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Muller Boundary Integral Equations in the Microring Lasers Theory is important for using the Muller boundary integral equations in the microring lasers theory.
Muller Boundary Integral Equations for Solving Generalized Complex-Frequency Eigenvalue Problem the generalizedcomplex-frequency eigenvalue problem and the eigenvalue problemfor the Muller boundary integral equations
Numerical modeling of on-threshold modes of eccentric-ring microcavity lasers using the Muller integral equations and the trigonometric Galerkin method with circular air hole. As a tool of computational electromagnetics, we use the Muller boundary integral
Spectra, Thresholds, and Modal Fields of a Triangular Microcavity Laser eigenvalue problem for the Muller integral equation on the cavity's boundary. Discretizing it with a Nyström
Modal Fields of a Triangular Microcavity Laser with a Piercing Hole as solutions of the Lasing Eigenvalue Problem using the system of Muller boundary integral equations
Spectra, thresholds, and modal fields of a circular microcavity laser transforming into a square for the Muller boundary integral equation and build a numerical algorithm of its solution. Computations
Convergence of the galerkin method for solving a nonlinear problem of the eigenmodes of microdisk lasersThis paper investigates an eigenvalue problem for the Helmholtz equation on the plane modeling
Why elliptic microcavity lasers emit light on bow-tie-like modes instead of whispering-gallery-like modes conditions. The instrument of our study is the set of two coupled Muller boundary integral equations (BIE
Field patterns of whispering-gallery and bow-tie modes of elliptic microcavity lasers with circular active regions based on the Muller boundary equations solved by the Nystrom method. They showed that the whispering
Spectra, thresholds, and modal fields of a circular microcavity laser transforming into a square for the Muller boundary integral equation and build a numerical algorithm of its solution. Computations
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