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Rev. Lett., 58, 1499, 10.1103\u002FPhysRevLett.58.1499\nDurnin, 1986, Exact Solutions for nondiffracting beams. I. The scalar theory, J. Opt. Soc. Am., 4, 651, 10.1364\u002FJOSAA.4.000651\nRubinowicz, 1957, The theory of diffraction, Nature, 4, 162\nMaggi, 1888, Sulla propagazione libera e perturbata delle onde luminose in un mezzo isotropo, Ann. Mat. Pur. Appl., 16, 21, 10.1007\u002FBF02420290\nRubinowicz, 1917, Die beugungswelle in der Kirchoffschen theorie der beugungserscheinungen, Ann. Phys., 358, 257, 10.1002\u002Fandp.19173581202\nOtis, 1974, Application of the boundary-diffraction-wave theory to Gaussian beams, J. Opt. Soc. Am., 64, 1545, 10.1364\u002FJOSA.64.001545\nGanci, 1995, A general scalar solution for the half plane problem, J. Mod. Opt., 42, 1707, 10.1080\u002F09500349514551491\nGanci, 1996, Half plane diffraction in a case of oblique incidence, J. Mod. Opt., 43, 2543, 10.1080\u002F09500349608230680\nBaşdemir, 2013, Impedance surface diffraction analysis for a strip with the boundary diffraction wave theory, Optik, 124, 627, 10.1016\u002Fj.ijleo.2011.12.031\nHorvath, 2004, Experimental investigation of the boundary wave pulse, Opt. Commun., 239, 243, 10.1016\u002Fj.optcom.2004.05.045\nKumar, 2007, Direct visualization of Young's boundary diffraction wave, Opt. Commun., 276, 54, 10.1016\u002Fj.optcom.2007.04.009\nKeller, 1961, Geometrical theory of diffraction, J. Opt. Soc. Am., 52, 116, 10.1364\u002FJOSA.52.000116\nHocter, 2000, Sound radiated from a cylindrical duct with Keller's geometrical theory, J. Sound Vib., 231, 1243, 10.1006\u002Fjsvi.1999.2739\nJin, 2008, Computational high frequency waves through curved interfaces via the Liouville equation and geometrical theory of diffraction, J. Comput. Phys., 227, 6106, 10.1016\u002Fj.jcp.2008.02.029\nUmul, 2009, Rigorous expressions for the equivalent edge currents, Prog. Electromagn. Res. B., 15, 77, 10.2528\u002FPIERB09040104\nJames, 1994\nUmul, 2008, The effect of impedance boundary conditions on the potential function of the boundary diffraction wave theory, Opt. 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Phys. Lett., 39, 10.1088\u002F0256-307X\u002F39\u002F1\u002F010501\nKudryashov, 2022, Bright solitons of the model with arbitrary refractive index and unrestricted dispersion, Optik, 270, 10.1016\u002Fj.ijleo.2022.170057\nZhou, 2022, Study on propagation properties of one-soliton in a multimode fiber with higher-order effects, Results Phys., 41, 10.1016\u002Fj.rinp.2022.105898\nAkhmediev, 1992, Phase detecting of solitons by mixing with a continuous-wave background in an optical fiber, J. Opt. Soc. Amer. B, 9, 236, 10.1364\u002FJOSAB.9.000236\nStegeman, 1999, Optical spatial solitons and their interactions: Universality and diversity, Sci., 286, 1518, 10.1126\u002Fscience.286.5444.1518\nDi Trapani, 1998, Observation of temporal solitons in second-harmonic generation with tilted pulses, Phys. Rev. Lett., 81, 570, 10.1103\u002FPhysRevLett.81.570\nZhou, 2022, Effective amplification of optical solitons in high power transmission systems, Nonlinear Dynam., 109, 3083, 10.1007\u002Fs11071-022-07590-5\nZhong, 2023, Analytical and numerical