Inhomogeneous dielectrics: conformal mapping and finite-element models [PDF]
Field singularities in electrostatic and magnetostatic fields require special attention in field calculations, and today finite element methods are normally used, both in homogeneous and in inhomogeneous dielectric cases.
Costamagna Eugenio, Barba Paolo Di
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On distortion under mappings satisfying the inverse Poletsky inequality
As it is known, conformal mappings are locally Lipschitz at inner points of a domain, and quasiconformal (quasiregular) mappings are locally H ̈older continuous.
E. O. Sevost'yanov +3 more
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Explicit calculation method for cell alignment in non-circular geometries. [PDF]
Miyazako H, Nara T.
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Duality of capacities and Sobolev extendability in the plane. [PDF]
Zhang YR.
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Geometric Structures Induced by Deformations of the Legendre Transform. [PDF]
Morales PA, Korbel J, Rosas FE.
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An alternative approach to study irrotational periodic gravity water waves. [PDF]
Basu B, Martin CI.
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Immersed boundary-conformal isogeometric method for linear elliptic problems. [PDF]
Wei X, Marussig B, Antolin P, Buffa A.
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Conformal Field Theory at the Lattice Level: Discrete Complex Analysis and Virasoro Structure. [PDF]
Hongler C, Kytölä K, Viklund F.
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Synthetically non-Hermitian nonlinear wave-like behavior in a topological mechanical metamaterial. [PDF]
Xiu H +8 more
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The Siegel-Klein Disk: Hilbert Geometry of the Siegel Disk Domain. [PDF]
Nielsen F.
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