Scattering theory of cooling and heating in optomechanical systems
Scattering theory of cooling and heating in optomechanical systems
 
  We present a one-dimensional scattering theory which enables us to describe a wealth of effects arising from the coupling of the motional degree of freedom of scatterers to the electromagnetic field. Multiple scattering to all orders is taken into account. 
The theory is applied to describe the scheme of a Fabry-Perot resonator with one of its mirrors moving. The friction force, as well as the diffusion, acting on the moving mirror is derived. In the limit of a small reflection coefficient, the same model provides for the description of the mechanical effect of light on an atom moving in front of a mirror.
  
  
  1-11
  
    
      Xuereb, André
      
        97fca2ba-66fa-4967-a25a-8d1a2e906173
      
     
  
    
      Domokos, Peter
      
        564cef94-b388-4329-985f-c46badcd6f6c
      
     
  
    
      Asboth, Janos
      
        ff076f33-e566-4843-8485-36738a5778c3
      
     
  
    
      Horak, Peter
      
        520489b5-ccc7-4d29-bb30-c1e36436ea03
      
     
  
    
      Freegarde, Tim
      
        01a5f53b-d406-44fb-a166-d8da9128ea7d
      
     
  
  
   
  
  
    
      6 May 2009
    
    
  
  
    
      Xuereb, André
      
        97fca2ba-66fa-4967-a25a-8d1a2e906173
      
     
  
    
      Domokos, Peter
      
        564cef94-b388-4329-985f-c46badcd6f6c
      
     
  
    
      Asboth, Janos
      
        ff076f33-e566-4843-8485-36738a5778c3
      
     
  
    
      Horak, Peter
      
        520489b5-ccc7-4d29-bb30-c1e36436ea03
      
     
  
    
      Freegarde, Tim
      
        01a5f53b-d406-44fb-a166-d8da9128ea7d
      
     
  
       
    
 
  
    
      
  
  
  
  
  
  
    Xuereb, André, Domokos, Peter, Asboth, Janos, Horak, Peter and Freegarde, Tim
  
  
  
  
   
    (2009)
  
  
    
    Scattering theory of cooling and heating in optomechanical systems.
  
  
  
  
    Physical Review A, 79 (5), .
  
   (doi:10.1103/PhysRevA.79.053810). 
  
  
   
  
  
  
  
  
   
  
    
      
        
          Abstract
          We present a one-dimensional scattering theory which enables us to describe a wealth of effects arising from the coupling of the motional degree of freedom of scatterers to the electromagnetic field. Multiple scattering to all orders is taken into account. 
The theory is applied to describe the scheme of a Fabry-Perot resonator with one of its mirrors moving. The friction force, as well as the diffusion, acting on the moving mirror is derived. In the limit of a small reflection coefficient, the same model provides for the description of the mechanical effect of light on an atom moving in front of a mirror.
        
        This record has no associated files available for download.
       
    
    
   
  
  
  More information
  
    
      Published date: 6 May 2009
 
    
  
  
    
  
    
  
    
  
    
  
    
  
    
  
    
  
    
  
  
        Identifiers
        Local EPrints ID: 78862
        URI: http://eprints.soton.ac.uk/id/eprint/78862
        
          
        
        
        
          ISSN: 1050-2947
        
        
          PURE UUID: e7f9ee06-9c2c-440a-8c43-35314100acf2
        
  
    
        
          
        
    
        
          
        
    
        
          
        
    
        
          
            
              
            
          
        
    
        
          
            
              
            
          
        
    
  
  Catalogue record
  Date deposited: 15 Mar 2010
  Last modified: 14 Mar 2024 02:48
  Export record
  
  
   Altmetrics
   
   
  
 
 
  
    
    
      Contributors
      
          
          Author:
          
            
            
              André Xuereb
            
          
        
      
          
          Author:
          
            
            
              Peter Domokos
            
          
        
      
          
          Author:
          
            
            
              Janos Asboth
            
          
        
      
          
          Author:
          
            
              
              
                Peter Horak
              
              
                 
              
            
            
          
         
      
        
      
      
      
    
  
   
  
    Download statistics
    
      Downloads from ePrints over the past year. Other digital versions may also be available to download e.g. from the publisher's website.
      
      View more statistics