Resonant modes are important characteristics of the optical properties of photonic crystals since they are responsible for the features in the transmission and reflection spectra, as well as the emissivity of quantum emitters inside such structures. We present a resonant modes expansion method applied to a problem of radiating dipoles inside of a photonic crystal. In stacked photonic crystal slabs there is a coupling between resonances of distinct subsystems and Fabry-Perot resonances. We propose a technique to calculate coefficients of resonant mode expansion based on the scattering matrix formalism of the Fourier modal method (FMM). The method appears to be convenient since it does not require rigorous normalization of resonant fields or application of perfectly matched layers. Then we demonstrate the agreement between the resonant modes expansion results and exact FMM solutions.
                    Previous Article in event
            
                            Previous Article in session
            
                    
    
                    Next Article in event
            
                            Next Article in session
            
                    
                                                    
        
                    Resonant mode coupling method for the description of oscillating dipoles emission inside stacked photonic nanostructures.
                
                                    
                
                
                    Published:
11 November 2020
by MDPI
in The 2nd International Online Conference on Nanomaterials
session Modeling and Simulation of Nanostructures
                
                                    
                
                
                    Abstract: 
                                    
                        Keywords: Fourier modal method; resonant states,;quasi-normal modes,;scattering matrix; photonic crystals
                    
                
                
                
                 
         
            
 
        
    
    
         
    
    
         
    
    
         
    
    
         
    