study of chirped optical solitons in a spatially inhomogeneous polynomial law fiber with parity-time symmetry potential, Commun. Theor. Phys., 75, 10.1088\u002F1572-9494\u002Faca51c\nWang, 2021, A new (3+1)-dimensional Schrödinger equation: Derivation, soliton solutions and conservation laws, Nonlinear Dyn., 104, 1595, 10.1007\u002Fs11071-021-06359-6\nBo, 2022, Symmetric and antisymmetric solitons in the fractional nonlinear Schrödinger equation with saturable nonlinearity and PT-symmetric potential: Stability and dynamics, Optik, 255, 10.1016\u002Fj.ijleo.2022.168697\nWang, 2022, Dissipative solitons of the nonlinear fractional Schrödinger equation with PT-symmetric potential, Optik, 254, 10.1016\u002Fj.ijleo.2022.168639\nHasegawa, 1995\nMollenauer, 1980, Experimental observation of picosecond pulse narrowing and solitons in optical fibers, Phys. Rev. Lett., 45, 1095, 10.1103\u002FPhysRevLett.45.1095\nAitchison, 1990, Observation of spatial optical solitons in a nonlinear glass waveguide, Opt. 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Fiz., 97, 449\nZhou, 2022, Generation and transformation of dark solitons, anti-dark solitons and dark double-hump solitons, Nonlinear Dyn., 110, 1747, 10.1007\u002Fs11071-022-07673-3\nDing, 2023, Dynamics of dark and anti-dark solitons for the x-nonlocal Davey–Stewartson II equation, Nonlinear Dynam., 111, 2621, 10.1007\u002Fs11071-022-07938-x\nTriki, 2022, Dark solitary pulses and moving fronts in optical media with higher-order dispersive and nonlinearity effects, Chaos Solitons Fractals, 164, 10.1016\u002Fj.chaos.2022.112622\nFeng, 2022, Study on weakening optical soliton interaction in nonlinear optics, Nonlinear Dynam., 108, 2483, 10.1007\u002Fs11071-022-07305-w\nTriki, 2022, On the existence of chirped algebraic solitary waves in optical fibers governed by Kundu-Eckhaus equation, Results Phys., 34, 10.1016\u002Fj.rinp.2022.105272\nJackiw, 1991, Time-dependent Chern–Simons solitons and their quantization, Phys. Rev. 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Atomic Nuclei, 74, 781, 10.1134\u002FS1063778811050048\nBiswas, 2011, Dynamics and conservation laws of generalized chiral solitons, Open Nucl. Part. Phys. J., 4, 21, 10.2174\u002F1874415X01104010021\nBiswas, 2009, Chiral solitons in 1+2 dimensions, Internat. J. Theoret. Phys., 48, 3403, 10.1007\u002Fs10773-009-0145-4\nEslami, 2016, Trial solution technique to chiral nonlinear Schrodinger’s equation in (1+2)-dimensions, Nonlinear Dynam., 85, 813, 10.1007\u002Fs11071-016-2724-2\nHosseini, 2020, Soliton and other solutions to the (1+2)-dimensional chiral nonlinear Schrödinger equation, Commun. Theor. Phys., 72, 10.1088\u002F1572-9494\u002Fabb87b\nWang, 2021, Variational theory and new abundant solutions to the (1+2)-dimensional chiral nonlinear Schrödinger equation in optics, Phys. Lett. A, 412, 10.1016\u002Fj.physleta.2021.127588\nMaan, 2020, Chirped Lambert W-kink solitons of the complex cubic-quintic Ginzburg–Landau equation with intrapulse Raman scattering, Phys. Lett. 