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专辑
面向水下图像集的一致性增强评价方法
Consistent enhancement assessment for an underwater image set
- 2018年23卷第11期 页码:1759-1767
收稿:2018-04-12,
修回:2018-6-12,
纸质出版:2018-11-16
DOI: 10.11834/jig.180255
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专辑
收稿:2018-04-12,
修回:2018-6-12,
纸质出版:2018-11-16
移动端阅览
目的
2
在对整个水下图像集的质量进行评价时,现有方法是采用某一质量评价准则的质量分数平均值作为指标,以平均值的高低来说明质量增强算法的优劣,但是,非一致性增强的质量分数平均值会随着图像集的变化而产生较大的波动。为了解决上述问题,本文提出了一个更加具有普适性的水下图像质量评价方法:一致性增强质量评价(CEQA)方法。
方法
2
所提方法通过对比图像增强前后的质量分数差值,来判断增强算法性能的一致性,再通过改变选定的质量分数差值所占权重比例并统一分数制,求出一致性增强的图像集的一致性增强质量评价分数。
结果
2
虽然当图像集较小时,非一致性增强的图像质量增强算法得到的质量分数平均值最高,但当图像集扩大时,其增强后的质量分数平均值却低于原图的质量分数平均值;而在图像集扩展前后,一致性增强的图像质量增强算法能够稳定地增强图像质量,其得到的质量分数平均值一直高于原图的质量分数平均值。
结论
2
本文通过实验证明了所提方法的可行性,扩展应用能够通过本文方法得到有效的实验数据,以对比说明各种水下图像质量增强算法的优劣;本文的方法比平均值方法更加鲁棒有效地控制了大样本偏差。因此,本文为大规模应用中如何选取水下图像集的质量增强算法,提供了一个更好的评价标准。
Objective
2
An increasing number of underwater image enhancement methods have been put into practical applications because underwater images typically have quality degradation problems
such as blurring
distortion
and low visibility. At present
each quality evaluation criterion mainly focuses on the single image. Existing methods adopt the average quality score of a quality evaluation criterion as an indicator
and the enhancement algorithm is evaluated by the average score. However
the non-consistent average quality score changes with the image set and produces large fluctuations. If an enhancement algorithm cannot consistently improve the image quality score in a small-scale image set
then the average quality score has certain limitations and large error when the enhancement algorithm is applied to a large-scale image set. To solve the abovementioned problems
a universal underwater image quality assessment method
namely
consistent enhancement quality assessment (CEQA) for an underwater image set
is proposed.
Method
2
The proposed method can judge the consistency of the enhancement algorithm by comparing the difference of the quality score before and after image enhancement and by changing the weight proportion of the selected quality score difference
unifying the fractional system
and calculating the CEQA fraction of the enhanced image set. The concrete steps of this proposed method are as follows:1) An image set ({
$$ {{I}_{1}}
\; {{I}_{2}}
\;{{I}_{3}}
\;\cdots
\;{{I}_{n}}$$
}
where
$$ n$$
is the total number of images of the underwater image set) is determined
and then a quality evaluation criterion M is selected to evaluate the image quality of the original underwater image
$$ I_1$$
to obtain a quality score
$$ {{\alpha }_{1}}$$
of the original image
$$ I_1$$
. 2) The proposed method can process the original underwater image
$$ I_1$$
through the image quality enhancement algorithm A
and obtain the enhanced image
$$ {{{{I}'}}_{1}}$$
. 3) the proposed method uses the quality evaluation criterion M
which is used in Step 1
to evaluate the quality of the enhanced image
$$ {{{{I}'}}_{1}}$$
and obtain the quality score
$$ {{\beta }_{1}}$$
. 4) the quality score
$$ {{\beta }_{1}}$$
is subtracted by the quality score
$$ {{\alpha }_{1}}$$
to obtain the fractional difference
$$ Q_1$$
. 5) Steps 1-4 are successively performed for the original underwater images
$$ I_2$$
$$ I_3$$
…
$$ I_n$$
to obtain fractional difference
$$ {{Q}_{2}}
\; {{Q}_{3}}
\; \cdots
\; {{Q}_{n}}$$
correspondingly. If the
$$ {{Q}_{1}}
\; {{Q}_{2}}
\; \cdots
\;{{Q}_{n}}$$
values are all positive
then the underwater image quality enhancement algorithm A
under the quality evaluation criterion M
can consistently enhance the quality of this underwater image set
and then Step 6 is performed. Otherwise
the quality enhancement algorithm A is an inconsistent quality enhancement algorithm under these conditions. 6) the maximum value of
$$ {{Q}_{1}}
\;{{Q}_{2}}
\;\cdots
\;{{Q}_{n}}$$
is selected as
$$ Q_{\rm max}$$
and the minimum value as
$$ Q_{\rm min}$$
. The average value of
$$ {{Q}_{1}}
\; {{Q}_{2}}
\;\cdots
\;{{Q}_{n}}$$
is determined as
$$ Q_{\rm ave}$$
. 7) the effective value
$$ C_{\rm eff}$$
of the underwater image quality enhancement algorithm A for this image set is obtained under the quality evaluation criterion M by normalizing the average value
$$ Q_{\rm ave}$$
and the minimum value
$$ Q_{\rm min}$$
and then adjusting its proportion. Under the selected quality evaluation criterion M
the non-consistent quality enhancement algorithm for the same underwater image set cannot consistently enhance the image set under the quality evaluation criterion M to evaluate different underwater image quality enhancement algorithms
