Difference between revisions of "Dictionary:Gabor wavelet"

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{{#category_index:G|Gabor wavelet}}
 
{{#category_index:G|Gabor wavelet}}
 
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(ga' bor) The wavelet  
 
(ga' bor) The wavelet  
  
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<center><math>F(t)=e^{-\left(\frac{2\pi f_M t}{\gamma}\right)^2} cos\left(2\pi f_M t +\phi\right)</math>,</center>
 
<center><math>F(t)=e^{-\left(\frac{2\pi f_M t}{\gamma}\right)^2} cos\left(2\pi f_M t +\phi\right)</math>,</center>
  
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where ''t'' is time, ''f''<sub>''M''</sub> is the main frequency, and <math> \gamma </math> is an arbitrary parameter. See Hubral and Tygel (1989)<ref>{{cite journal | last=Hubral | first=P. | last2=Tygel | first2=M. | title=Analysis of the Rayleigh pulse | journal=Geophysics | publisher=Society of Exploration Geophysicists | volume=54 | issue=5 | year=1989 | pages=654–658 | doi=10.1190/1.1442692}}</ref>.
 
where ''t'' is time, ''f''<sub>''M''</sub> is the main frequency, and <math> \gamma </math> is an arbitrary parameter. See Hubral and Tygel (1989)<ref>{{cite journal | last=Hubral | first=P. | last2=Tygel | first2=M. | title=Analysis of the Rayleigh pulse | journal=Geophysics | publisher=Society of Exploration Geophysicists | volume=54 | issue=5 | year=1989 | pages=654–658 | doi=10.1190/1.1442692}}</ref>.
  
  
==References==
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==External links==
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Latest revision as of 17:21, 14 April 2017

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(ga' bor) The wavelet

,

where t is time, fM is the main frequency, and is an arbitrary parameter. See Hubral and Tygel (1989)[1].


References

  1. Hubral, P.; Tygel, M. (1989). "Analysis of the Rayleigh pulse". Geophysics (Society of Exploration Geophysicists) 54 (5): 654–658. doi:10.1190/1.1442692.


External links

find literature about
Gabor wavelet
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