Chute Design Guidelines

This page collects established rules of thumb for transfer chute design, to help you judge whether a chute you are modelling is reasonable before you spend calculation time on it. They are starting points for a design and a way of spotting one that is obviously wrong – not a substitute for the DEM calculation, which is what tells you how your material behaves in your chute.

Source. The figures below are drawn from Examples of Good and Bad Chute Design by Jonathan Page B.Sc. (Mech Eng) GCC, then Divisional Mechanical Engineer at the Anglo American Corporation, presented at the Chute Design Conference (1991) and published on ckit.co.za. They record one organisation's accumulated experience with hard, abrasive ores — gold, diamond and coal — and are summarised here rather than reproduced. Read the original for the reasoning in full.
They are guides, not standards. The paper is explicit that good chute designs evolved by trial and error, site modification and operating feedback, and that material characteristics vary enough between deposits — and over the life of one mine — that the material should be tested before a chute is designed. Expect a real drawing to depart from these figures. The bundled Demo 10 project, for instance, runs its loading skirts noticeably narrower than the rule below.

The five objectives

The paper sets out what every chute has to achieve, and it is a useful checklist when you look at a model:

  1. Guide material onto the receiving belt at belt speed, in the direction of travel.
  2. Eliminate material spillage.
  3. Enclose material dribbles.
  4. Enclose the material from operating personnel.
  5. Eliminate dust liberation.

Only the first is something a DEM calculation can show you directly – and it is the one most often got wrong. Watch the particle velocity where material meets the receiving belt: the closer it already is to belt speed and direction, the less the belt has to accelerate it, and the less wear and spillage follow.

Chute width and lump size

Chutes are sized for their largest lumps, not their tonnage:

The reasoning is that once a chute is wide enough for the biggest lumps it will comfortably pass the volumetric flow as well, so lump size is the governing dimension. This assumes oversize – rock slabs, tramp iron, timber – has already been removed upstream.

Check this against your feed. The maximum particle size on your feed box is the lump size this rule refers to. If the narrowest part of your chute is less than three times it, expect blockages in the model – and in the plant.

Chute angles

The angle of repose for dry run-of-mine gold ore is taken as about 38°, and against that:

That last figure is much steeper than seems reasonable at first, and the paper gives a memorable reason: belt-cleaned fines have effectively no angle of repose — they hang upside down. Any plate meant to carry scrapings away, such as the plate under a head pulley, has to be steep enough that wet fines cannot sit on it, because any build-up there leads quickly to blockage or spillage.

Note also that once large amounts of fines and water are present, the angle of repose becomes hard to predict at all. In a mud-rush the surcharge angle can be zero — an exceptional condition, and not one to design for.

A more conservative approach to wall steepness

The figures above come from experience with hard, dry run-of-mine gold ore and kimberlite. Treat 50–55° as the least a dry, free-flowing material will tolerate, not as a general default – for many materials it is too optimistic.

The deciding factor is usually not the coarse lumps but the fines, and whether they can get wet. Dry fines run freely; the same fines with a little moisture (rain on a stockpile, dust suppression sprays, wash water, the wet season) bind together, cling to the plates and to each other, and steadily build up. Once build-up starts, it narrows the flow path and roughens the surface, which encourages more build-up, until the chute blocks. A material's dry angle of repose says very little about how it behaves in that state.

This is why the iron ore industry commonly uses chute walls of around 70°: iron ore often carries a significant proportion of fines that clump together when moist. The same reasoning applies to any material with appreciable fines that may not stay dry – coal, bauxite, and ores containing clay among them.

