Dependence of the frequency factor on the temperature: A new integral method of nonisothermal kinetic analysis

Journal of Mathematical Chemistry

Volumn 43, Issue 2, 2008, Pages 637-646

  Cai, Junmeng ^a   Liu, Ronghou ^a  

^a SHANGHAI JIAO TONG UNIVERSITY   (China)

Author keywords

Approximation; Frequency factor; Integral method; Nonisothermal kinetic analysis

Indexed keywords

EID: 38549158853     PISSN: 02599791     EISSN: None     Source Type: Journal    
DOI: 10.1007/s10910-006-9215-5     Document Type: Article

References (13)

1. Brown M.E. (2001). Introduction to Thermal Analysis: Techniques and Applications. Kluwer Academic Publishers, Boston
2. Hu R., Shi Q. (2001). Thermal Analysis Kinetics (in Chinese). (Science Press, Beijing
3. Hatakeyama T., Quinn F.X. (1999). Thermal Analysis: Fundamentals and Applications to Polymer Science. Wiley, New York, UK
4. Dollimore D., Gamlen G.A., Taylor T.J. (1982) Thermochim. Acta 54: 181-186
5. Segal E. (1980) Thermochim. Acta 42: 357-361
6. Cordes H.F. (1968) J. Phys. Chem. 72: 2185-2189
7. House J.E., House J.D. (1982) Thermochim. Acta 54: 213-224
8. Criado J.M., Pérez-Maqueda L.A., Sánchez-Jiménez P.E. (2005) J. Thermal Anal. Calorim. 82: 671-675
9. Flynn J.H. (1997) Thermochim. Acta 300: 83-92
10. Pérez-Maqueda L.A., Criado J.M. (2000) J. Thermal Anal. Calorim. 60: 909-915
11. Cai J., Yao F., Yi W., He F. (2006) AIChE J. 52(4): 1554-1557
12. Wanjun T., Yuwen L., Xil Y., Zhiyong W., Cunxin W. (2005) J. Thermal Anal. Calorim. 81: 347-349
13. Wolfram S. (2003). The Mathematica Book 5th ed. (Wolfram Media Inc., USA