Digital Image Enhancement & Noise Suppression Guide
20 questions
A. Ano
B. Ne
Explanation: The study materials indicate that when the gamma parameter š¾ > 1, the gamma contrast transformation makes the image darker, not brighter.
A. W represents the range width with increasing dynamics, and L represents the shift of the window center.
B. W adjusts the overall image brightness, while L determines the image's bit depth.
C. W is the minimum intensity threshold, and L is the maximum intensity threshold for the window.
D. Both W and L are used to define the exponents in gamma contrast transformation.
Explanation: The study materials state that 'W' (Width of window) defines the 'range width with increasing dynamics', and 'L' (Level of window) defines the 'shift of window center'.
A. Ano
B. Ne
Explanation: Adaptive image sharpening can be controlled by a specific function, and the gradient image is given as an example of such a control function for approaches via an anisoplanar operator.
A. It is controlled by a specific function that can be either binary or continuous.
B. Its primary application is to enhance regions with homogenous intensity.
C. An example of its binary controlled implementation combines images based on gradient magnitude.
D. It exclusively uses wavelet transformation for its operation.
Explanation: Adaptive image sharpening via an anisoplanar operator is controlled by a specific function, which can be binary or continuous, making the first statement correct. An example implementation for binary controlled sharpening using an anisoplanar operator involves the combination of images by the values of gradient magnitude, validating the third statement. Sharpening is used at the location of edges only, not primarily to enhance homogenous intensity regions, which refutes the second statement. The study materials list wavelet transformation as a separate approach to adaptive image sharpening, not an exclusive part of the anisoplanar operator method, making the fourth statement incorrect.
A. Ano
B. Ne
Explanation: The study materials explicitly state that Sobelās operator is a 'special noise-resistant gradient operator'.