[1] A. F. Oskooi, D. Roundy, M. Ibanescu, P. Bermel, J. Joannopoulos, S. G. Johnson. Meep: a flexible free-software package for electromagnetic simulations by the FDTD method. Comput. Phys. Commun., 181, 687-702(2010).

[2] L. M. Zhang, S. F. Yu, M. C. Nowell, D. D. Marcenac, J. E. Carroll, R. G. S. Plumb. Dynamic analysis of radiation and side-mode suppression in a second-order DFB laser using time-domain large-signal traveling wave model. IEEE J. Quantum Electron., 30, 1389-1395(1994).

[3] H. Bahrami, H. Sepehrian, C. S. Park, L. A. Rusch, W. Shi. Time-domain large-signal modeling of traveling-wave modulators on SOI. J. Lightwave Technol., 34, 2812-2823(2016).

[4] S. Balac, F. Mahe. An embedded split-step method for solving the nonlinear Schrodinger equation in optics. J. Comput. Phys., 280, 295-305(2015).

[5] M. Fiers, T. V. Vaerenbergh, K. Caluwaerts, D. V. Ginste, B. Schrauwen, J. Dambre, P. Bienstman. Time-domain and frequency-domain modeling of nonlinear optical components at the circuit-level using a node-based approach. J. Opt. Soc. Am. B, 29, 896-900(2012).

[6] S. Mingaleev, A. Richter, E. Sokolov, C. Arellano, I. Koltchanov. Towards an automated design framework for large-scale photonic integrated circuits. Proc. SPIE, 9516, 951602(2015).

[7] R. Achar, M. S. Nakhla. Simulation of high-speed interconnects. Proc. IEEE, 89, 693-728(2001).

[8] B. Gustavsen, A. Semlyen. Rational approximation of frequency domain responses by vector fitting. IEEE Trans. Power Del., 14, 1052-1061(1999).

[9] G. Antonini. SPICE equivalent circuits of frequency-domain responses. IEEE Trans. Electromagn. Compat., 45, 502-512(2003).

[10] A. Chinea, S. Grivet-Talocia, H. Hu, P. Triverio, D. Kaller, C. Siviero, M. Kindscher. Signal integrity verification of multichip links using passive channel macromodels. IEEE Trans. Compon. Packag. Manuf. Technol., 1, 920-933(2011).

[11] D. Spina, F. Ferranti, G. Antonini, T. Dhaene, L. Knockaert, D. Vande Ginste. Time-domain Green’s function-based parametric sensitivity analysis of multiconductor transmission lines. IEEE Trans. Compon. Packag. Manuf. Technol., 2, 1510-1517(2012).

[12] M. Sahouli, A. Dounavis. An instrumental-variable QR decomposition vector-fitting method for modeling multiport networks characterized by noisy frequency data. IEEE Microwave Wireless Compon. Lett., 26, 645-647(2016).

[13] S. Grivet-Talocia, B. Gustavsen. Black-box macromodeling and its EMC applications. IEEE Electromagn. Compat. Mag., 5, 71-78(2016).

[14] L. Chrostowski, M. Hochberg. Silicon Photonics Design: From Devices to Systems(2015).

[15] D. Saraswat, R. Achar, M. S. Nakhla. A fast algorithm and practical considerations for passive macromodeling of measured/simulated data. IEEE Trans. Adv. Packag., 27, 57-70(2004).

[16] D. Deschrijver, M. Mrozowski, T. Dhaene, D. De Zutter. Macromodeling of multiport systems using a fast implementation of the vector fitting method. IEEE Microwave Wireless Compon. Lett., 18, 383-385(2008).

[17] B. Gustavsen, A. Semlyen. Fast passivity assessment for S-parameter rational models via a half-size test matrix. IEEE Trans. Microwave Theory Tech., 56, 2701-2708(2008).

[18] D. Deschrijver, T. Dhaene. Fast passivity enforcement of S-parameter macromodels by pole perturbation. IEEE Trans. Microwave Theory Tech., 57, 620-626(2009).

[19] R. H. Muller. Definitions and conventions in ellipsometry. Surf. Sci., 16, 14-33(1969).

[20] R. Atkinson, P. H. Lissberger. Sign conventions in magneto-optical calculations and measurements. Appl. Opt., 31, 6076-6081(1992).

[21] S. Grivet-Talocia, A. Ubolli. On the generation of large passive macromodels for complex interconnect structures. IEEE Trans. Adv. Packag., 29, 39-54(2006).

[22] D. G. Schultz, J. L. Melsa. State Functions and Linear Control Systems(1967).

[23] J. Butcher. Numerical Methods for Ordinary Differential Equations(2003).

[24] M. C. Jeruchim, P. Balaban, K. S. Shanmugan. Simulation of Communication Systems: Modeling, Methodology and Techniques(2006).

[25] J. B. King, T. J. Brazil. Time-domain simulation of passband S-parameter networks using complex baseband vector fitting. Integrated Nonlinear Microwave and Millimetre-Wave Circuits Workshop (INMMiC), 1-4(2017).

[26] D. Youla, L. Castriota, H. Carlin. Bounded real scattering matrices and the foundations of linear passive network theory. IRE Trans. Circuit Theory, 6, 102-124(1959).

[27] P. Triverio, S. Grivet-Talocia, M. S. Nakhla, F. G. Canavero, R. Achar. Stability, causality, and passivity in electrical interconnect models. IEEE Trans. Adv. Packag., 30, 795-808(2007).

[28] R. W. Newcomb. On the energy in passive systems. Proc. IEEE, 53, 1651-1652(1965).

[29] R. Nedunuri. On the definition of passivity. IEEE Trans. Circuit Theory, 19, 72(1972).

[30] M. R. Wohlers. Lumped and Distributed Passive Networks(1969).

[31] S. Boyd, L. O. Chua. On the passivity criterion for LTI N-ports. Int. J. Circuit Theory Appl., 10, 323-333(1982).

[32] B. Gustavsen. Fast passivity enforcement for S-parameter models by perturbation of residue matrix eigenvalues. IEEE Trans. Adv. Packag., 33, 257-265(2010).

[33]

[34]

[35] K. Jinguji, M. Kawachi. Synthesis of coherent two-port lattice-form optical delay-line circuit. J. Lightwave Technol., 13, 73-82(1995).

[36] S. Suzuki, Y. Inoue, T. Kominato. High-density integrated 1 × 16 optical FDM multi/demultiplexer. IEEE Lasers and Electro-Optics Society Annual (LEOS) Meeting, 2, 263-264(1994).

[37] Y. Xing, D. Spina, A. Li, T. Dhaene, W. Bogaerts. Stochastic collocation for device-level variability analysis in integrated photonics. Photon. Res., 4, 93-100(2016).