IT-703 (D) · Digital Image Processing/Unsolved PYQ Paper
IT-703-D Digital Image Processing - Nov 2023 Question Paper
Under each question, How to answer lists the points an answer should cover, outlined by CampusPrep from the syllabus. Check the details against your textbook.
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7 MarksaDescribe image formation in the eye with brightness adaptation and discrimination.
How to answer
- Structure of human eye relevant to imaging: lens, retina, rods/cones, fovea
- Image formation as optical projection onto retina
- Brightness adaptation: range, Weber ratio, adaptation levels
- Brightness discrimination: Weber-Fechner, Mach bands / simultaneous contrast with diagram
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7 MarksbWhat are the different approaches to estimate the noise parameters in an image? Explain.
How to answer
- Sources and models of image noise
- Periodic vs random noise estimation approaches
- Estimation from image strips, histograms and test patterns
- Use of mean, variance and PDF parameters from smooth regions
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7 MarksaExplain about image sampling and quantization.
How to answer
- Concept of sampling: continuous to discrete, sampling grid
- Quantization: gray-level discretization, bit depth
- Effects on resolution, aliasing, false contouring
- Diagram of sampler-quantizer model
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7 MarksbWith necessary equations, explain the concept of homomorphic filtering.
How to answer
- Illumination-reflectance model $f(x,y)=i(x,y)r(x,y)$
- Log, Fourier transform, filter $H(u,v)$, exp steps
- Block diagram of homomorphic system
- Simultaneous dynamic range compression and contrast enhancement
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7 MarksaExplain about histogram processing of color images.
How to answer
- Color histograms in RGB/HSI models
- Per-channel vs intensity-only equalization/specification
- Preserving hue/saturation while processing intensity
- Applications in enhancement and segmentation
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7 MarksbProve that both the 2-D continuous and discrete Fourier transform are linear operations.
How to answer
- Definitions of 2-D continuous and discrete Fourier transform
- Linearity property: transform of $af+bg = aF+bG$
- Proof using linearity of integral for continuous case
- Proof using linearity of summation for discrete case
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7 MarksaExplain image sharpening using Butterworth highpass and Gaussian highpass filters.
How to answer
- Highpass filtering concept for sharpening in frequency domain
- Butterworth highpass transfer function and order effect
- Gaussian highpass transfer function and smooth response
- Comparison of ringing, cutoff $D_0$ and results
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7 MarksbExplain about image restoration using minimum mean square error filtering.
How to answer
- Degradation-restoration model and MMSE criterion
- Wiener / minimum mean square error filter equation
- Estimation of degradation $H$ and noise/signal power spectra
- Advantages and limitations in restoration
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7 MarksaDiscuss about region based segmentation.
How to answer
- Principle of grouping pixels into homogeneous regions
- Region growing by pixel aggregation with seed points
- Region splitting and merging / split-and-merge algorithm
- Advantages, limitations and applications
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7 MarksbWhat is the need of compression? Explain about vector quantization method.
How to answer
- Need for compression: storage, bandwidth, transmission time
- Principle of vector quantization: codebook and codevectors
- Encoding-decoding steps and distortion measure
- Advantages and applications in image compression
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7 MarksaDifferentiate between region oriented segmentation and motion based segmentation.
How to answer
- Basis: homogeneity vs motion cues, static vs video images
- Methods and features used in each approach
- Handling of illumination, occlusion and noise
- Tabular comparison with applications
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7 MarksbExplain the following morphological operations:
- i)Erosion
- ii)Dilation
How to answer
- Definition of structuring element and set operations
- Erosion: definition $A \ominus B$, shrinking effect
- Dilation: definition $A \oplus B$, growing effect
- Duality and simple examples with diagrams
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7 MarksaExplain the following morphological algorithms.
- i)Boundary extraction
- ii)Hole filling
How to answer
- Morphological basis using erosion and dilation
- Boundary extraction formula $\beta(A)=A-(A\ominus B)$
- Hole filling by conditional dilation algorithm steps
- Illustrative examples and applications
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7 MarksbDraw a neat block diagram for encoder and decoder in a lossy predictive coding model and explain its working.
How to answer
- Structure of lossy predictive encoder and decoder blocks
- Neat block diagram with predictor, quantizer, feedback
- Working: prediction error quantization and reconstruction
- Effect of quantization on distortion and compression
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14 MarksWrite short notes:
- a)Texture analysis
- b)Image point operations
- c)Wiener filtering
- d)Object recognition
How to answer
- Texture analysis: statistical, structural, spectral approaches
- Image point operations: single-pixel mapping functions
- Wiener filtering: MMSE restoration formula and use
- Object recognition: features, matching and classification stages
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