Proc. of Int. Conf. on Advances in Computer Science 2010
Morphological Background Detection and Enhancement of Color Images with Poor lighting A.Vamsi Krishna, Ch. Pavan Teja, Dr. A.Sri Krishna, Dr. B. Raveendra Babu, vamsikrishna.it@gmail.com, pavanteja.ch@gmail.com, atlurisrikrishna@yahoo.com , rbhogapathi@yahoo.com Department of Computer Science and Information Technology, R.V.R & J.C College of Engineering, Chandramoulipuram, Guntur-19. Abstract- The contrast enhancement is an important visualization technique in digital image processing to improve the quality of an image. The most common technique in image processing is to enhance the contrast with poor lighting. A new morphological operator, opening by reconstruction, is defined to enhance and normalize the contrast in color images with poor lighting. Contrast enhancement is carried out by the application of two operators based on Weber’s law notion. The performance of operators is illustrated through the processing of images with different backgrounds. Index terms- Morphological Filters, Weber’s Ratio, Contrast Enhancement.
I. INTRODUCTION The contrast enhancement problem in digital images can be approached from various methodologies, among which is mathematical morphology (MM). Initial studies on contrast enhancement in this area were carried out by Meyer and Serra [1], who introduced the contrast mappings notion. Such operators consist in accordance to some proximity criterion, in selecting for each point of the analyzed image, a new grey level between two patterns (primitives) [1]. Other works based on the contrast mapping concept have been developed in [2]–[4]. With regard to MM, several studies based on contrast multiscale criterion have been carried out [5]–[7]. In the work proposed by Mukhopadhyay and Chanda [6], a scheme is defined to enhance local contrast based on a morphological top hat transformation. Kasperek [7] implemented a processing system in real time for its application in the enhancement of angiocardiographic images, based on the work carried out by Mukhopadhyay. There are techniques based on data statistical analysis, such as global and local histogram equalization. During the histogram equalization process, grey level intensities are reordered within the image to obtain a uniform distributed histogram [8],[12],[13]. However, the main disadvantage of histogram equalization is that the global properties of the image cannot be properly applied in a local context [9], frequently producing a poor performance in detail preservation. In [10], the authors apply the proposed operators to some images with poor lighting with good results. The paper is organized as follows. Section II presents a brief background on some morphological transformations and Weber’s law. Section III introduces opening by reconstruction transformations that enhance images with © 2010 ACEEE DOI: 02.ACS.2010.01.49
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poor lighting. Section IV includes different results and discussions. Finally, conclusions are presented in Section V. II. BACKGROUND A. Morphological transformations: In binary morphological image analysis, a 2D image is defined as a subset of the 2-D Euclidean space R×R or its digitized equivalent Z×Z. In this paper, we deal only with digital images that are defined as subsets of Z×Z. For an image A⊆ Z×Z and a point u ε Z×Z, the transition of A by u is defined by equation (1) (1) The two most fundamental morphological operations dilation and erosion are defined by equations (2) and (3) respectively (2) (3) where B is a structuring element. Another important pair of morphological operations are opening and closing. They are defined in terms of dilation and erosion, by equations (4) and (5) respectively (4) (5) Weber’s Law In psycho-visual studies, the contrast C of an object with luminance ‘Lmax’ against its surrounding luminance ‘Lmin’ is defined as follows [14]: C= (Lmax – Lmin) / Lmin
(6)
If L = ’Lmin’ & ∆L =Lmax – Lmin Then C = ∆L / L
(7)
Indicates that ∆ (logL) is proportional to C; therefore, Weber’s law can be expressed as: C = klogL + b (8) Where k and b are constants, being the background. In our case, an approximation to Weber’s law is considered by taking the luminance L as the grey level intensity of a function f (image); in this way, expression (5) is written as