In this paper, the Discrete Sources Method has been extended to describe the influence of the geometry asymmetry of a core-shell particle accounting for the effect of spatial dispersion inside the plasmonic metal shell. We found that varying the plasmonic shell thickness has more influence on the near field intensity distribution then on the average enhancement factor. Besides, we demonstrates that the effect of spatial dispersion can decrease the near field intensity up to 60% of its value and it provides a small blue shift.
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H.-P. Feng, L. Tang, G.-M. Zeng, Y. Zhou, Y.-C. Deng, X. Ren, B. Song, C. Liang, M.-Y.Wei, and J.-F. Yu, “Core-shell nanomaterials: Applications in energy storage and conversion,” Advances Colloid and Interface Science, 267, 26–46 (2019).
P. K. Kalambate, Dhanjai, Z. Huang Z, Y. Li, Y. Shen, M. Xie, Y. Huang, and A. K. Srivastava, “Corell shell nanomaterials based sensing devices: A review,” Trends Analytical Chem., 115, 147–161 (2019).
S. Rajkumar, and M. Prabaharan, “Multi-functional core-shell Fe3O4@Au nanoparticles for cancer diagnosis and therapy,” Colloids and Surfaces B: Biointerfaces, 174, 252–259 (2019).
M. Premaratne and M. Stockman, “Theory and technology of SPASERs. Review,” Advances Optics and Photonics, 9, 79–128 (2017).
D. Xu, X. Xiong, L. Wu, et al, “Quantum plasmonics: new opportunity in fundamental and applied photonics,” Advances Optics and Photonics, 10, No. 4, 703–56 (2018).
M. I. Stockman, et al, “Roadmap on plasmonics,” J. Optics, 20, 043001 (2018).
S. Raza, S. I. Bozhevolnyi, M. Wubs, and N. A. Mortensen, “Nonlocal optical response in metallic nanostructures,” Topical Review, J. Phys. Condens. Matter, 27, 183204 (2015).
F. J. Garcıa de Abajo, “Nonlocal effects in the plasmons of strongly interacting nanoparticles, dimers, and waveguides,” J. Phys. Chem. C, 112, 17983–17987 (2008).
C. Ciraci, J. B. Pendry, and D. R. Smith, “Hydrodynamic model for plasmonics: a macroscopic approach to a microscopic problem,” Chem. Phys., Chem., 14, 1109–1116 (2013).
A. Derkachova, K. Kolwas, and I. Demchenko, “Dielectric function for gold in plasmonics applications: Size dependence of plasmon resonance frequencies and damping rates for nanospheres,” Plasmonics, 11, 941–951 (2016).
N. A. Mortensen, S. Raza, M. Wubs, T. Søndergaard, and S. I. Bozhevolnyi, “A generalized non-local optical response theory for plasmonic nanostructures,” Nature Commun., 5, 3809–3815 (2014).
F. Cacciola, M. A. Iatì, R, Saija, et al, “Spectral shift between the near-field and far-field optoplasmonic response in gold nanospheres, nanoshells, homo-and hetero-dimers,” J. Quantit. Spectr. Radiat. Transfer, 195, 97–106 (2017).
M. Wubs and N. A. Mortensen, “Nonlocal response in plasmonic nanostructures,” in: Bozhevolnyi S. I., Martin-Moreno L., Garcia-Vidal F., editors, Quantum Plasmonics, Springer, Switzerland (2017), pp. 279–302.
V. I. Balykin, “Plasmon nanolaser: current state and prospects,” Physics Uspekhi, 61, No. 9, 846–70 (2018).
P. Gu, D. J. S. Birch, and Y. Chen, “Dye-doped polystyrene-coated gold nanorods: towards wavelength tuneable SPASER,” Methods Appl. Fluoresc., 2, 024004 (2014).
M. H. Motavas and A. Zarifkar, “Low threshold nanorod-based plasmonic nanolasers with optimized cavity length,” Opt. Laser Technology, 111, 315–322 (2019).
E. Eremina, Y. Eremin, and T. Wriedt, “Computational nano-optic technology based on discrete sources method (review),” J. Modern Opt., 58, No. 5-6, 384–399 (2011).
A. Vinokurov, V. Farafonov, and V. Il’in, “Separation of variables method for multilayered nonspherical particles,” J. Quantit. Spectr. Radiat. Transfer, 110, 1356–1368 (2009).
A. Doicu, Yu. Eremin, and T. Wriedt, “Transition matrix of a nonspherical layered particle in the non-local optical response theory,” J. Quantit. Spectr. Radiat. Transfer, 254, 107196 (2020).
Yu. A. Eremin, L. Mädler, and T. Wriedt, “Influence of the nonlocal effect on the optical properties of nonspherical plasmonic semiconductor nanoparticles,” Computational Mathematics and Modeling, 31, No. 1, 58–74 (2020).
N. S. Bahvalov, Numerical Methods: Analysis, Algebra, Ordinary Differential Equations, Mir (1977).
V. A. Morozov, Regularization Methods for Ill Posed Problems, Springer (1984).
P. B. Johnson and R. W. Christy, “Optical constants of the noble metals,” Phys. Rev. B, 6, 4370–4379 (1972).
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Eremin, Y., Doicu, A. & Wriedt, T. Discrete Sources Method for Investigation of the Influence of Geometry Asymmetry of Core-Shell Particles Accounting For Spatial Dispersion. Comput Math Model 31, 453–463 (2020). https://doi.org/10.1007/s10598-021-09506-1
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DOI: https://doi.org/10.1007/s10598-021-09506-1