Pages that link to "Item:Q4271099"
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The following pages link to High-Order and Efficient Methods for the Vorticity Formulation of the Euler Equations (Q4271099):
Displaying 14 items.
- Quadrature by expansion: a new method for the evaluation of layer potentials (Q348043) (← links)
- Applying a second-kind boundary integral equation for surface tractions in Stokes flow (Q630461) (← links)
- Compact high-order schemes for the Euler equations (Q1117791) (← links)
- Ubiquitous evaluation of layer potentials using quadrature by kernel-independent expansion (Q1647663) (← links)
- A dynamical polynomial chaos approach for long-time evolution of SPDEs (Q1693454) (← links)
- A fast algorithm for quadrature by expansion in three dimensions (Q2220638) (← links)
- A fast algorithm with error bounds for quadrature by expansion (Q2312108) (← links)
- Fast convolution with free-space Green's functions (Q2424423) (← links)
- Wiener chaos expansions and numerical solutions of randomly forced equations of fluid mechanics (Q2498522) (← links)
- A convergent boundary integral method for three-dimensional water waves (Q2719062) (← links)
- Methods for computing singular and nearly singular integrals (Q3372994) (← links)
- A high-order element-based Galerkin method for the barotropic vorticity equation (Q3623207) (← links)
- Numerical solutions of high-Re recirculating flows in vorticity-velocity form (Q3826230) (← links)
- The Anisotropic Truncated Kernel Method for Convolution with Free-Space Green's Functions (Q4558230) (← links)
