Pages that link to "Item:Q1913786"
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The following pages link to The origin of spurious solutions in computational electromagnetics (Q1913786):
Displaying 17 items.
- (Q4385935) (← links)
- (Q4693855) (← links)
- Convergence of Explicit $$P_1$$ Finite-Element Solutions to Maxwell’s Equations (Q5117956) (← links)
- DISCONTINUOUS/CONTINUOUS LEAST-SQUARES FINITE ELEMENT METHODS FOR ELLIPTIC PROBLEMS (Q5315675) (← links)
- Simplifying numerical solution of constrained PDE systems through involutive completion (Q5695389) (← links)
- LAGRANGIAN AND SYMMETRY STRUCTURE OF THE DIVERGENCE CLEANING MODEL BASED ON GENERALIZED LAGRANGE MULTIPLIERS (Q5715623) (← links)
- Meshfree Finite Differences for Vector Poisson and Pressure Poisson Equations with Electric Boundary Conditions (Q5743964) (← links)
- Magnetohydrodynamic simulations of the elliptical instability in triaxial ellipsoids (Q5875303) (← links)
- Analysis of a least squares finite element method for the circular arch problem. (Q5931637) (← links)
- Least-squares finite element approximations to the Timoshenko beam problem. (Q5931645) (← links)
- Self-consistent numerical simulation of isotope separation by selective ion cyclotron resonance heating in a magnetically confined plasma (Q5951850) (← links)
- A novel class of explicit divergence-free time-domain methods for efficiently solving Maxwell's equations (Q6098739) (← links)
- Robust globally divergence-free weak Galerkin finite element method for incompressible magnetohydrodynamics flow (Q6121812) (← links)
- On the edge element boundary element method/finite element method coupling for time harmonic electromagnetic scattering problems (Q6555521) (← links)
- A p-adaptive method for electromagnetic wave propagation (Q6557474) (← links)
- Second order divergence constraint preserving entropy stable finite difference schemes for ideal two-fluid plasma flow equations (Q6629225) (← links)
- Energy norm error estimates and convergence analysis for a stabilized Maxwell's equations in conductive media. (Q6648025) (← links)