Study TCM Prescription Compatibility Dose-Response Relationship Based on MSC-PLS

Article Preview

Abstract:

Study traditional Chinese medicine prescription compatibility based on multiplicative signal correction and partial least squares (MSC-PLS). Method: mathematical modeling base on MSC-PLS. Results: gain the regression coefficient and equation, VIP sorting, loadings Bi plot, and seek out the optimized direction of the prescription.Conclusion: using multiplicative signal correction and partial least squares method optimize the compatibility of the dachengqi decoction cure ileus rats is feasible and effective.

You might also be interested in these eBooks

Info:

Periodical:

Pages:

4042-4045

Citation:

Online since:

November 2014

Export:

Price:

Permissions CCC:

Permissions PLS:

Сopyright:

© 2014 Trans Tech Publications Ltd. All Rights Reserved

Share:

Citation:

* - Corresponding Author

[1] Parnell, Julie R.; Yager, Paul. Application of multiplicative signal correction (MSC) to Raman spectra for use in an anesthetic sensor. Advances in Fluorescence Sensing Technology II, February 8, (1995).

DOI: 10.1117/12.208525

Google Scholar

[2] ZHANG Xin, SHAN Yang, LI Shui-fang. OOD&MACHINERY, 2009, 25(6): 109-112.

Google Scholar

[3] Wang Huiwen. Partial least squares regression method and its application, National Defence Industry Press: Beijing (in Chinese), (1999).

Google Scholar

[4] Sharma, MC; Sharma, S; Sahu, NK; Kohli, DV. Journal of Saudi Chemical Society, vol. 17 (2) (2013), pp.219-225.

Google Scholar

[5] Sahin, S; Isik, E; Aybastier, O ; Demir, C. Journal of Chemometrics, vol. 26(7), (2012), pp.390-399.

Google Scholar

[6] Nie Bin, Du Jianqiang, Yu Riyue, Wang Zhuo. WIT Transactions on Biomedicine and Health, Vol. 18 (2014), P: 403-410.

Google Scholar

[7] Nie Bin, Du Jianqiang, Yu Riyue, Wang Zhuo. Advanced Materials Research. Vol. 864-867, (2014), P: 512-515.

Google Scholar

[8] Nie Bin, Du Jianqiang, Yu Riyue, Wang Zhuo. WIT Transactions on Biomedicine and Health, Vol. 18 (2014), P: 519-526.

Google Scholar

[9] Martens, H. and Naes, T., Multivariate Calibration. Wiley, N.Y., (1989).

Google Scholar

[10] Geladi,P., MacDougall,D., and Martens,H., Applied Spectroscopy, vol. 3(1985), pp: 491-500.

Google Scholar