Geoscience Reference
In-Depth Information
where
K O
=
total oxidation rate constant [day −1 ]
[ RO 2 ]
=
concentration of oxidant [moles l −1 ]
k Oij
=
second-order oxidation rate constant for the polluting chemical as species
i in phase j [l mole −1 day −1 ]
The individual rate constant can be specified as independent of temperature,
with activation energy constants set to 0. If it is necessary to determine rates as a
function of temperature based on the Arrhenius function, then nonzero activation
energies, specified as constants, will invoke the following calculation for each rate
constant k :
k ( T K )
=
k ( T R ) exp [1000 E ao ( T K - T R )/( RT K T R )]
(4.82)
where E ao is the Arrhenius activation energy for the oxidation reaction [kcal mole −1 K −1 ].
Activation energies can be specified for each ionic species simulated.
4.2.4.6
Photolysis
The basic equation for direct photolysis is of the form
dC / dt
=
- k p C
(4.83)
where C is the concentration of organic chemical being photolyzed and k p is the rate
constant for direct photolysis.
The first-order rate constant can be estimated directly as
k p
=
2.303 J −1
Φ
Σ
I Λ e Λ
(4.84)
where
k p
=
rate constant for direct photolysis [s −1 ]
J
=
conversion constant [6.02
×
10 20 ]
Φ
=
quantum yield [number of moles of chemical reacted/number of einsteins
absorbed]
I Λ
=
sunlight intensity at wavelength
Λ
[photons cm −2 s −1 ]
e Λ
=
molar absorbtivity or molar extinction coefficient at wavelength
Λ
[molarity −1
cm −1 ]
An einstein is the unit of light on a molar basis (a quantum or photon is the unit of
light on a molecular basis). The quantum yield may be thought of as the efficiency
of photoreaction. Incoming radiation is measured in units of energy per unit area
per time (e.g., cal cm −2 s −1 ). The incident light in units of einsteins cm −1 s −1 nm −1
can be converted to watts cm −2 nm −1 by multiplying with the wavelength (nm) and
3.03
×
10 39 .
 
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