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Haar wavelet based approach for
image compression
Presented by
Revanna.B.R
4MC11LDS18
2nd Sem M.Tech
DE&CS
Introduction
• The computer is becoming more and more powerful
day by day. As a result, the use of digital images is
increasing rapidly.
• Data requires considerable storage capacity and
transmission bandwidth.
• The way of using the images in the web applications
more effectively.
• Internet teleconferencing, High Definition Television
(HDTV), satellite communications and digital storage
of movies are not feasible without a high degree of
compression.
Block diagram of an Encoder:
Block diagram of an Decoder:
Classification of Compression
Technique
Lossless vs. Lossy compression:
Predictive vs. Transform coding:
 Wavelets for image compression
• Wavelet transform exploits both the spatial and
frequency correlation of data by contractions and
translations of mother wavelet on the input data.
• Another encouraging feature of wavelet transform is
its symmetric nature that is both the forward and the
inverse transform has the same complexity, building
fast compression and decompression routines.
• Its characteristics well suited for image compression
include the ability to take into account of Human
Visual System’s (HVS) characteristics, very good
energy compaction capabilities, robustness under
transmission, high compression ratio etc.
 Proposed work
Decomposition to lower resolution
Structure of wavelet decomposition
8×8 image
2D array representing
Averaging: (64+2)/2=33, (3+61)/2=32, (60+6)/2=33,
(7+57)/2=32
Differencing: 64–33 =31, 3–32= –29, 60–33=27 and 7–32= –25
Transformed array after operation on each row
Final Transformed Matrix after one step
Software architecture:
Algorithm:
The algorithm steps for compression and reconstruction of image
are:
Step 1: Start with the matrix P representing the original image.
Step 2: Compute the transformed matrix T by the operation
averaging and differencing (First for each row, then for each
column) .
Step 3: Choose a threshold method and apply that to find the new
matrix say D.
Step 4: Use D to compute the compression ratio and others
values and to reconstruct the original image as well.
 Advantages
• It is conceptually simple.
• It is fast.
• It is memory efficient, since it can be calculated in
place without a temporary array.
• It is exactly reversible without the edge effects that
are a problem with other wavelet transforms.
Results:
Conclusion:
• A picture can say more than a thousand words.
• This is not always a problem because now computers
are capable enough to handle large amounts of data.
• The rapid increase in the range and use of electronic
imaging justifies attention for systematic design of an
image compression system and for providing the
image quality needed in different applications.
• Wavelet can be effectively used for this purpose.
• Haar wavelets as the basis functions along with the
quality measurement of the compressed images have
been presented here.
Future work:
• the trade-off between the value of the threshold ε
and the image quality can be studied and also fixing
the correct threshold value is also of great interest.
• finding out the exact number of transformation level
required in case of application specific image
compression can be studied.
Thank you

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M.Tech project on Haar wavelet based approach for image compression

  • 1. Haar wavelet based approach for image compression Presented by Revanna.B.R 4MC11LDS18 2nd Sem M.Tech DE&CS
  • 2. Introduction • The computer is becoming more and more powerful day by day. As a result, the use of digital images is increasing rapidly. • Data requires considerable storage capacity and transmission bandwidth. • The way of using the images in the web applications more effectively. • Internet teleconferencing, High Definition Television (HDTV), satellite communications and digital storage of movies are not feasible without a high degree of compression.
  • 3. Block diagram of an Encoder:
  • 4. Block diagram of an Decoder:
  • 5. Classification of Compression Technique Lossless vs. Lossy compression: Predictive vs. Transform coding:
  • 6.  Wavelets for image compression • Wavelet transform exploits both the spatial and frequency correlation of data by contractions and translations of mother wavelet on the input data. • Another encouraging feature of wavelet transform is its symmetric nature that is both the forward and the inverse transform has the same complexity, building fast compression and decompression routines.
  • 7. • Its characteristics well suited for image compression include the ability to take into account of Human Visual System’s (HVS) characteristics, very good energy compaction capabilities, robustness under transmission, high compression ratio etc.
  • 8.  Proposed work Decomposition to lower resolution
  • 9. Structure of wavelet decomposition
  • 11. 2D array representing Averaging: (64+2)/2=33, (3+61)/2=32, (60+6)/2=33, (7+57)/2=32 Differencing: 64–33 =31, 3–32= –29, 60–33=27 and 7–32= –25
  • 12. Transformed array after operation on each row
  • 13. Final Transformed Matrix after one step
  • 14. Software architecture: Algorithm: The algorithm steps for compression and reconstruction of image are: Step 1: Start with the matrix P representing the original image. Step 2: Compute the transformed matrix T by the operation averaging and differencing (First for each row, then for each column) . Step 3: Choose a threshold method and apply that to find the new matrix say D. Step 4: Use D to compute the compression ratio and others values and to reconstruct the original image as well.
  • 15.  Advantages • It is conceptually simple. • It is fast. • It is memory efficient, since it can be calculated in place without a temporary array. • It is exactly reversible without the edge effects that are a problem with other wavelet transforms.
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  • 22. Conclusion: • A picture can say more than a thousand words. • This is not always a problem because now computers are capable enough to handle large amounts of data. • The rapid increase in the range and use of electronic imaging justifies attention for systematic design of an image compression system and for providing the image quality needed in different applications. • Wavelet can be effectively used for this purpose. • Haar wavelets as the basis functions along with the quality measurement of the compressed images have been presented here.
  • 23. Future work: • the trade-off between the value of the threshold ε and the image quality can be studied and also fixing the correct threshold value is also of great interest. • finding out the exact number of transformation level required in case of application specific image compression can be studied.