The following pages link to A generalized Green's theorem (Q1195649):
Displaying 20 items.
- Numerical electroseismic modeling: a finite element approach (Q422873) (← links)
- Identification problems related to cylindrical dielectrics \({}^{**}\)in presence of polarization\({}^{**}\) (Q478708) (← links)
- A domain decomposition method for the parallelization of a three-dimensional Maxwell solver based on a constrained formulation (Q554589) (← links)
- \(A_ \infty\) and the Green function (Q1314922) (← links)
- A mixed boundary value problem for TFT/LCD: Analysis and numerical methods (Q1570130) (← links)
- An extension of Green's area theorem (Q1645049) (← links)
- A magnetostatic energy formula arising from the \(L^2\)-orthogonal decomposition of the stray field (Q1659293) (← links)
- Green's theorem from the viewpoint of applications. (Q1775158) (← links)
- On traces for \(\mathbf H(\text{curl},\Omega)\) in Lipschitz domains. (Q1857015) (← links)
- On the solvability of some dynamic poroelastic problems (Q2332066) (← links)
- On traces for functional spaces related to Maxwell's equations Part I: An integration by parts formula in Lipschitz polyhedra (Q2707980) (← links)
- Finite element approximation of coupled seismic and electromagnetic waves in fluid-saturated poroviscoelastic media (Q3082472) (← links)
- The General Form of Green's Theorem (Q3198035) (← links)
- (Q4038571) (← links)
- A NONCONFORMING MIXED FINITE ELEMENT METHOD FOR MAXWELL'S EQUATIONS (Q4798808) (← links)
- ON THE EXISTENCE AND UNIQUENESS OF SOLUTIONS TO MAXWELL'S EQUATIONS IN BOUNDED DOMAINS WITH APPLICATION TO MAGNETOTELLURICS (Q4798809) (← links)
- Representation of continuous functions as sums of Green functions (Q4875569) (← links)
- (Q5845061) (← links)
- The Gauss-Green theorem (Q5896592) (← links)
- The Gauss-Green theorem (Q5903995) (← links)