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Phys., 69, 1, 10.1103\u002FPhysRevB.69.125219\nKhadraoui, 2019, The density functional study of electronic structure and optical properties of gadolinium monophosphate, Chinese J. Phys., 59, 333, 10.1016\u002Fj.cjph.2019.02.025\nLiu, 2014, Structural, electronic, optical, elastic properties and Born effective charges of monoclinic HfO2 from first-principles calculations, Chinese Phys. B, 23\nIslam, 2019, Effect of Fe doping on the structural, optical and electronic properties of BaTiO3: DFT based calculation, Chinese, J. Phys., 60, 731\nZhang, 2020, Dimensional tailoring of halide perovskite: a case study on Cs4PbBr6\u002FCsPbBr3 hybrid with molecular halide perovskite, Sol. Energy Mater. Sol. 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SPIE, 2522, 208, 10.1117\u002F12.221575\nAlley, 1995, The Stanford linear accelerator polarized electron source, Nucl. Instrum. Methods Phys. Res. Sect. A, 365, 1, 10.1016\u002F0168-9002(95)00450-5\nAulenbacher, 2002, Pulse response of thin III\u002FV semiconductor photocathodes, J. Appl. Phys., 92, 7536, 10.1063\u002F1.1521526\nMaruyama, 2002, A very high charge, high polarization gradient-doped strained GaAs photocathode, Nucl. Instrum. Methods Phys. Res. Sect. A, 492, 199, 10.1016\u002FS0168-9002(02)01290-1\nSiggins, 2001, Performance of a DC GaAs photocathode gun for the Jefferson lab FEL, Nucl. Instrum. Methods Phys. Res. Sect. A, 475, 549, 10.1016\u002FS0168-9002(01)01596-0\nSpicer, 1958, Photoemissive, photoconductive, and absorption studies of alkali antimony compounds, Phys. Rev., 112, 114, 10.1103\u002FPhysRev.112.114\nYao, 2008, Structural, Optical and Electrical Properties of Hydrogen-Doped Amorphous GaAs Thin Films, Chin. Phys. Lett., 25, 1071, 10.1088\u002F0256-307X\u002F25\u002F3\u002F072\nMorgan, 2002, First-principles study of As interstitials in GaAs: Convergence, relaxation, and formation energy, Phys. Rev. B, 66, 195302, 10.1103\u002FPhysRevB.66.195302\nJorg, 1995, Van de Walle, Electronic structure and phase stability of GaAsl-xNx alloys, Phys. Rev. B, 51, 10568, 10.1103\u002FPhysRevB.51.10568\nBaraff, 1985, Electronic Structure, Total Energies, and Abundances of the Elementary Point Defects in GaAs, Appl. Phys. Lett., 55, 1327, 10.1103\u002FPhysRevLett.55.1327\nOberg, 1995, First-principles calculations of the energy barrier to dislocation motion in Si and GaAs, Phys. Rev. B, 51, 13138, 10.1103\u002FPhysRevB.51.13138\nWang, 1981, First-principles electronic structure of Si, Ge, GaP, GaAs, ZnS, and ZnSe.I. Self-consistent energy bands, charge densities, and efFective masses, Phys. Rev. B, 24\nEl Haj Hassan, 2010, Structural, electronic, optical and thermal properties of AlxGa1−xAsySb1−y quaternary alloys: First-principles study, J. Alloys Compd., 504, 559, 10.1016\u002Fj.jallcom.2010.05.161\nAspnes, 1983, Dielectric functions and optical parameters of Si, Ge, GaP, GaAs, GaSb, InP, InAs, and InSb from 1. 5 to 6. 0eV, Phys. Rev. B, 27, 895, 10.1103\u002FPhysRevB.27.985\nPerdew, 1981, Self-interaction correction to density-functional approximations for many-electron systems, Phys. Rev. B, 23, 5048, 10.1103\u002FPhysRevB.23.5048\nPerdew, 1996, Generalized gradient approximation made simple, Phys. Rev. Lett., 77, 3865, 10.1103\u002FPhysRevLett.77.3865\nMonkhorst, 1976, Special points for Brillouin-zone integrations, Phys. Rev. 