Содержание
- 2. Early Methods The relative error in the activation energy as a function of the activation energy
- 3. Friedman methods Fig.1.2. The relative error in the activation energy as a function of the activation
- 4. Ozawa, and Flynn and Wall Fig. 1.3. The activation energies determined by Friedman for the thermal
- 5. Modern Methods (Vyazovkin) Fig 1.4 Relative error in the activation energy as a function of x=
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Слайд 2
Early Methods
The relative error in the activation energy as a
Early Methods
The relative error in the activation energy as a
function of the activation energy and the distance between the initial temperature ( T0 ) and temperature of a given conversion ( Tf1) at the slowest heating rate β1 . (Reproduced from Starink [18] with permission of Springer)
Слайд 3
Friedman methods
Fig.1.2.
The relative error in the activation energy as a function
Friedman methods
Fig.1.2.
The relative error in the activation energy as a function
of the activation energy and the distance between the initial temperature ( T0 ) and temperature of a given conversion ( Tf1) at the slowest heating rate β1 . (Reproduced from Starink [18] with permission of Springer)
Слайд 4
Ozawa, and Flynn and Wall
Fig. 1.3. The activation energies determined by
Ozawa, and Flynn and Wall
Fig. 1.3. The activation energies determined by
Friedman for the thermal degradation of phenolic plastic. (Reproduced from Friedman [13] with permission of Wiley)
Starink
Kissinger–Akahira–Sunose
Слайд 5
Modern Methods (Vyazovkin)
Fig 1.4
Relative error in the activation energy as a
Modern Methods (Vyazovkin)
Fig 1.4
Relative error in the activation energy as a
function of x= E RT ; nonlinear method,( circles), linear Kissinger–Akahira– Sunose equation, Eq. 2.13 ( squares). (Reproduced from Vyazovkin and Dollimore [34] with permission of ACS
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