Open Access Green as soon as Postprint is submitted to ZB.
		
    A class of Fourier multipliers for modulation spaces.
        
        Appl. Comput. Harmon. Anal. 19, 131-139 (2005)
    
    
    
	    We prove the boundedness of a general class of Fourier multipliers, in particular of the Hilbert transform, on modulation spaces. In general, however, the Fourier multipliers in this class fail to be bounded on Lp spaces. The main tools are Gabor frames and methods from time–frequency analysis.
	
	
      Impact Factor
		Scopus SNIP
		Web of Science
Times Cited
		Times Cited
Scopus
Cited By
		Cited By
Altmetric
		
	    1.456
		0.000
		15
		30
		
	    Annotations
	    
		
		     
		    
		
	    
	
		
	
	    Special Publikation
	    
		
		     
		
	    
	
	
	
	    Hide on homepage
	    
		
		     
		
	    
	
	
        Publication type
        Article: Journal article
    
 
    
        Document type
        Scientific Article
    
 
     
    
    
        Keywords
        fourier multipliers; Hilbert transform; Gabor frames; modulation spaces; short-time Fourier transform
    
 
     
    
    
        Language
        english
    
 
    
        Publication Year
        2005
    
 
     
    
        HGF-reported in Year
        0
    
 
    
    
        ISSN (print) / ISBN
        1063-5203
    
 
    
        e-ISSN
        1096-603X
    
 
    
     
     
	     
	 
	 
     
	
    
        Quellenangaben
        
	    Volume: 19,  
	    Issue: 1,  
	    Pages: 131-139 
	    
	    
	
    
 
    
         
        
            Publisher
            Academic Press
        
 
        
            Publishing Place
            San Diego, Calif. [u.a.]
        
 
	
         
         
         
         
         
	
         
         
         
    
         
         
         
         
         
         
         
    
        Reviewing status
        Peer reviewed
    
 
    
        Institute(s)
        Institute of Biomathematics and Biometry (IBB)
    
 
     
     
    
        PSP Element(s)
        FE 73822
    
 
     
     	
    
    
        Erfassungsdatum
        2005-08-24