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Applicable Analysis
An International Journal
Volume 93, 2014 - Issue 9
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Articles

Eigenwaves in waveguides with dielectric inclusions: completeness

Yury ShestopalovKarlstad University, Karlstad, SE65188, Sweden.Correspondence[email protected]
&
Yury SmirnovDepartment of Mathematics and Supercomputing, Penza State University, ul. Krasnaya 40, Penza440017, Russia.
Pages 1824-1845 | Received 20 Aug 2013, Accepted 26 Sep 2013, Published online: 27 Nov 2013

Citations (17)

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Read on this site (2)

Eugene Smolkin, Yury Smirnov & Yury Shestopalov. (2022) Surface waves in an open circular waveguide filled with inhomogeneous chiral media. Journal of Electromagnetic Waves and Applications 36:4, pages 505-519.
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Yury Smirnov & Eugene Smolkin. (2020) Eigenwaves in a lossy metal-dielectric waveguide. Applicable Analysis 99:1, pages 1-12.
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Articles from other publishers (15)

Yu. G. Smirnov & E. G. Smolkin. (2023) The Method of Integral Variational Relations in the Problem of Eigenwaves of a Plane Dielectric Layer Coated with Graphene. Lobachevskii Journal of Mathematics 44:9, pages 4070-4078.
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E. Smolkin & M. Snegur. (2022) Mathematical Theory of Leaky Waves in an Anisotropic Waveguide. Lobachevskii Journal of Mathematics 43:5, pages 1285-1292.
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Yury Shestopalov, Yury Smirnov & Eugene SmolkinYury Shestopalov, Yury Smirnov & Eugene Smolkin. 2022. Optical Waveguide Theory. Optical Waveguide Theory 221 258 .
Yury Shestopalov, Yury Smirnov & Eugene SmolkinYury Shestopalov, Yury Smirnov & Eugene Smolkin. 2022. Optical Waveguide Theory. Optical Waveguide Theory 59 121 .
E. Smolkin & M. A. Moskaleva. (2021) Normal Waves in an Open Anisotropic Regular Waveguide of Arbitrary Cross Section. Lobachevskii Journal of Mathematics 42:6, pages 1453-1464.
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Yury Smirnov. (2021) On the Completeness of Normal Waves in an Inhomogeneous Partially Shielded Dielectric Layer. Lobachevskii Journal of Mathematics 42:6, pages 1445-1452.
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Yu. V. Shestopalov & V. Yu. Martynova. (2021) Mathematical Theory of Surface Waves in a Lossy Inhomogeneous Dielectric Waveguide of Arbitrary Cross Section. Lobachevskii Journal of Mathematics 42:6, pages 1419-1430.
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Yu. Smirnov, E. Smolkin & M. Snegur. (2020) Mathematical Theory of Normal Waves in an Anisotropic Rod. Lobachevskii Journal of Mathematics 41:7, pages 1404-1415.
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Yu. Smirnov & E. Smolkin. (2020) Complex Waves in Dielectric Layer. Lobachevskii Journal of Mathematics 41:7, pages 1396-1403.
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Valeria Yu. Martynova, Marina A. Moskaleva & Daria V. Raschetova. (2020) Symmetric guided waves in an isotropic inhomogeneous shielded waveguide. Symmetric guided waves in an isotropic inhomogeneous shielded waveguide.
Eugene Smolkin & Yury Smirnov. (2020) MATHEMATICAL THEORY OF NORMAL WAVES IN AN OPEN METAL-DIELECTRIC REGULAR WAVEGUIDE OF ARBITRARY CROSS SECTION. Mathematical Modelling and Analysis 25:3, pages 391-408.
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Yury Smirnov & Eugene Smolkin. (2019) Mathematical Theory of Normal Waves in Radially Inhomogenous Dielectric Rod. Lobachevskii Journal of Mathematics 40:10, pages 1711-1724.
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Y. V. Shestopalov, E. Smolkin & E. Kuzmina. (2018) Spectra of Nonselfadjoint Eigenvalue Problems for Elliptic Systems in Mathematical Models of the Wave Propagation in Open Waveguides. Lobachevskii Journal of Mathematics 39:8, pages 1117-1129.
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Yury V. Shestopalov & Ekaterina A. Kuzmina. (2018) ON A RIGOROUS PROOF OF THE EXISTENCE OF COMPLEX WAVES IN A DIELECTRIC WAVEGUIDE OF CIRCULAR CROSS SECTION. Progress In Electromagnetics Research B 82, pages 137-164.
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Yu. G. Smirnov & E. Yu. Smolkin. (2017) Discreteness of the spectrum in the problem on normal waves in an open inhomogeneous waveguide. Differential Equations 53:10, pages 1262-1273.
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