Pages that link to "Item:Q1292178"
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The following pages link to On a selfadjoint realization of curl and some of its applications (Q1292178):
Displaying 20 items.
- Characterization of the kernel of the operator CURL CURL (Q875313) (← links)
- On a selfadjoint realization of curl in exterior domains (Q1281663) (← links)
- Finite element approximation of the spectrum of the curl operator in a multiply connected domain (Q1620892) (← links)
- Explicit div-curl inequalities in bounded and unbounded domains of \({{\mathbb {R}}}^3\) (Q1690124) (← links)
- Self-adjoint curl operators (Q1953872) (← links)
- Well-posedness for a general class of differential inclusions (Q2304436) (← links)
- A right inverse operator for \(\operatorname{curl}+\lambda \) and applications (Q2422694) (← links)
- A non-autonomous model for the evolution of electromagnetic fields in complex media (Q2870736) (← links)
- Numerical approximation of the spectrum of the curl operator (Q2871176) (← links)
- On a group-theoretical approach to the curl operator (Q2906917) (← links)
- Debye Sources, Beltrami Fields, and a Complex Structure on Maxwell Fields (Q3451345) (← links)
- Time domain study of the Drude–Born–Fedorov model for a class of heterogeneous chiral materials (Q4921721) (← links)
- On electromagnetic waves in complex linear media in nonsmooth domains (Q4921727) (← links)
- Собственные функции операторов ротора, градиента дивергенции и Стокса. Приложения (Q5221919) (← links)
- The curl operator on odd-dimensional manifolds (Q5379340) (← links)
- Gauss-compatible Galerkin schemes for time-dependent Maxwell equations (Q5741488) (← links)
- A Graph-Based Algorithm for the Approximation of the Spectrum of the Curl Operator (Q5886854) (← links)
- On the principal eigenvalue of the Stokes operator in cylindrical domains (Q6064480) (← links)
- Optimal convex domains for the first curl eigenvalue in dimension three (Q6582239) (← links)
- A note on some non-local boundary conditions and their use in connection with Beltrami fields (Q6643888) (← links)