Abstract
Reaction kinetics deals with the question how fast a chemical reaction proceeds. From a mathematical point of view, problems in reaction kinetics are formulated as rate equations, i.e., differential equations in time. In the limit t → ∞ the results of reaction kinetics and thermodynamics (chemical equilibrium) must coincide. We consider this in detail in Problem 6.4. At the end of the chapter we deal with the fascinating field of autocatalysis and oscillating chemical reactions.
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Notes
- 1.
Note that there are cases where the most general form r = k f([J 1], [J 2], …) is more appropriate.
- 2.
According to kinetic theory (Eq. (7.3)), the collision rate between N A particles of a species A and N B particles of species B at temperature T is \(N_{\text{A}}N_{\text{B}}\sigma _{\text{AB}}\left (\frac{8k_{B}T} {\mu } \right )^{\frac{1} {2} }\) where σ AB is the collision cross section and μ is the effective mass.
- 3.
See Problem 10.1.
- 4.
According to Eq. (6.19), the extent of reaction at time t 50 is \(\xi _{50} = \frac{1} {2}[\text{OH}]^{0}\).
- 5.
LASER is the abbreviation for light amplification by stimulated emission of radiation.
Reference
Lavabre D, Pemienta V, Levy G, Micheau JC (1993) J Phys Chem 97:5321
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Vogt, J. (2017). Chemical Kinetics. In: Exam Survival Guide: Physical Chemistry. Springer, Cham. https://doi.org/10.1007/978-3-319-49810-2_6
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DOI: https://doi.org/10.1007/978-3-319-49810-2_6
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