[1] Goos F, Hänchen H. Ein neuer und fundamentaler versuch zur totalreflexion[J]. Annalen Der Physik, 436, 333-346(1947).

[2] Bliokh K Y, Aiello A. Goos-Hänchen and Imbert-Fedorov beam shifts: an overview[J]. Journal of Optics, 15, 014001(2013).

[3] Wu F, Wu J J, Guo Z W et al. Increase of Goos-Hänchen shift based on exceptional optical bound states[J]. Acta Optica Sinica, 41, 0823006(2021).

[4] Gao M S, Luo Z M, Zhou H M et al. Precise control of Goos-Hänchen shift based on dielectric and graphene coating[J]. Chinese Journal of Lasers, 44, 0703019(2017).

[5] UllahZ, AhmadS, KhanT et al. Complex conductivity dependent Goos-Hänchen shifts through metallic surface[J]. Journal of Physics B: Atomic, Molecular and Optical Physics, 53, 155401(2020).

[6] Luo L, Tang T T, Shen J et al. Electro-optic and magneto-optic modulations of Goos-Hänchen effect in double graphene coating waveguide with sensing applications[J]. Journal of Magnetism and Magnetic Materials, 491, 165524(2019).

[7] Benam E R, Sahrai M, Bonab J P. High sensitive label-free optical sensor based on Goos-Hänchen effect by the single chirped laser pulse[J]. Scientific Reports, 10, 17176(2020).

[8] Liu J Y, Huang T J, Yin L Z et al. High sensitivity terahertz biosensor based on Goos-Hänchen effect in graphene[J]. IEEE Photonics Journal, 12, 6801206(2020).

[9] Zhou X, Tang P, Yang C F et al. Temperature-dependent Goos-Hänchen shifts in a symmetrical graphene-cladding waveguide[J]. Results in Physics, 24, 104100(2021).

[10] Zhou X, Cheng W B, Liu S Q et al. Tunable and high-sensitivity temperature-sensing method based on weak-value amplification of Goos-Hänchen shifts in a graphene-coated system[J]. Optics Communications, 483, 126655(2021).

[11] Xu Y, Wu L, Ang L K. Ultrasensitive optical temperature transducers based on surface plasmon resonance enhanced composited Goos-Hänchen and imbert-fedorov shifts[J]. IEEE Journal of Selected Topics in Quantum Electronics, 27, 4601508(2021).

[12] Soni J, Mansha S, Dutta Gupta S et al. Giant Goos-Hänchen shift in scattering: the role of interfering localized plasmon modes[J]. Optics Letters, 39, 4100-4103(2014).

[13] Cao Z L, Liu W, Sun Q et al. Lateral shifts of linearly- and radially-polarized Bessel beams scattered by a nanosphere[J]. Optics Express, 30, 1896-1906(2022).

[14] Bohren C F, Huffman D R[M]. Absorption and scattering of light by small particles(1983).

[15] Li X, Zhang R, Lu S F et al. Ultraviolet polarization employing Mie scattering Monte-Carlo method for cloud-based navigation[J]. Laser & Optoelectronics Progress, 58, 1701001(2021).

[16] Luk′yanchuk B S, Tribelsky M I, Ternovsky V et al. Peculiarities of light scattering by nanoparticles and nanowires near plasmon resonance frequencies in weakly dissipating materials[J]. Journal of Optics A: Pure and Applied Optics, 9, S294-S300(2007).

[17] Wang Z B, Luk′yanchuk B S, Hong M H et al. Energy flow around a small particle investigated by classical Mie theory[J]. Physical Review B, 70, 035418(2004).

[18] Xu Y, Miroshnichenko A E, Desyatnikov A S. Optical vortices at Fano resonances[J]. Optics Letters, 37, 4985-4987(2012).

[19] Luk′yanchuk B, Zheludev N I, Maier S A et al. The Fano resonance in plasmonic nanostructures and metamaterials[J]. Nature Materials, 9, 707-715(2010).