J. Eur. Opt. Society-Rapid Publ. 21, 4( 2025) 37
8 Ge S, Liu W, Zhang J, Huang Y, Xi Y, Yang P et al., Novel bilayer micropyramid structure photonic nanojet for enhancing a focused optical field, Nanomaterials 11, 8, 2034( 2021). https:// doi. org / 10.3390 / nano11082034.
9 Minin IV, Minin OV, Geints YE, Localized EM and photonic jets from non-spherical and non-symmetrical dielectric mesoscale objects: brief review, Annalen der Physik 527, 7 – 8, 491 – 497( 2015). https:// doi. org / 10.1002 / andp. 201500132.
10 Geints YE, Minin IV, Panina EK, Zemlyanov AA, Minin OV, Comparison of photonic nanojets key parameters produced by nonspherical microparticles, Opt. Quantum Electron. 49, 1 – 7( 2017). https:// doi. org / 10.1007 / s11082-017-0958-y.
11 Śliwak A, Jeleń M, Patela S, Modelling and analysis of fibre microlenses with ray-tracing and finite-difference methods, Opto-Electron. Rev. 30, e140147( 2022). https:// doi. org / 10.24425 / opelre. 2022.140147.
12 Zhou Y, Tang Y, He Y, Liu X, Hu S, Effects of immersion depth on super-resolution properties of index-different microsphere-assisted nanoimaging, Appl. Phys. Express 11, 3, 032501( 2018). https:// doi. org / 10.7567 / APEX. 11.032501.
13 Goodman JW, Introduction to Fourier Optics( Roberts and Company Publishers, Englewood, Colorado, 2005).
14 Shen F, Wang A, Fast-Fourier-transform based numerical integration method for the Rayleigh-Sommerfeld diffraction formula, Appl. Opt. 45, 6, 1102 – 1110( 2006). https:// doi. org / 10.1364 / AO. 45.001102.
15 Sherman GC, Application of the convolution theorem to Rayleigh’ s integral formulas, JOSA 57, 4, 546 – 547( 1967). https:// doi. org / 10.1364 / JOSA. 57.000546.
16 Lee S, Li L, Wang Z, Optical resonances in microsphere photonic nanojets, J. Opt. 16, 1, 015704( 2013). https:// doi. org / 10.1088 / 2040-8978 / 16 / 1 / 015704.
17 Bérenger JP, Perfectly Matched Layer( PML) for Computational Electromagnetics( Springer Nature, Cham, 2022).
18 Ansys. PML boundary conditions in FDTD and MODE. [ Retrieved 07 Nov. 2024 ], https:// optics. ansys. com / hc / en-us / articles / 360034382674-PML-boundary-conditions-in-FDTDand-MODE.
19 Gedney SD, Zhao B, An auxiliary differential equation formulation for the complex-frequency shifted PML, IEEE Trans. Antennas Propag. 58, 3, 838 – 847( 2009). https:// doi. org / 10.1109 / TAP. 2009.2037765.
20 Ansys. Symmetric and anti-symmetric BCs in FDTD and MODE. [ Retrieved 07 Nov. 2024 ], https:// optics. ansys. com / hc / en-us / articles / 360034382694-Symmetric-and-anti-symmetric- BCs-in-FDTD-and-MODE.
21 Obayya S, Novel finite element analysis of optical waveguide discontinuity problems, J. Lightwave Technol. 22, 5, 1420 – 1425( 2004). https:// doi. org / 10.1109 / JLT. 2004.827671.
22 Said AM, Heikal A, Areed NF, Obayya S, Why do field-based methods fail to model plasmonics? IEEE Photon. J. 8, 5,1 – 13( 2016). https:// doi. org / 10.1109 / JPHOT. 2016.2600367.