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2026-11-1098

Optimizing Catalyst Loading in Slurry Photocatalysis: Light Penetration vs Mass Transfer

Quick answer

Most slurry reactors peak between 0.3 and 1.5 g/L. At a specific extinction near 2.5 L g−1 cm−1, 1 g/L of TiO2 P25 absorbs 92 % of 365 nm light within the first 10 mm, while 0.5 g/L absorbs 71 %. Past about 1 g/L you add scattering and mixing load faster than you add absorbed photons.

Penetration depth sets the ceiling, not the amount of catalyst

A slurry is a Beer–Lambert absorber with a scattering complication. To a first approximation the absorbance per centimetre is ε·C, so the 1/e penetration depth is Leff = 1/(ε·C). Doubling the loading halves the depth of the active zone; it does not double the usable photons, because they were already being absorbed, just deeper in the liquid.

That is why the useful variable is not grams but the fraction of incident light absorbed inside the irradiated volume. For a cell with a 10 mm optical path, the absorbed fraction is 1−exp(−ε·C·1 cm), and the rate per gram of catalyst is proportional to that fraction divided by C.

Loadingε·CPenetration depthLight absorbed over 10 mmPhotons absorbed per gram (relative)Practical note
0.1 g/L0.25 cm−140 mm22 %1.56Light escapes the cell; most catalyst sits in the dark
0.25 g/L0.63 cm−116 mm46 %1.31Only viable with a thin cell or a long path
0.5 g/L1.25 cm−18 mm71 %1.00Common starting point for 100–300 mL
1.0 g/L2.50 cm−14 mm92 %0.65Near-saturated absorption; best volumetric rate
2.0 g/L5.00 cm−12 mm99 %0.35Half the reactor volume is optically dead
4.0 g/L10.0 cm−11 mm>99 %0.18Aggregation and wall deposits dominate

Conditions: TiO2 P25 in water, 365 nm, ε = 2.5 L g−1 cm−1, 10 mm path. Real suspensions scatter strongly below 400 nm, so treat ε as a value fitted from your own dilution series.

Why the rate per gram collapses while the rate per litre flattens

Between 0.5 and 1.0 g/L the absorbed fraction rises from 71 % to 92 %, a 30 % relative gain in available photons. Measured hydrogen rates usually gain 10–20 % over that interval, because the extra particles also backscatter light out through the front window, shadow each other, and thicken the suspension. Beyond 2 g/L the volumetric rate is flat or falling.

The per-gram metric falls monotonically and is the honest one for comparing catalysts: at 4 g/L each gram sees about 18 % of the photons that a gram at 0.5 g/L sees, so single-loading figures reported per gram are not comparable between papers.

Mass transfer and settling: where the loading curve stops being optical

Loading also changes hydrodynamics. Primary 25 nm particles settle at about 1.6 µm/s and stay suspended under gentle stirring, but aggregates above roughly 20 µm settle at millimetres per second and form a sediment layer on the illuminated window within minutes. A sediment layer behaves like a fixed film: light is absorbed in the first few micrometres and the measured rate becomes a mass transfer artefact.

To separate the two effects, run the loading series at fixed stirring, then repeat the best point at two higher speeds. If the rate changes by more than 5 %, external mass transfer or suspension quality is limiting and the apparent optimum is a mixing artefact. Record stirrer type and speed: 600 rpm on a 20 mm bar in 100 mL is not 300 rpm on an impeller in 500 mL.

The same g/L is not the same experiment

Because the optimum is set by the optical path, a loading figure without a path length is not a specification. A 0.5 g/L suspension in a 10 mm flat cell and in a 50 mm immersion-well reactor differ fivefold in areal loading: the second behaves optically like 2.5 g/L in the first. The normalisation that travels between labs is mass per irradiated area, so 0.5 g/L in 100 mL over 20 cm2 of window is 2.5 mg/cm2. Quote loading, path, area and volume together.

Running a loading series that means something

  1. Fix irradiance in mW/cm2 at the inner window surface, measured with the same meter before and after the series; lamp drift of 5 % is larger than the effect you are chasing.
  2. Hold volume, temperature, stirring and sacrificial agent concentration constant. Photo-induced heating shifts rates 5–7 % per K, so a water jacket is not optional.
  3. Equilibrate 30 min in the dark so adsorption is not counted as activity.
  4. Use five to six points spanning 0.1 to 4 g/L, prepared from one stock suspension, and check that the suspension is homogeneous at sampling time.
  5. Sample at equal cumulative photon dose rather than equal clock time if the lamp is ageing.
  6. Report both µmol h−1 L−1 and µmol h−1 g−1. The first identifies the volumetric optimum, the second identifies the intrinsic one.

A well-behaved series rises, plateaus and then declines; the plateau marks saturated absorption. If the rate keeps climbing to 4 g/L, either the cell is much thinner than assumed or the window geometry limits light delivery, and extra catalyst is compensating for a badly illuminated reactor.

Frequently asked questions

What is the optimum catalyst loading for a TiO2 slurry?

For a 10–50 mm optical path, 0.5–1.0 g/L covers most reported optima, with 1 g/L absorbing over 90 % of 365 nm light in the first 10 mm. Thin flat cells below 5 mm shift the optimum to 1.5–3 g/L, and thick immersion wells below 0.5 g/L.

Does more catalyst always mean more hydrogen?

No. Above the point where absorption saturates, additional particles only add scattering and shadowing, and the rate per litre stays flat or falls. Loadings above 2 g/L also promote aggregation and window deposits, which reduce the rate further.

How do I know whether mixing or light is limiting?

Increase stirring speed at fixed loading. A rate change above 5 % means external mass transfer or incomplete suspension is limiting; a change below 5 % with a flat response to further loading increases means the optical path, not the catalyst amount, sets the ceiling.

Should I report loading in g/L or mg/cm2?

Both. g/L is what you weigh, mg/cm2 is what the photons see. Reporting only g/L makes the result unusable in a reactor with a different optical path, which is the main reason literature optima appear to contradict each other.

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