Bykov Dmitrii Aleksandrovich

Publications in Math-Net.Ru

1. Second-order optical differentiation of a 3D light beam at oblique incidence using a multilayer metal-dielectric structure
   
   Computer Optics, 47:6 (2023),  845–855
2. Coupled-mode theory for resonant gratings with a varying period
   
   Computer Optics, 47:3 (2023),  341–349
3. Structural and optical properties of thin CdTe films in the visible and infrared regions
   
   Computer Optics, 46:3 (2022),  415–421
4. Support quadric method in non-imaging optics problems that can be reformulated as a mass transfer problem
   
   Computer Optics, 46:3 (2022),  353–365
5. Method for calculating the eikonal function and its application to design of diffractive optical elements for optical beam shaping
   
   Computer Optics, 46:2 (2022),  173–183
6. Method for calculating a refractive optical element forming given illuminance distribution and wavefront
   
   Computer Optics, 45:6 (2021),  818–827
7. Optical differentiator based on a trilayer metal-dielectric structure
   
   Computer Optics, 45:3 (2021),  356–363
8. Design of a stigmatic lens with minimal Fresnel losses
   
   Computer Optics, 45:3 (2021),  350–355
9. Supporting quadric method for collimated beams
   
   Computer Optics, 45:1 (2021),  29–37
10. Design and fabrication of a freeform mirror generating a uniform illuminance distribution in a rectangular region
    
    Computer Optics, 44:4 (2020),  540–546
11. The two reflector design problem for forming a flat wavefront from a point source as an optimal mass transfer problem
    
    Computer Optics, 43:6 (2019),  968–975
12. Calculation of a diffractive lens having a fixed focal position at several prescribed wavelengths
    
    Computer Optics, 43:6 (2019),  946–955
13. Formulation of the inverse problem of calculating the optical surface for an illuminating beam with a plane wavefront as the Monge–Kantorovich problem
    
    Computer Optics, 43:5 (2019),  705–713
14. Design of an axisymmetric optical element generating a prescribed illuminance distribution and wavefront
    
    Computer Optics, 42:5 (2018),  772–778
15. Variational interpretation of the eikonal calculation problem from the condition of generating a prescribed irradiance distribution
    
    Computer Optics, 42:4 (2018),  568–573
16. Variational approach to eikonal function computation
    
    Computer Optics, 42:4 (2018),  557–567
17. On the relation between the propagation constant of Bloch surface waves and the thickness of the upper layer of a photonic crystal
    
    Computer Optics, 42:1 (2018),  22–27
18. Temporal differentiation and integration of 3D optical pulses using phase-shifted Bragg gratings
    
    Computer Optics, 41:1 (2017),  13–21
19. On the use of the Fourier modal method for calculation of localized eigenmodes of integrated optical resonators
    
    Computer Optics, 39:5 (2015),  663–673
20. Resonant approximation of phase-shifted Bragg grating (PSBG) spectra
    
    Computer Optics, 39:3 (2015),  311–318
21. On the compensation of the diffraction orders overlap effect in the Offner spectrometer
    
    Computer Optics, 38:4 (2014),  777–781
22. On the diffraction of an optical beam by a phase shifted Bragg grating
    
    Computer Optics, 38:4 (2014),  590–597
23. Spatial integration of optical beams using phase-shifted Bragg grating
    
    Computer Optics, 38:3 (2014),  372–376
24. Phase modulation of Bloch surface waves with the use of a diffraction microrelief at the boundary of a one-dimensional photonic crystal
    
    Pis'ma v Zh. Èksper. Teoret. Fiz., 99:2 (2014),  67–71
25. Resonant diffraction gratings for spatial differentiation of optical beams
    
    Kvantovaya Elektronika, 44:10 (2014),  984–988
26. Integration of optical pulses by resonant diffraction gratings
    
    Pis'ma v Zh. Èksper. Teoret. Fiz., 95:1 (2012),  8–12
27. Extraordinary magneto-optical effect of transmitted wave phase change in periodic diffraction structures
    
    Pisma v Zhurnal Tekhnicheskoi Fiziki, 36:13 (2010),  22–30
28. Magnetooptical Effects in Plasmonic Bilayered Heterostructures
    
    Kazan. Gos. Univ. Uchen. Zap. Ser. Fiz.-Mat. Nauki, 151:1 (2009),  95–102