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Boosting the Maxwell double layer potential using a right spin factor

机译:使用右旋因子提高麦克斯韦尔双层电位

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We construct new spin singular integral equations for solving scattering problems for Maxwell's equations, both against perfect conductors and in media with piecewise constant permittivity, permeability and conductivity, improving and extending earlier formulations by the author. These differ in a fundamental way from classical integral equations, which use double layer potential operators, and have the advantage of having a better condition number, in particular in Fredholm sense and on Lipschitz regular interfaces, and do not suffer from spurious resonances. The construction of the integral equations builds on the observation that the double layer potential factorises into a boundary value problem and an ansatz. We modify the ansatz, inspired by a non-selfadjoint local elliptic boundary condition for Dirac equations.
机译:我们构建了新的自旋奇异积分方程,以解决Maxwell等式的散射问题,既通过分段恒定介电常数,渗透率和导电性,渗透率和导电性,通过作者改善和延长较早的配方。 这些从经典积分方程的基本途径不同,它使用双层电位运营商,并且具有更好的条件号,特别是在Fredholm意义上以及Lipschitz常规界面上的优点,并且不会遭受杂散的共振。 整体方程的构造建立在观察中,使双层电位将分解成边值问题和ANSATZ。 我们修改ANSATZ,灵感来自DIRAC方程的非Selfadjoint本地椭圆边界条件。

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