Pages that link to "Item:Q683393"
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The following pages link to A geometry preserving, conservative, mesh-to-mesh isogeometric interpolation algorithm for spatial adaptivity of the multigroup, second-order even-parity form of the neutron transport equation (Q683393):
Displaying 8 items.
- Comparison of multimesh \(hp\)-FEM to interpolation and projection methods for spatial coupling of thermal and neutron diffusion calculations (Q630348) (← links)
- Energy dependent mesh adaptivity of discontinuous isogeometric discrete ordinate methods with dual weighted residual error estimators (Q1685437) (← links)
- Spatial adaptivity of the SAAF and weighted least squares (WLS) forms of the neutron transport equation using constraint based, locally refined, isogeometric analysis (IGA) with dual weighted residual (DWR) error measures (Q2127005) (← links)
- An adaptive, hanging-node, discontinuous isogeometric analysis method for the first-order form of the neutron transport equation with discrete ordinate \((S_{\mathrm{N}})\) angular discretisation (Q2309088) (← links)
- Discontinuous isogeometric analysis methods for the first-order form of the neutron transport equation with discrete ordinate (\(S_N\)) angular discretisation (Q2375199) (← links)
- NURBS Enhanced Virtual Element Methods for the Spatial Discretization of the Multigroup Neutron Diffusion Equation on Curvilinear Polygonal Meshes (Q5104567) (← links)
- Energy-Dependent, Self-Adaptive Mesh <i>h</i> ( <i>p</i> )-Refinement of a Constraint-Based Continuous Bubnov-Galerkin Isogeometric Analysis Spatial Discretization of the Multi-Group Neutron Diffusion Equati (Q6571972) (← links)
- A symmetric interior-penalty discontinuous Galerkin isogeometric analysis spatial discretization of the self-adjoint angular flux form of the neutron transport equation (Q6643575) (← links)