BACKGROUND AND PURPOSE: Imaging-based tumor grading is highly desirable but faces challenges in sensitivity, specificity, and diagnostic accuracy. A recently proposed diffusion imaging method by using a fractional order calculus model offers a set of new parameters to probe not only the diffusion process itself but also intravoxel tissue structures, providing new opportunities for noninvasive tumor grading. This study aimed to demonstrate the feasibility of using the fractional order calculus model to differentiate low- from high-grade gliomas in adult patients and illustrate its improved performance over a conventional diffusion imaging method using ADC (or D). MATERIALS AND METHODS: Fifty-four adult patients (18-70 years of age) with histology-proved gliomas were enrolled and divided into low-grade (n = 24) and high-grade (n = 30) groups. Multi-b-value diffusion MR imaging was performed with 17 b-values (0-4000 s/mm(2)) and was analyzed by using a fractional order calculus model. Mean values and SDs of 3 fractional order calculus parameters (D, beta, and mu) were calculated from the normal contralateral thalamus (as a control) and the tumors, respectively. On the basis of these values, the low and high-grade glioma groups were compared by using a Mann-Whitney U test. Receiver operating characteristic analysis was performed to assess the performance of individual parameters and the combination of multiple parameters for low- versus high-grade differentiation. RESULTS: Each of the 3 fractional order calculus parameters exhibited a statistically higher value (P <= .011) in the low-grade than in the high-grade gliomas, whereas there was no difference in the normal contralateral thalamus (P >= .706). The receiver operating characteristic analysis showed that beta (area under the curve = 0.853) produced a higher area under the curve than D (0.781) or mu (0.703) and offered a sensitivity of 87.5%, specificity of 76.7%, and diagnostic accuracy of 82.1%. CONCLUSIONS: The study demonstrated the feasibility of using a non-Gaussian fractional order calculus diffusion model to differentiate low- and high-grade gliomas. While all 3 fractional order calculus parameters showed statistically significant differences between the 2 groups, (3 exhibited a better performance than the other 2 parameters, including ADC (or D).
基金:
National Natural Science Foundation of China [30870702]; National Program of the Ministry of Science and Technology of China [2011BAI081310]; National Institutes of Health [1S10RR028898]
语种:
外文
被引次数:
WOS:
PubmedID:
中科院(CAS)分区:
出版当年[2015]版:
大类|3 区医学
小类|2 区核医学3 区临床神经病学3 区神经成像
最新[2025]版:
大类|2 区医学
小类|2 区核医学3 区临床神经病学3 区神经成像
JCR分区:
出版当年[2014]版:
Q1CLINICAL NEUROLOGYQ1RADIOLOGY, NUCLEAR MEDICINE & MEDICAL IMAGINGQ2NEUROIMAGING
最新[2023]版:
Q1RADIOLOGY, NUCLEAR MEDICINE & MEDICAL IMAGINGQ2CLINICAL NEUROLOGYQ2NEUROIMAGING
第一作者单位:[1]Univ Illinois, Ctr MR Res, Chicago, IL USA[2]Univ Illinois, Dept Bioengn, Chicago, IL USA
通讯作者:
通讯机构:[1]Univ Illinois, Ctr MR Res, Chicago, IL USA[2]Univ Illinois, Dept Bioengn, Chicago, IL USA[3]Univ Illinois, Dept Radiol, Chicago, IL USA[4]Univ Illinois, Dept Neurosurg, Chicago, IL USA[5]Huazhong Univ Sci & Technol, Tongji Med Coll, Tongji Hosp, Dept Radiol, Wuhan, Hubei, Peoples R China[*1]Adv Imaging Ctr, Suite 103,2242 West Harrison St, Chicago, IL 60612 USA[*2]Tongji Hosp, Dept Radiol, 1095 Jiefang Ave, Wuhan 430030, Hubei, Peoples R China
推荐引用方式(GB/T 7714):
Sui Y.,Xiong Y.,Jiang J.,et al.Differentiation of Low- and High-Grade Gliomas Using High b-Value Diffusion Imaging with a Non-Gaussian Diffusion Model[J].AMERICAN JOURNAL OF NEURORADIOLOGY.2016,37(9):1643-1649.doi:10.3174/ajnr.A4836.
APA:
Sui, Y.,Xiong, Y.,Jiang, J.,Karaman, M. M.,Xie, K. L....&Zhou, X. J..(2016).Differentiation of Low- and High-Grade Gliomas Using High b-Value Diffusion Imaging with a Non-Gaussian Diffusion Model.AMERICAN JOURNAL OF NEURORADIOLOGY,37,(9)
MLA:
Sui, Y.,et al."Differentiation of Low- and High-Grade Gliomas Using High b-Value Diffusion Imaging with a Non-Gaussian Diffusion Model".AMERICAN JOURNAL OF NEURORADIOLOGY 37..9(2016):1643-1649