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Dellabear

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[交流] 反问题 inverse problems最新进展 已有2人参与

最近对反问题这个领域特别感兴趣
作为一个大四学生,我想求助一下,请问反问题最新的发展如何,有怎样的进展,哪些地方是瓶颈,哪些比较前沿?
请大家畅所欲言啊!!~~~
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gui_xiang_h

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小木虫: 金币+0.5, 给个红包,谢谢回帖
i am not an expert on this field, but i searched on the internet and found one paper by Gunther Uhlmann (http://www.math.washington.edu/~gunther/) entitled "Developments in inverse problems since Calderon's foundational paper". I download this paper, but i do not know how  to upload it to you.

If you are really interested in one topic in math, you can google it on the internet where you can find "最新的发展如何,有怎样的进展,哪些地方是瓶颈,哪些比较前沿". This is one of the most efficient way to beginning the research.........
2楼2012-07-24 05:34:37
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yilunwang

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小木虫: 金币+0.5, 给个红包,谢谢回帖
引用回帖:
2楼: Originally posted by gui_xiang_h at 2012-07-24 05:34:37
i am not an expert on this field, but i searched on the internet and found one paper by Gunther Uhlmann (http://www.math.washington.edu/~gunther/) entitled "Developments in inverse problems sinc ...

"最新的发展如何,有怎样的进展,哪些地方是瓶颈,哪些比较前沿"

最好用相应的英文单词在google上搜,否则基本没有有用的信息。
非线性优化-稀疏优化-统计推理-模型识别和脑功能成像-数据科学
3楼2012-09-01 00:24:28
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