High-Order Accurate Local Schemes for Fractional Differential Equations

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Isogeometric analysis is a powerful paradigm which exploits the high smoothness of splines for the numerical solution of high order partial differential equations. However, the tensor-product structure of standard multivariate B-spline models is not well s ...

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A unified numerical framework is presented for the modelling of multiphasic viscoelastic and elastic flows. The rheologies considered range from incompressible Newtonian or Oldroyd-B viscoelastic fluids to Neo-Hookean elastic solids. The model is formulate ...

Long global gyrokinetic turbulence simulations are particularly challenging in situations where the system deviates strongly from its initial state and when fluctuation levels are high, for example, in strong gradient regions. For particle-in-cell simulati ...

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High-Order Accurate Local Schemes for Fractional Differential Equations

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Adaptive isogeometric methods with C-1 (truncated) hierarchical splines on planar multi-patch domains

State-Based Versus Time-Based Estimation of the Gait Phase for Hip Exoskeletons in Steady and Transient Walking

Distributionally Robust Linear Quadratic Control

TCB-spline-based isogeometric analysis method with high-quality parameterizations

Efficient and Accurate Handling of Periodic Flows in Time-Sensitive Networks

Explicit Stabilized Multirate Method For Stiff Differential Equations

Numerical simulation of immiscible incompressible viscous, viscoelastic and elastic multiphase flows

Gyrokinetic simulations of turbulence and zonal flows driven by steep profile gradients using a delta-f approach with an evolving background Maxwellian

Efficient approximation of cardiac mechanics through reduced-order modeling with deep learning-based operator approximation

Numerical and experimental investigation of spiral-grooved gas journal bearings

TimeEvolver: A program for time evolution with improved error bound