$$ {{{\rm A}}_{1}}
\; {{{\rm A}}_{2}}
\; \cdots
\; {{{\rm A}}_{m}}$$
(
$$ m$$
is the total number of the quality enhancement algorithms). By contrast
the consistent quality enhancement algorithm can effectively enhance the quality of the image set. If the average value
$$ Q_{\rm ave}$$
is different
then the quality enhancement algorithm with high effective value
$$ C_{\rm eff}$$
has significant enhancement strength and improved enhancement capability when comparing several consistent quality enhancement algorithms; if the average value
$$ Q_{\rm ave}$$
is the same
then the quality enhancement algorithm with high effective value
$$ C_{\rm eff}$$
has an improved stability.
Result
2
The experimental results of the quantitative analysis of the mean value method show that the average value is larger in UCIQE and entropy than in the original image after the image set is enhanced by the three image quality enhancement algorithms
which are randomly selected. However
the quality score is lower in numerous single images than in the original image. In the extended application of CEQA method
using the UCIQE evaluation criteria of a selected underwater image set
the enhancement effect of the CLAHE-HSV algorithm is optimal
and the inverse filtering algorithm is better than the filtering-guided dark channel defogging algorithm. Many experimental data show that our method can effectively solve these problems and provide an evaluation criterion for the quality enhancement algorithm of the image set. The comparative experimental results between the CEQA and the mean value methods show that the non-consistent quality enhancement algorithm has the highest mean value when the image set is small
but its mean value is lower than that of the original image when the image set is enlarged. Therefore
the inconsistent quality enhancement algorithm has an extensive or serious reduction of image quality. The consistent quality enhancement algorithm before and after expanding the image set can steadily improve the image quality
and thus the average value of the quality score is consistently higher than the mean value of the original image.
Conclusion
2
The experimental results of the extended application of the CEQA method show that the proposed method is feasible and can obtain effective experimental data to compare the advantages and disadvantages of underwater image quality enhancement algorithms. The experimental results of the comparison between the CEQA and average value methods suggest that the proposed method is more accurate than the average value method and effectively controls the large sample deviation. Therefore
a consistent enhancement assessment method for the underwater image quality is proposed; this method provides an improved evaluation criterion for underwater image quality enhancement algorithm in large-scale practical applications. The proposed consistent enhancement evaluation method is better than the existing mean value method for evaluating an image set and provides a quantifiable performance index for the new image quality enhancement algorithm. The proposed method has a guiding effect on the advantages and disadvantages of a new image quality enhancement algorithm in the future. In addition
the formula of this method is simple
universal
highly flexible
and easy to understand; this formula can be applied to various fields of image quality evaluation. The shortcoming of the proposed method includes a high requirement for robustness and stability of an enhancement algorithm. The formula is suitable for the applications in the zero-fault-tolerance field. A reliable quality enhancement algorithm is selected for applications with stringent performance requirements. For common application requirements
the standard performance of this method is relatively high
and several algorithms without fluctuation cannot satisfy the requirements of this consistent enhancement assessment method. The underwater image enhancement technology can still be developed
and the enhancement performance requires added authoritative evaluation criterion. Future research should focus on developing an additional fault-tolerant method
and a favorable quality enhancement algorithm can be selected for different application requirements when facing a certain application. An application can select a quality enhancement algorithm under strict conditions
can change the screening conditions in accordance with the specified requirements
and obtain the specific experimental data and results.
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