 | 2011 |
|---|
| 11 |       | XueFeng Chen,
Jiawei Xiang:
Solving diffusion equation using wavelet method.
Applied Mathematics and Computation 217(13): 6426-6432 (2011) |
| 2010 |
|---|
| 10 | | XueFeng Chen,
Jiawei Xiang,
Bing Li,
Zhengjia He:
A study of multiscale wavelet-based elements for adaptive finite element analysis.
Advances in Engineering Software 41(2): 196-205 (2010) |
| 9 | | Xiaoli Zhang,
XueFeng Chen,
Zhengjia He:
An ACO-based algorithm for parameter optimization of support vector machines.
Expert Syst. Appl. 37(9): 6618-6628 (2010) |
| 2009 |
|---|
| 8 | | XueFeng Chen,
Bing Li,
Jiawei Xiang,
Zhengjia He:
Quantitative Identification of Rotor Cracks Based on Finite Element of B-spline Wavelet on the Interval.
IJWMIP 7(4): 443-457 (2009) |
| 2008 |
|---|
| 7 | | Xiaoli Zhang,
XueFeng Chen,
Zhousuo Zhang,
Zhengjia He:
A Grid-based ACO Algorithm for Parameters Optimization in Support Vector Machines.
GrC 2008: 805-808 |
| 6 | | XueFeng Chen,
Bing Li,
Hongrui Cao,
Zhengjia He:
The Condition Monitoring and Performance Evaluating of Digital Manufacturing Process.
ICIRA (2) 2008: 593-603 |
| 5 | | Zhen Li,
Zhengjia He,
Yanyang Zi,
XueFeng Chen:
Bearing condition monitoring based on shock pulse method and improved redundant lifting scheme.
Mathematics and Computers in Simulation 79(3): 318-338 (2008) |
| 2005 |
|---|
| 4 | | Zhengjia He,
Qiao Hu,
Yanyang Zi,
Zhousuo Zhang,
XueFeng Chen:
Hybrid Intelligent Forecasting Model Based on Empirical Mode Decomposition, Support Vector Regression and Adaptive Linear Neural Network.
ICNC (2) 2005: 324-327 |
| 2004 |
|---|
| 3 | | XueFeng Chen,
Peng Li,
Long Lin,
DingKang Wang:
Proving Geometric Theorems by Partitioned-Parametric Gröbner Bases.
Automated Deduction in Geometry 2004: 34-43 |
| 2003 |
|---|
| 2 |  | XueFeng Chen,
Bing Li,
Shengjun Yang,
Zhengjia He:
Transient Thermal Analysis of Duplicating Paper Using Wavelet on the Interval Elements.
WAA 2003: 454-459 |
| 2002 |
|---|
| 1 | | XueFeng Chen,
DingKang Wang:
The Projection of Quasi Variety and Its Application on Geometric Theorem Proving and Formula Deduction.
Automated Deduction in Geometry 2002: 21-30 |
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