| O. G. Ernst, A finite-element capacitance matrix method for exterior Helmholtz problems, Numer. Math., 75 (1996), pp. 175--204. |
....successfully also to acoustic and electromagnetic scattering problems [6, 14, 15, 16, 22] The algebraic fictitious domain methods are closely related to, and often coincide with, the capacitance matrix methods. Ernst has applied these methods to the two dimensional exterior Helmholtz equation [11]. The research work by Elman and O Leary is directed to the application of these methods to the solution of the three dimensional Helmholtz equation [9, 10] We use the finite element discretization on locally perturbed orthogonal meshes, called locally fitted meshes [22, 30] By using such ....
O. G. Ernst, A finite-element capacitance matrix method for exterior Helmholtz problems, Numer. Math., 75 (1996), pp. 175--204.
.... The algebraic fictitious domain methods are closely related to, and often coincide with, the capacitance matrix methods, which were introduced in the beginning of 1970s [8, 35] Recently, the capacitance matrix methods have been applied to the two dimensional exterior Helmholtz equation by Ernst [14]. The research work by Elman and O Leary is directed to the application of these methods to the solution of the three dimensional Helmholtz equation [12] The rest of the paper is organized as follows: In Section 2, we introduce different approximate 2 W W o o o o G o o spherical coordinates ....
O. G. Ernst. A finite-element capacitance matrix method for exterior Helmholtz problems. Numer. Math., 75(2):175--204, 1996.
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O. G. Ernst, A finite-element capacitance matrix method for exterior Helmholtz problems, Numer. Math., 75 (1996), pp. 175--204.
No context found.
O.G. Ernst, "A finite-element capacitance matrix method for exterior Helmholtz problems", Numer. Math., 75, 175--204 (1996).
No context found.
O. G. ERNST, A finite-element capacitance matrix method for exterior Helmholtz problems, Numer. Math., 75 (1996), pp. 175--204.
No context found.
O.G. Ernst, "A finite-element capacitance matrix method for exterior Helmholtz problems", Numer. Math., 75, 175--204 (1996).
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