
Koen Mesman, Zaid Al-Ars, Matthias Möller
In this paper, we present QPack, a universal benchmark for Noisy Intermediate-Scale Quantum (NISQ) computers based on Quantum Approximate Optimization Algorithms (QAOA). Unlike oth…
An IGA Framework for PDE-Based Planar Parameterization on Convex Multipatch Domains
Jochen Hinz, Matthias Möller, Cornelis Vuik
The first step towards applying isogeometric analysis techniques to solve PDE problems on a given domain consists in generating an analysis-suitable mapping operator between parame…
Extension of B-spline Material Point Method for unstructured triangular grids using Powell-Sabin splines
Pascal de Koster, Roel Tielen, Elizaveta Wobbes +1
The Material Point Method (MPM) is a numerical technique that combines a fixed Eulerian background grid and Lagrangian point masses to simulate materials which undergo large deform…
High-Order Isogeometric Methods for Compressible Flows. I. Scalar Conservation Laws
Andrzej Jaeschke, Matthias Möller
Isogeometric analysis was applied very successfully to many problem classes like linear elasticity, heat transfer and incompressible flow problems but its application to compressib…