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首页均匀灰度直方图的新型3D色彩直方图均衡化
均匀灰度直方图的新型3D色彩直方图均衡化
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"这篇论文提出了一种新颖的三维彩色直方图均衡化方法,旨在解决传统彩色图像直方图均衡化后灰度图像对比度下降的问题。通过在三维颜色空间中定义新的累积概率密度函数,该方法能实现灰度直方图的均匀分布,从而改善图像增强效果。" 在数字图像处理领域,直方图均衡化是一种常见的图像对比度增强技术,它通过重新分配像素值来扩大图像的动态范围,使图像的整体对比度得以提升。然而,对于彩色图像而言,大多数传统的直方图均衡化方法在转换为灰度图像后,其对比度会低于仅对灰度图像进行均衡化的结果。这是因为这些方法未能充分考虑颜色空间的复杂性。 本文的作者,Ji-Hee Han、Sejung Yang和Byung-Uk Lee,提出了一个创新的三维彩色直方图均衡化算法。这个新方法能够在保持颜色信息的同时,确保转换后的灰度图像具有均匀的直方图分布,从而提高图像的对比度和视觉质量。他们通过定义一个新的概率密度函数,该函数应用于三维颜色空间,以实现灰度直方图的均衡化。 论文中,作者使用自然图像和合成图像进行了实验,对比并分析了基于三维颜色直方图的各种色彩直方图均衡化算法的性能。此外,他们还对现有方法的非理想性能进行了理论分析,揭示了这些方法可能存在的局限性和不足。 关键词包括:彩色图像增强、灰度直方图均衡化、三维彩色直方图均衡化。该研究对于理解和改进彩色图像的直方图处理技术,以及提高图像处理的质量和效率具有重要意义,尤其在图像识别、医学成像、遥感和多媒体应用等领域具有广泛的应用前景。
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506 IEEE TRANSACTIONS ON IMAGE PROCESSING, VOL. 20, NO. 2, FEBRUARY 2011
A Novel 3-D Color Histogram Equalization Method
With Uniform 1-D Gray Scale Histogram
Ji-Hee Han, Sejung Yang, and Byung-Uk Lee, Member, IEEE
Abstract—The majority of color histogram equalization methods
do not yield uniform histogram in gray scale. After converting a
color histogram equalized image into gray scale, the contrast of the
converted image is worse than that of an 1-D gray scale histogram
equalized image. We propose a novel 3-D color histogram equal-
ization method that produces uniform distribution in gray scale
histogram by defining a new cumulative probability density func-
tion in 3-D color space. Test results with natural and synthetic im-
ages are presented to compare and analyze various color histogram
equalization algorithms based upon 3-D color histograms. We also
present theoretical analysis for nonideal performance of existing
methods.
Index Terms—Color image enhancement, gray scale histogram
equalization, 3-D color histogram equalization.
I. INTRODUCTION
T
HE USAGE of digital images has rapidly increased with
growing public consumption of entertainment and com-
munication appliances, such as digital TV’s, digital cameras,
scanners, mobile phone cameras, and personal media players.
The expectation of a higher image quality prompts researchers
to develop cutting-edge techniques for image enhancement.
Histogram equalization has been one of the most widely used
techniques due to its effectiveness and simplicity in contrast
enhancement. Therefore, histogram equalization has become
embedded in most consumer digital cameras. Histogram equal-
ization modifies the pixel values in such a way that the intensity
histogram of the resulting image becomes uniform. The output
image then makes use of all the possible brightness values,
thus, resulting in enhanced contrast [1].
First, we will review previous studies on color histogram
equalization methods based upon 3-D histograms. The his-
togram equalization of a color image is more complex than 1-D
equalization due to multidimensional nature of color signal. A
typical color image has three color components: red (R), green
Manuscript received August 21, 2009; revised January 18, 2010 and June 02,
2010; accepted August 03, 2010. Date of publication August 26, 2010; date
of current version January 14, 2011. This work was supported in part by the
Ministry of Knowledge Economy (MKE), Korea Industrial Technology Foun-
dation (KOTEF) through the Human Resource Training Project for Strategic
Technology, the Acceleration Research Program of the Ministry of Education,
Science and Technology of Korea and the Korea Science and Engineering Foun-
dation, and Ewha W. University under Grant 2008-1806-1. The associate editor
coordinating the review of this manuscript and approving it for publication was
Prof. Jesus Malo.
The authors are with the Electronics Engineering Department, Ewha
W. University, Seoul 120-750, Korea (e-mail: jiheehan87227@gmail.com;
sejungyang@gmail.com; bulee@ewha.ac.kr).
Color versions of one or more of the figures in this paper are available online
at http://ieeexplore.ieee.org.
Digital Object Identifier 10.1109/TIP.2010.2068555
(G), and blue (B). Trahanias and Vanetsanopoulos [2] proposed
to use a 3-D color histogram instead of independently applying
1-D histogram equalization to each R, G, and B channel. They
defined ideal output probability density function (pdf) to be
uniform in the color space, and the cumulative distribution
function (cdf) to be accumulation of pdfs within a box of size
in 3-D color space. Although uniform pdf in gray
scale dramatically enhances contrast of the images, uniform pdf
in 3-D color space does not result in uniform pdf in luminance
domain with the box shape cdf. Most of the natural images that
are equalized using this method show higher concentration of
bright pixels. We analyze the theory behind this less-than-ideal
performance of contrast enhancement in Section II. Menotti
et
al. [3] partially overcame this lack of contrast enhancement by
defining a new cdf that is a multiplication of the marginal cdfs
of each color channel. However, this heuristic method does not
work properly when color correlation is low. Other approaches
for multidimensional histogram equalization include weighted
1-D marginal histogram equalization [4], and iterative matching
of 1-D marginal pdf [5].
This work elucidates the reason behind nonideal performance
of 3-D color histogram equalization algorithms, and proposes
a new definition of cdf in RGB color space that will result in
uniform luminance distribution after equalization. Since gray
scale histogram equalization is a powerful and effective tool for
contrast enhancement, achieving uniform luminance pdf is an
important feature for image enhancement.
There are many other color histogram equalization methods
that are not directly related to the 3-D histogram. Mlsna and
Rodriguez [6] introduced a histogram explosion method in 3-D
color space. This method expands the color space of an image
by equalizing 1-D histogram along a line from a central point in
color space to the R, G, and B boundary points. The same author
also applied this method in CIELUV color space [7]. Pitas pro-
posed a multichannel histogram equalization method [8] using
conditional probability density functions in HSI color space, and
Lucchese suggested an equalization in x-y color space [9].
Several new approaches are based upon optimization. Kim
and Yang interpolated the discrete pdf with Gaussian functions
and applied nonlinear optimization [10]. Morovic and Sun
found 3-D color histogram transformation using linear pro-
gramming [11]. Arici et al. defined a cost function composed
of image change, histogram deviation from the target, and
histogram smoothness [12]. Chen et al. proposed gray-level
grouping (GLG) that groups adjacent low values of histogram
bins and then redistributes these groups iteratively [13]. Most
of the histogram equalization algorithms use a histogram of
the whole image. However, the use of an adaptive or local his-
togram enhances each region with different mapping depending
1057-7149/$26.00 © 2011 IEEE
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