Micromagnetic simulation of ferromagnetic part-spherical particles
Micromagnetic simulation of ferromagnetic part-spherical particles
 
  The paramagnetic size limit for current magnetic storage media, particularly in sputtered grain storage, is being approached rapidly. To further increase media storage density, patterned media can be used which only need a single grain to store one bit of data. Chemical self-assembly techniques offer cost-effective methods to create templates, from which periodic arrays of magnetic structures can be formed. In contrast to systems of dots prepared by standard lithography, which have a cylindrical shape, dots prepared by chemical self-assembly template techniques are often spherical or part spherical in shape. In this article, we investigate the properties of such magnetic shapes using micromagnetic simulations. To represent accurately the geometry produced through chemical self-assembly methods, we attach a partial sphere (lower part) to a small ellipsoidal dome. We compute the hysteresis loops for various dot sizes and compare them with experimental results. In those below a critical diameter (140 nm in nickel), the hysteresis loop is square-like, resembling the uniform rotation of magnetization once the critical field is exceeded. For larger sizes, the hysteresis loop reverses reversibly around zero applied field but shows minor loops, placed symmetrically at the onset of magnetization reversal. These correspond to vortices penetrating and exiting the structure. In summary, we find that the coercive field of the droplets becomes zero above a critical diameter where the magnetization reversal behavior changes from single domain-like to vortex-like. Our results agree with experimental measurements performed on such structures.
  
  
  7037-7039
  
    
      Boardman, Richard P.
      
        5818d677-5732-4e8a-a342-7164dbb10df1
      
     
  
    
      Fangohr, Hans
      
        9b7cfab9-d5dc-45dc-947c-2eba5c81a160
      
     
  
    
      Cox, Simon J.
      
        0e62aaed-24ad-4a74-b996-f606e40e5c55
      
     
  
    
      Goncharov, Alexander V.
      
        5ea6d47d-6a84-4aea-b749-5d49af361b17
      
     
  
    
      Zhukov, Alexander A.
      
        75d64070-ea67-4984-ae75-4d5798cd3c61
      
     
  
    
      de Groot, P.A.J.
      
        98c21141-cf90-4e5c-8f2b-d2aae8efb84d
      
     
  
  
   
  
  
    
      2004
    
    
  
  
    
      Boardman, Richard P.
      
        5818d677-5732-4e8a-a342-7164dbb10df1
      
     
  
    
      Fangohr, Hans
      
        9b7cfab9-d5dc-45dc-947c-2eba5c81a160
      
     
  
    
      Cox, Simon J.
      
        0e62aaed-24ad-4a74-b996-f606e40e5c55
      
     
  
    
      Goncharov, Alexander V.
      
        5ea6d47d-6a84-4aea-b749-5d49af361b17
      
     
  
    
      Zhukov, Alexander A.
      
        75d64070-ea67-4984-ae75-4d5798cd3c61
      
     
  
    
      de Groot, P.A.J.
      
        98c21141-cf90-4e5c-8f2b-d2aae8efb84d
      
     
  
       
    
 
  
    
      
  
  
  
  
  
  
    Boardman, Richard P., Fangohr, Hans, Cox, Simon J., Goncharov, Alexander V., Zhukov, Alexander A. and de Groot, P.A.J.
  
  
  
  
   
    (2004)
  
  
    
    Micromagnetic simulation of ferromagnetic part-spherical particles.
  
  
  
  
    Journal of Applied Physics, 95 (11), .
  
   (doi:10.1063/1.1688639). 
  
  
   
  
  
  
  
  
   
  
    
    
      
        
          Abstract
          The paramagnetic size limit for current magnetic storage media, particularly in sputtered grain storage, is being approached rapidly. To further increase media storage density, patterned media can be used which only need a single grain to store one bit of data. Chemical self-assembly techniques offer cost-effective methods to create templates, from which periodic arrays of magnetic structures can be formed. In contrast to systems of dots prepared by standard lithography, which have a cylindrical shape, dots prepared by chemical self-assembly template techniques are often spherical or part spherical in shape. In this article, we investigate the properties of such magnetic shapes using micromagnetic simulations. To represent accurately the geometry produced through chemical self-assembly methods, we attach a partial sphere (lower part) to a small ellipsoidal dome. We compute the hysteresis loops for various dot sizes and compare them with experimental results. In those below a critical diameter (140 nm in nickel), the hysteresis loop is square-like, resembling the uniform rotation of magnetization once the critical field is exceeded. For larger sizes, the hysteresis loop reverses reversibly around zero applied field but shows minor loops, placed symmetrically at the onset of magnetization reversal. These correspond to vortices penetrating and exiting the structure. In summary, we find that the coercive field of the droplets becomes zero above a critical diameter where the magnetization reversal behavior changes from single domain-like to vortex-like. Our results agree with experimental measurements performed on such structures.
         
      
      
        
          
            
  
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      Published date: 2004
 
    
  
  
    
  
    
  
    
  
    
  
    
  
    
  
    
  
    
  
  
        Identifiers
        Local EPrints ID: 22791
        URI: http://eprints.soton.ac.uk/id/eprint/22791
        
          
        
        
        
          ISSN: 0021-8979
        
        
          PURE UUID: cf9c4197-8b21-439a-91a2-2352f9e3a09d
        
  
    
        
          
            
              
            
          
        
    
        
          
            
              
            
          
        
    
        
          
            
          
        
    
        
          
        
    
        
          
        
    
        
          
        
    
  
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  Date deposited: 22 Mar 2006
  Last modified: 16 Mar 2024 03:36
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      Contributors
      
        
      
        
      
        
      
          
          Author:
          
            
            
              Alexander V. Goncharov
            
          
        
      
          
          Author:
          
            
            
              Alexander A. Zhukov
            
          
        
      
          
          Author:
          
            
            
              P.A.J. de Groot
            
          
        
      
      
      
    
  
   
  
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