Pages that link to "Item:Q2192605"
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The following pages link to Convergence analysis of Galerkin finite element approximations to shape gradients in eigenvalue optimization (Q2192605):
Displaying 18 items.
- On the compatibility of the accuracy of the finite-element method with gradient optimization (Q1204596) (← links)
- An equilibrated fluxes approach to the certified descent algorithm for shape optimization using conforming finite element and discontinuous Galerkin discretizations (Q1747641) (← links)
- Convergence analysis of mixed finite element approximations to shape gradients in the Stokes equation (Q1986443) (← links)
- Shape optimization of Navier-Stokes flows by a two-grid method (Q2083155) (← links)
- Numerical shape optimization among convex sets (Q2096947) (← links)
- Parametric shape optimization using the support function (Q2125069) (← links)
- A level set method for Laplacian eigenvalue optimization subject to geometric constraints (Q2141360) (← links)
- On accuracy of approximate boundary and distributed \(H^1\) shape gradient flows for eigenvalue optimization (Q2332685) (← links)
- Comparison of approximate shape gradients (Q2350723) (← links)
- Optimization of the first Dirichlet Laplacian eigenvalue with respect to a union of balls (Q2698557) (← links)
- Error analysis of the H1 gradient method for shape-optimization problems of continua (Q3121194) (← links)
- On Discrete Shape Gradients of Boundary Type for PDE-constrained Shape Optimization (Q4994417) (← links)
- On Distributed $H^1$ Shape Gradient Flows in Optimal Shape Design of Stokes Flows: Convergence Analysis and Numerical Applications (Q5079550) (← links)
- Improved Discrete Boundary Type Shape Gradients for PDE-constrained Shape Optimization (Q5097602) (← links)
- Numerical Analysis and Its Applications (Q5710625) (← links)
- Shape Optimization of the Stokes Eigenvalue Problem (Q6039269) (← links)
- On Finite Element Approximations to a Shape Gradient Flow in Shape Optimization of Elliptic Problems (Q6049036) (← links)
- On mixed finite element approximations of shape gradients in shape optimization with the <scp>Navier–Stokes</scp> equation (Q6064538) (← links)
