Alexander M. Lerer

Prof. Alexander M. Lerer

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Academic Career Length

52Years (1975-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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1 January 1993 in IEEE Transactions on Microwave Theory and Techniques
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Journal Article
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ALAlexander M. Lerer
Alexander M. Lerer
ASA.G. Schuchinsky
A.G. Schuchinsky
7 November 2012 in Journal of Communications Technology and Electronics
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Journal Article
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ALAlexander M. Lerer
Alexander M. Lerer
The problem of diffraction of electromagnetic waves by 2D periodic metal gratings is solved with allowance for the finite permittivity of a metal in the optical band. The developed mathematical model...
30 January 2014 in Photonics Research
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ALAlexander M. Lerer
Alexander M. Lerer
IDI. V. Donets
I. V. Donets
GKG. A. Kalinchenko
G. A. Kalinchenko
PMP. V. Makhno
P. V. Makhno
Optics InfoBase is the Optical Society's online library for flagship journals, partnered and copublished journals, and recent proceedings from OSA conferences.
26 August 2014 in Journal of the Optical Society of America B
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MMM. I. Mazuritskiy
M. I. Mazuritskiy
SDSultan Dabagov
Sultan Dabagov
Augusto MARCELLIAugusto MARCELLI
Augusto MARCELLI
ALAlexander M. Lerer
Alexander M. Lerer
ANA. Novakovich
A. Novakovich
KDK. Dziedzic-Kocurek
K. Dziedzic-Kocurek
Optics InfoBase is the Optical Society's online library for flagship journals, partnered and copublished journals, and recent proceedings from OSA conferences.
21 January 2005 in Journal of Optics A: Pure and Applied Optics
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ASA G Schuchinsky
A G Schuchinsky
DZDmitry Zelenchuk
Dmitry Zelenchuk
ALAlexander M. Lerer
Alexander M. Lerer
1 May 2016 in Journal of Communications Technology and Electronics
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ALAlexander M. Lerer
Alexander M. Lerer
III. N. Ivanova
I. N. Ivanova
A rigorous and an approximate method are applied to solve the problem of diffraction of electromagnetic waves of the optical range from a 2D grating made of rectangular metal strips. The rigorous method is based on the numerical-analytical method of the solution of a volume integro-differential equation (VIDE). In the second method, the approximate boundary conditions (ABCs) for a thin dielectric layer are used. The correctness of the ABC method applied for determining the basic physical regularities is justified. More accurate ABCs and the notion of effective dimensions of strips are introduced.