The sharing of resources about Statistical Learning Theory and Machine Learning(includeing SVM,Semi-Supervised Learning,Ensemble Learning,Clustering) ,welcome to contact and communicate with me: Email: xiankaichen@gmail.com,QQ:112035246,
Monday, July 13, 2009
web proxy访问我的blogspot
Thursday, March 12, 2009
Multiple kernel learning's People
Kernel Methods and Support Vector Machines Algorithm
Regularization paths Multiple Kernel
Kernel Design Sparsity and variable selection Wavelet and Time-Frequency Signal AnalysisSignal Classification Brain-Computer Interfaces Object Recognition
Support Vector MachinesKernel MethodsSimulation and Real-time Control of Flexible Manufacturing Systems
I am currently a postdoc at the Machine Learning in Biology Group at the Friedrich Miescher Laboratory of the Max Planck Society in Tübingen. I have been working in the IDA group at the Fraunhofer Institute FIRST.
I am intrigued by sequence based machine learning methods involving large data sets and have developed several machine learning methods for bioinformatics applications such as splice site recognition, promoter detection and gene finding. I also worked on microarray analysis and motif discovery.
publication:
S. Sonnenburg, G. R¨atsch, C. Sch¨afer, and B. Sch¨olkopf. Large scale multiplekernel learning. Journal of Machine Learning Research, 7, 2006.
Tuesday, November 25, 2008
how to use CRF++
References
- Lafferty, J., McCallum, A., Pereira, F.: Conditional random fields: Probabilistic models for segmenting and labeling sequence data. In: Proc. 18th International Conf. on Machine Learning, Morgan Kaufmann, San Francisco, CA (2001) 282–289
- McCallum, A.: Efficiently inducing features of conditional random fields. In: Proc. 19th Conference on Uncertainty in Artificial Intelligence. (2003)
- Sha, F., Pereira, F.: Shallow parsing with conditional random fields. Technical Report MS-CIS-02-35, University of Pennsylvania (2003)
- Wallach, H.M.: Conditional random fields: An introduction. Technical Report MS-CIS-04-21, University of Pennsylvania (2004)
- Sutton, C., McCallum, A.: An Introduction to Conditional Random Fields for Relational Learning. In "Introduction to Statistical Relational Learning". Edited by Lise Getoor and Ben Taskar. MIT Press. (2006)
- Klinger, R., Tomanek, K.: Classical Probabilistic Models and Conditional Random Fields. Algorithm Engineering Report TR07-2-013, Department of Computer Science, Dortmund University of Technology, December 2007. ISSN 1864-4503. Online PDF
Software
This is a partial list of software that implement CRF related tools.
- MALLET (Java)
- ABNER (Java)
- MinorThird (Java)
- Kevin Murphy's MATLAB CRF code (Matlab)
- Sunita Sarawagi's CRF package (Java)
- HCRF library (including CRF and LDCRF) (C++, Matlab)
- CRFSuite Fast CRF implementation (C++)
- Xcrf for Xml data (Java)
- CRF++ (C++)
- sgd: An LGPL C++ library implementing Stochastic Gradient Descent with application to learning CRF andSupport Vector Machine
- FlexCRFs (including a parallel implementation) (C++)
Monday, November 17, 2008
数学符号和希腊字母中英文发音列表
1 Α α alpha a:lf 阿尔法
2 Β β beta bet 贝塔
3 Γ γ gamma ga:m 伽马
4 Δ δ delta delt 德尔塔
5 Ε ε epsilon ep`silon 伊普西龙
6 Ζ ζ zeta zat 截塔
7 Η η eta eit 艾塔
8 Θ θ thet θit 西塔
9 Ι ι iot aiot 约塔
10 Κ κ kappa kap 卡帕
11 Λ λ lambda lambd 兰布达
12 Μ μ mu mju 缪
13 Ν ν nu nju 纽
14 Ξ ξ xi ksi 克西
15 Ο ο omicron omik`ron 奥密克戎
16 Π π pi pai 派
17 Ρ ρ rho rou 肉
18 Σ σ sigma `sigma 西格马
19 Τ τ tau tau 套
20 Υ υ upsilon jup`silon 宇普西龙
21 Φ φ phi fai 佛爱
22 Χ χ chi phai 西
23 Ψ ψ psi psai 普西
24 Ω ω omega o`miga 欧米伽
1 Α α alpha a:lf
阿尔法 角度;系数
2 Β β beta bet
贝塔 磁通系数;角度;系数
3 Γ γ gamma ga:m
伽马 电导系数(小写)
4 Δ δ delta delt
德尔塔 变动;密度;屈光度
5 Ε ε epsilon ep`silon 伊普西龙 对数之基数
6 Ζ ζ zeta zat
截塔 系数;方位角;阻抗;相对粘度;原子序数
7 Η η eta eit
艾塔 磁滞系数;效率(小写)
8 Θ θ thet
θit
西塔 温度;相位角
9 Ι ι iot
aiot
约塔 微小,一点儿
10 Κ κ kappa kap
卡帕 介质常数
11 ∧ λ lambda lambd
兰布达 波长(小写);体积
12 Μ μ mu mju 缪 磁导系数;微(千分之一);放大因数(小写)
13 Ν ν nu nju 纽 磁阻系数
14 Ξ ξ xi ksi 克西
15 Ο ο omicron omik`ron 奥密克戎
16 ∏ π pi pai 派 圆周率=圆周÷直径=3.14159 26535 89793
17 Ρ ρ rho rou 肉 电阻系数(小写)
18 ∑ σ sigma `sigma 西格马 总和(大写),表面密度;跨导(小写)
19 Τ τ tau tau 套 时间常数
20 Υ υ upsilon jup`silon 宇普西龙 位移
21 Φ φ phi fai 佛爱 磁通;角
22 Χ χ chi phai 西
23 Ψ ψ psi psai 普西 角速;介质电通量(静电力线);角
24 Ω ω omega o`miga 欧米伽 欧姆(大写);角速(小写);角
Friday, November 14, 2008
How to write and add your own algorithm to Weka
Note: Weka 3.5.8 turned the automatic discovery off by default.
plugin via a custom class loader. However, it is easily re-enabled. Just edit the
GenericPropertiesCreator.props file (located in weka/gui) and change
the "UseDynamic" property from "false" to "true".
Monday, November 10, 2008
CRF 下载地址
Wednesday, September 10, 2008
关于核矩阵的两种极端情况分析
如果这个核过于一般,对于具体类型的相似性没有给出足够的意义。用我们讨论先验知识的语言来说,这相当于为太多的分类赋予权重(可以看成是太多的坐标轴,即基太大)。所以,核把具有相等权值的任何一对输入看成相似(只有自己核自己相似)或者不相似(两两不同的向量是不相似的)。这样的核矩阵中除对角线以外的其他元素变得非常小,而同时对角线元素接近于1。因此核只能表示成单位矩阵的概念。这导致了过度拟合问题,因为我们把训练集正确分类很容易,但是核没有办法对新数据进行泛化处理。
另一种极端情况是,如果核矩阵是完全均一的,那么每一个输入都和每个其他的输入相似。这相当于每个输入都被映射到同一个特征向量,这导致数据欠拟,因为这是能够容易的表达出来的函数只有那些把所有的点都映射到同一个类的函数。
从几何上将,第一情形相当于把输入映射到特征空间中的标准正交点,而第二种情况,所有点都被合并到同一个映像。
这两种情况数据中都不存在非平凡的自然类,从而没 有真正的结构可以泛化。