Difference between revisions of "Modelling and scientific computing"
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* Exercise A 2.4: which controlling mechanisms would you consider? | * Exercise A 2.4: which controlling mechanisms would you consider? | ||
* Homework problem, similar to the case presented on slide 18, except | * Homework problem, similar to the case presented on slide 18, except | ||
** Use two inlet streams \(F_1\) and \( | ** Use two inlet streams \(\sf F_1\) and \(\sf F_2\), and assume they are volumetric flow rates | ||
** An irreversible reaction occurs, \(\sf A + 3B \stackrel{r}{\rightarrow} 2C\) | ** An irreversible reaction occurs, \(\sf A + 3B \stackrel{r}{\rightarrow} 2C\) | ||
** The reaction rate for A = \(\sf -r_A = -kC_\text{A} C_\text{B}^3\) | ** The reaction rate for A = \(\sf -r_A = -kC_\text{A} C_\text{B}^3\) | ||
Revision as of 13:13, 17 September 2010
Course slides
<pdfreflow> class_date = 13 September 2010 (slides 1 to 8) button_label = Create my course notes! show_page_layout = 1 show_frame_option = 1 pdf_file = A-Modelling-12-Sept-2010.pdf </pdfreflow>
<pdfreflow>
class_date = 15 September 2010 (slides 9 to 15)
button_label = Create my course notes!
show_page_layout = 1
show_frame_option = 1
pdf_file = A-Modelling-15-Sept-2010.pdf
</pdfreflow>
<pdfreflow>
class_date = 16 September 2010 (slides 16 to 18)
20 September 2010 (slides 19 to the end)
button_label = Create my course notes!
show_page_layout = 1
show_frame_option = 1
pdf_file = A-Modelling-15-Sept-2010.pdf
</pdfreflow>
Practice questions
From the Hangos and Cameron reference, (available here] - accessible from McMaster computers only)
- Work through example 2.4.1 on page 33
- Exercise A 2.1 and A 2.2 on page 37
- Exercise A 2.4: which controlling mechanisms would you consider?
- Homework problem, similar to the case presented on slide 18, except
- Use two inlet streams \(\sf F_1\) and \(\sf F_2\), and assume they are volumetric flow rates
- An irreversible reaction occurs, \(\sf A + 3B \stackrel{r}{\rightarrow} 2C\)
- The reaction rate for A = \(\sf -r_A = -kC_\text{A} C_\text{B}^3\)
- Derive the time-varying component mass balance for species B.
- What is the steady state value of \(\sf C_B\)? Can it be calculated without knowing the steady state value of \(C_A\)?
More exercises to come