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Phys. D: Appl. Phys., 40, 6386, 10.1088\u002F0022-3727\u002F40\u002F20\u002FS19\nRosenberg, 2005, Guided resonances in asymmetrical GaN photonic crystal slabs observed in the visible spectrum, Opt. Express, 13, 6564, 10.1364\u002FOPEX.13.006564\nMeier, 2006, Visible resonant modes in GaN-based photonic crystal membrane cavities, Appl. Phys. Lett., 88, 031111, 10.1063\u002F1.2166680\nDavies, 2004, Fabrication of GaN cantilevers on silicon substrates for microelectromechanical devices, Appl. Phys. Lett., 84, 2566, 10.1063\u002F1.1695196\nYang, 2006, Mechanical characterization of suspended GaN microstructures fabricated by GaN-on-patterned-silicon technique, Appl. Phys. Lett., 88, 041913, 10.1063\u002F1.2167813\nShakya, 2004, Near-field optical study of AlGaN\u002FGaN quantum-well waveguide, Appl. Phys. Lett., 84, 1832, 10.1063\u002F1.1675936\nXing, 2006, Analysis of GaN-based single-mode rib waveguide with large cross section, J. Microlith. Microfab., 5, 033009\nLiu, 2015, Freestanding GaN grating couplers at visible wavelengths, J. Opt., 17, 045607, 10.1088\u002F2040-8978\u002F17\u002F4\u002F045607\nSameshima, 2009, A freestanding GaN\u002FHfO2 membrane grown by molecular beam epitaxy for GaN–Si hybrid MEMS, IEEE J. Sel. Top. Quant., 15, 1332, 10.1109\u002FJSTQE.2009.2017031\nSameshima, 2011, A GaN electromechanical tunable grating on Si substrate, IEEE Photon. Technol. Lett., 23, 281\nYang, 2005, GaN-on-patterned-silicon (GPS) technique for fabrication of GaN-based MEMS, Proc. Transducers, 05, 887\nWang, 2010, Fabrication and characterization of freestanding circular GaN gratings, Opt. Express, 18, 773, 10.1364\u002FOE.18.000773\nWang, 2014, Circular GaN membrane gratings, IEEE Photon. Technol. Lett., 26, 915, 10.1109\u002FLPT.2014.2310211\nVico Trivino, 2013, Integrated photonics on silicon with wide bandgap GaN semiconductor, Appl. Phys. Lett., 102, 081120, 10.1063\u002F1.4793759\nRyu, 2001, Over 30-fold enhancement of light extraction from freestanding photonic crystal slabs with InGaAs quantum dots at low temperature, Appl. Phys. Lett., 79, 3573, 10.1063\u002F1.1420405\nBoutami, 2006, Highly selective and compact tunable MOEMS photonic crystal Fabry-Perot filter, Opt. Express, 14, 3129, 10.1364\u002FOE.14.003129\nArita, 2007, AlN air-bridge photonic crystal nanocavities demonstrating high quality factor, Appl. Phys. Lett., 91, 051106, 10.1063\u002F1.2757596\nWatts, 2007, Optical resonators: microphotonic thermal imaging, Nat. Photonics, 1, 632, 10.1038\u002Fnphoton.2007.219\nLee, 2001, Fabrication of ultralow-loss Si\u002FSiO2 waveguides by roughness reduction, Opt. Lett., 26, 1888, 10.1364\u002FOL.26.001888\nGrillot, 2004, Size influence on the propagation loss induced by sidewall roughness in ultrasmall SOI waveguides, IEEE Photon. Technol. Lett., 16, 1661, 10.1109\u002FLPT.2004.828497\nBogaerts, 2007, Low-loss, low-cross-talk crossings for silicon-on-insulator nanophotonic waveguides, Opt. Lett., 32, 2801, 10.1364\u002FOL.32.002801\nFukazawa, 2004, Low loss intersection of Si photonic wire waveguides, Jpn. J. Appl. Phys., 43, 646, 10.1143\u002FJJAP.43.646\nZhu, 2012, Novel high efficiency vertical to in-plane optical