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Nalimov Anton Gennadyevich

Publications in Math-Net.Ru

  1. Focusing of linearly polarized optical vortex and a Hall effect

    Computer Optics, 48:1 (2024),  26–34
  2. Calculation of the intensity at the sharp focus of a cylindrical vector beam by three methods

    Computer Optics, 47:5 (2023),  734–741
  3. A metalens-based optical polarization sensor

    Computer Optics, 47:2 (2023),  208–214
  4. Multifocal metalens for detecting several topological charges at different wavelengths

    Computer Optics, 47:2 (2023),  201–207
  5. Astigmatic transformation of a fractional-order edge dislocation

    Computer Optics, 46:4 (2022),  522–530
  6. Superposition of two Laguerre-Gaussian beams shifted from the optical axis

    Computer Optics, 46:3 (2022),  366–374
  7. Topological charge of optical vortices in the far field with an initial fractional charge: optical "dipoles"

    Computer Optics, 46:2 (2022),  189–195
  8. Off-axis elliptic Gaussian beams with an intrinsic orbital angular momentum

    Computer Optics, 45:6 (2021),  809–817
  9. Focusing of a vector beam with C-lines of polarization singularity

    Computer Optics, 45:6 (2021),  800–808
  10. Optical phase singularities going to and coming from infinity with a higher-than-light speed

    Computer Optics, 45:5 (2021),  654–660
  11. Sharp focusing of beams with V-point polarization singularities

    Computer Optics, 45:5 (2021),  643–653
  12. Transformation of a high-order edge dislocation to optical vortices (spiral dislocations)

    Computer Optics, 45:3 (2021),  319–323
  13. Astigmatic transformation of a set of edge dislocations embedded in a Gaussian beam

    Computer Optics, 45:2 (2021),  190–199
  14. Linear to circular polarization conversion in the sharp focus of an optical vortex

    Computer Optics, 45:1 (2021),  13–18
  15. Evolution of an optical vortex with initial fractional topological charge

    Computer Optics, 45:1 (2021),  5–12
  16. Optical force acting on a particle in the presence of a backward energy flow near the focus of a gradient lens

    Computer Optics, 44:6 (2020),  871–875
  17. Experimental investigation of the energy backflow in the tight focal spot

    Computer Optics, 44:6 (2020),  863–870
  18. Energy flux of a vortex field focused using a secant gradient lens

    Computer Optics, 44:5 (2020),  707–711
  19. Inversion of the longitudinal component of spin angular momentum in the focus of a left-handed circularly polarized beam

    Computer Optics, 44:5 (2020),  699–706
  20. Rotation of an elliptical dielectric particle in the focus of a circularly polarized Gaussian beam

    Computer Optics, 44:4 (2020),  561–567
  21. Transfer of spin angular momentum to a dielectric particle

    Computer Optics, 44:3 (2020),  333–342
  22. Focusing a second-order cylindrical vector beam with a gradient index Mikaelian lens

    Computer Optics, 44:1 (2020),  29–33
  23. Vortex energy flow in the tight focus of a non-vortex field with circular polarization

    Computer Optics, 44:1 (2020),  5–11
  24. Formation of the reverse flow of energy in a sharp focus

    Computer Optics, 43:5 (2019),  714–722
  25. Sharp focus of a circularly polarized optical vortex at the output of a metalens illuminated by linearly polarized light

    Computer Optics, 43:4 (2019),  528–534
  26. Comparison of backward flow values in the sharp focus of light fields with polarization and phase singularity

    Computer Optics, 43:2 (2019),  174–183
  27. Effects of fabrication errors on the focusing performance of a sector metalens

    Computer Optics, 42:6 (2018),  970–976
  28. An X-ray diamond focuser based on an array of three-component elements

    Computer Optics, 42:6 (2018),  933–940
  29. Energy backflow in a focal spot of the cylindrical vector beam

    Computer Optics, 42:5 (2018),  744–750
  30. A spirally rotating backward flow of light

    Computer Optics, 42:4 (2018),  527–533
  31. Backward flow of energy for an optical vortex with arbitrary integer topological charge

    Computer Optics, 42:3 (2018),  408–413
  32. The near-axis backflow of energy in a tightly focused optical vortex with circular polarization

    Computer Optics, 42:3 (2018),  392–400
  33. Longitudinal component of the Poynting vector of a tightly focused optical vortex with circular polarization

    Computer Optics, 42:2 (2018),  190–196
  34. Simulation of hard x-ray focusing using an array of cylindrical micro-holes in a diamond film

    Computer Optics, 41:6 (2017),  796–802
  35. Modeling a high numerical aperture micrometalens with a varying number of sectors

    Computer Optics, 41:5 (2017),  655–660
  36. A vector optical vortex generated and focused using a metalens

    Computer Optics, 41:5 (2017),  645–654
  37. Subwavelength focusing of laser light using a chromium zone plate

    Computer Optics, 41:3 (2017),  356–362
  38. Binary diffraction gratings for controlling polarization and phase of laser light [review]

    Computer Optics, 41:3 (2017),  299–314
  39. Thin metalens with high numerical aperture

    Computer Optics, 41:1 (2017),  5–12
  40. Tightly focused laser light with azimuthal polarization and singular phase

    Computer Optics, 40:5 (2016),  642–648
  41. Subwavelength focusing of laser light of a mixture of linearly and azimuthally polarized beams

    Computer Optics, 40:4 (2016),  458–466
  42. Modeling a polarization microlens to focus linearly polarized light into a near-circular subwavelength focal spot

    Computer Optics, 40:4 (2016),  451–457
  43. Sharp focusing of light using a planar gradient microlens

    Computer Optics, 40:2 (2016),  135–140
  44. A four-zone transmission azimuthal micropolarizer with phase shift

    Computer Optics, 40:1 (2016),  12–18
  45. A four-zone reflective azimuthal micropolarizer

    Computer Optics, 39:5 (2015),  709–715
  46. Comparative modeling of amplitude and phase zone plates

    Computer Optics, 39:5 (2015),  687–693
  47. Use of combined zone plates as imaging optics for hard x-rays

    Computer Optics, 39:1 (2015),  52–57
  48. Sharp focusing of a mixture of radially and linearly polarized beams using a binary microlens

    Computer Optics, 38:4 (2014),  606–613
  49. Reflected four-zones subwavelenghth mictooptics element for polarization conversion from linear to radial

    Computer Optics, 38:2 (2014),  229–236


© Steklov Math. Inst. of RAS, 2025