数学系Seminar第1485期 图分数阶全变分的脑电图源定位

创建时间:  2017/06/26  龚惠英   浏览次数:   返回

报告主题:图分数阶全变分的脑电图源定位
报告人:Jing Qin   assistant professor  (Montana State University)
报告时间:2017年 6月22日(周四)8:00
报告地点:校本部G507
邀请人:彭亚新
主办部门:8455新葡萄场网站数学系 


报告摘要:EEG source imaging is able to reconstruct sources on the brain from scalp measurements with high temporal resolution. Due to the limited number of sensors, it is very challenging to locate the source accurately with high spatial resolution. Recently, several total variation (TV) based methods have been proposed to explore sparsity of the source spatial gradients, which is based on the assumption that the source is constant at each sub-region. However, since the sources have more complex structures in practice, these methods have difficulty in recovering the current density variation and locating source peaks. To overcome this limitation, we propose a graph Fractional-Order Total Variation (gFOTV) based method, which provides the freedom to choose the smoothness order by imposing sparsity of the spatial fractional derivatives so that it locates source peaks accurately.


欢迎教师、学生参加 !

上一条:数学系Seminar第1486期 嵌入三维空间(欧氏)的二维曲面上的混合张量分析及在连续介质力学中的应用

下一条:数学系Seminar第1489期 On majorization, closeness of range and range inclusion of adjointable operators on Hilbert C*-modules


数学系Seminar第1485期 图分数阶全变分的脑电图源定位

创建时间:  2017/06/26  龚惠英   浏览次数:   返回

报告主题:图分数阶全变分的脑电图源定位
报告人:Jing Qin   assistant professor  (Montana State University)
报告时间:2017年 6月22日(周四)8:00
报告地点:校本部G507
邀请人:彭亚新
主办部门:8455新葡萄场网站数学系 


报告摘要:EEG source imaging is able to reconstruct sources on the brain from scalp measurements with high temporal resolution. Due to the limited number of sensors, it is very challenging to locate the source accurately with high spatial resolution. Recently, several total variation (TV) based methods have been proposed to explore sparsity of the source spatial gradients, which is based on the assumption that the source is constant at each sub-region. However, since the sources have more complex structures in practice, these methods have difficulty in recovering the current density variation and locating source peaks. To overcome this limitation, we propose a graph Fractional-Order Total Variation (gFOTV) based method, which provides the freedom to choose the smoothness order by imposing sparsity of the spatial fractional derivatives so that it locates source peaks accurately.


欢迎教师、学生参加 !

上一条:数学系Seminar第1486期 嵌入三维空间(欧氏)的二维曲面上的混合张量分析及在连续介质力学中的应用

下一条:数学系Seminar第1489期 On majorization, closeness of range and range inclusion of adjointable operators on Hilbert C*-modules