coupler, Proc. SPIE, 8270, 82700L, 10.1117\u002F12.909414\nTaillaert, 2006, Grating couplers for coupling between optical fibers and nanophotonic waveguides, Jpn. J. Appl. Phys., 45, 6071, 10.1143\u002FJJAP.45.6071\nChen, 2012, Design and applications of silicon waveguide grating couplers, Proc. SPIE, 8266, 82660I, 10.1117\u002F12.907947\nHuang, 2007, A surface-emitting laser incorporating a high-index-contrast subwavelength grating, Nat. Photonics, 1, 119, 10.1038\u002Fnphoton.2006.80\nHill, 1997, Fiber Bragg grating technology fundamentals and overview, J. Lightwave Technol., 15, 1263, 10.1109\u002F50.618320\nTaillaert, 2004, Compact efficient broadband grating coupler for silicon-on-insulator waveguides, Opt. Lett., 29, 2749, 10.1364\u002FOL.29.002749\nYonenaga, 2001, Yield strength and dislocation mobility in plastically deformed bulk single-crystal GaN, J. Appl. Phys., 90, 6539, 10.1063\u002F1.1415754\nYonenaga, 2005, Hardness, yield strength, and dislocation velocity in elemental and compound semiconductors, Mater. 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Adv. Mat. - Rapid Commun., 9, 792\nBiswas, 2017, Resonant optical solitons with quadratic-cubic nonlinearity by semi-inverse variational principle, Optik, 145, 18, 10.1016\u002Fj.ijleo.2017.07.028\nBhrawy, 2014, Dispersive optical solitons with Schrödinger-Hirota equation, J. Nonlinear Opt. Phys. Mater., 23, 1450014, 10.1142\u002FS0218863514500143\nBiswas, 2012, Optical solitons and complexitons of the Schrödinger-Hirota equation, Opt. Laser Technol., 44, 2265, 10.1016\u002Fj.optlastec.2012.02.028\nBiswas, 2018, Dispersive optical solitons with differential group delay by extended trial equation method, Optik, 158, 790, 10.1016\u002Fj.ijleo.2017.12.193\nA. Biswas, Y. Yildirim, E. Yasar, Q. Zhou, A.S. Alshomrani, S.P. Moshokoa, M. Belic, Dispersive optical solitons with Schrödinger-Hirota model by trial equation method, submitted for publication.\nDai, 2006, New solitons for the Hirota equation and generalized higher-order nonlinear Schrödinger equation with variable coefficients, J. Phys. A, 39, 723, 10.1088\u002F0305-4470\u002F39\u002F4\u002F002\nDowluru, 2011, Influences of third-order dispersion on linear birefringent optical soliton transmission systems, J. Opt., 40, 132, 10.1007\u002Fs12596-011-0045-x\nEl-Borai, 2016, Soliton solutions of Hirota equation and Hirota-Maccari system, New Trends Math. Sci., 4, 234, 10.20852\u002Fntmsci.2016115853\nGeng, 2012, Darboux transformation for an integrable generalization of the nonlinear Schrödinger equation, Nonlinear Dyn., 69, 1621, 10.1007\u002Fs11071-012-0373-7\nKilic, 2017, Optical solitons for the Schrödinger–Hirota equation with power law nonlinearity by the Bäcklund transformation, Optik, 138, 64, 10.1016\u002Fj.ijleo.2017.03.017\nKumar, 2012, Coupled Higgs field equation and Hamiltonian amplitude equation: Lie classical approach and (G′\u002FG)-expansion method, Pramana, 79, 41, 10.1007\u002Fs12043-012-0284-7\nSingh, 2017, Bright and dark 1- soliton solutions to perturbed Schrödinger–Hirota equation with power law nonlinearity via semi-inverse variation method and ansatz method, Int. J. Phys. 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