Wednesday, August 6, 2014

IMAGE PROCESSING [ELECTIVES] DECEMBER 2013 ELECTRONICS AND TELECOMMUNICATION SEMESTER 8

IMAGE PROCESSING [ELECTIVES] DECEMBER 2013 ELECTRONICS AND TELECOMMUNICATION SEMESTER 8

Con. 8412-13.                            (REVISED COURSE)                                           LJ-13634
                                                        (3 Hours)                                             [Total Marks : 100]

N. B. : (1) Question No. one is Compulsory.
           (2) Attempt any four of remaining.
           (3) Assume suitable data wherever necessary.

1. (a)Is Huffman contrast stretching and histogram equalization.5
    (b)Explain Badwidth distance product.5
    (c)Why is zig-zag scanning preferred in JPEG standard.5
    (d)Explain modeling the degradation function in image restoration.5

2. (a)

Explain various steps in image processing with diagram.

5
    (b)Explain 4-connectivity, 8 connectivity and mixed connectivity.5
    (c)For following image find:10
    (i) Digital negative of an image.
    (ii) Contrast structuring r2 = 5, r1 = 3, s2 = 6, s1 = 2
    (iii) Bit plane slicing.

3. (a)

Apply slant transform and DCT transform on the given image and compare the result.

10
 

 





     

    (b)Consider following image.10

Write procedure for histogram equalization.

4. (a)

Expalin in detail JPEG - encoder and decoder.

8
    (b)Filter following image using 3 x 3 neighbourhood averaging by assuming12
(i) Zero padding
(ii) pixel relication

5. (a)

Find Hadamrd tranform of following image.

10

 
 



    
    (b)Name different types of image segmentation technique. Explain splitting and merging10
technique with the help of an example.

6. (a)

Explain image enhancement in frequency domain.

10
    (b)Using Hough's transform, find the line passing through the maximum number of10
points given below.
(3, 4),    (0,-4),    (1, 4),    (6, 12),    (4, 1)
(1.5, 0)  (-2, 2),   (-1, -3),  (3,-2).

7.

Write short notes on :-

20
   (a) Haar Transform
   (b) Wiener Filtering
   (c) Hotelling Transform.

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