Material conditionSuggested minimum wall angle
Crushed, washed and sized, and guaranteed to stay dry45° (the paper's figure for that case)
Dry run-of-mine, few fines, no realistic chance of moisture50–55° (the paper's figure)
Contains fines that may at times be moist (e.g. iron ore)about 70°
Wet, sticky fines, or material removed by belt cleanersover 70°, or vertical where possible
If in doubt, go steeper. Moisture and fines content vary between deposits, through the seasons and over the life of a mine, and a chute is usually designed before anyone knows the worst case it will meet. A wall that is steeper than strictly needed costs a little extra height; one that is too shallow can mean repeated blockages, spillage and an expensive modification later. Test the real material where you can, and design for its worst likely condition, not its best.
Remember the valleys. These are angles for the plates, and the valley where two plates meet is always shallower – see below. Plates at 70° meeting square give valleys of only about 63°, so for fine, moist material check that the valleys are steep enough too, or design them out. The Draw Lower Chute dialog only warns about a valley below 45° – the dry-ore minimum – so for material with moist fines, judge its valley readout against the higher figures above yourself.
Why the DEM model won't settle this for you. A dry DEM run will happily show material flowing down a 50° wall, because the model particles are clean and dry. The model cannot show moist fines building up on the plates – see Simulating Wet/Sticky Material (Cohesion) for why. Choose wall angles for the material's worst likely condition from experience and testing, and use the DEM calculation for what it does well: the trajectory, the impact points and how material meets the receiving belt.

Valley angles — the trap

Two plates that are each steep enough can still form a valley that is not. Where adjacent plates meet, the valley between them is shallower than either plate. The paper's own example: two adjacent plates at 55° produce a valley angle of 45° – below the minimum those same plates were chosen to satisfy, and material builds up along the line where they meet.

For two plates at angle θ meeting at a right angle in plan, the valley runs at arctan(tan θ / √2). A few values worth knowing:

Plate angleResulting valley angle
55°45°
60°50.8°
65°56.6°
70°62.7°

The remedies are to steepen the plates until the valley clears the minimum, or to design the valley out altogether – a vertical-sided chute has no valley to block.

This matters when you look at a model: a chute whose every plate measures acceptably can still block along its corners, and in the DEM calculation that shows up as material lodging in the corners rather than on the faces.

Drop height and change of direction

How much vertical height a transfer needs depends on how far the material has to be turned:

TransferVertical height
In-line conveyors2 × belt width
90° transfer3.5 to 4 × belt width

In practice the upper end runs a little higher than the published figure — up to about 5 × belt width is not unusual. A real 1800 mm belt 90° transfer checked against this page drops roughly 7.5 m, which is a little over 4 × belt width.

Small acute angles are called out as the most troublesome of all — worse than a square 90° turn. They force awkward geometry, leave shallow plate angles that material builds up on, and put the scraping area above open space where dribble is hard to catch.

Feed steadily. The paper's general principle is that material should be in constant uniform motion rather than intermittently loaded — chutes perform better under uniform flow. Worth remembering when you set up a feed box: a surging feed will show problems a steady one hides, and vice versa.

Locating the chute: IP and WP

Transfer chute drawings locate the loading point with two marks, and the convention is worth knowing because it is how the geometry is dimensioned on a real drawing:

The WP is offset downstream for a reason. Placing the lip downstream of the IP means material arrives with a velocity component along belt travel rather than against it. That is the first of the five objectives — material delivered at belt speed, in the direction of travel — and getting it wrong costs belt wear directly, because the belt has to accelerate material that is moving the wrong way.

This is something the DEM calculation shows you plainly. Trace particles at the loading point and look at their velocity relative to the belt: if they are landing against belt travel, the lip is on the wrong side of the IP or too close to it.

How far forward of the pulley

The horizontal distance from the head pulley centre out to the chute is not a fixed dimension — it follows the discharge trajectory, so it depends on belt speed:

This is really a discharge trajectory question, and two points from the paper apply:

The trajectory is also something you can simply watch: run the calculation and see where the stream actually goes. That is more reliable than any rule of thumb, because it accounts for your material, your load profile and your belt speed together.

Dead boxes and impact

A dead box lets material collect and then be struck by the incoming stream, so the wearing surface becomes the ore itself — a deflection plate whose hardness matches the feed exactly. It also kills momentum in a long or high chute.

The critical limitation is that a dead box is not self-cleaning. It relies on larger particles scouring it. With fine, wet or sticky material it simply blocks, which is why the paper reports them used for relatively dry gold ore but avoided for run-of-mine kimberlite with high clay and moisture content.

If you are modelling sticky material, see Simulating Wet/Sticky Material – a dead box is exactly the feature where cohesion will change your answer.

Feed chutes and loading skirts

The reference configuration here is the Langlaagte chute, long standard across the South African mining industry, originally developed to get fines to flow in run-of-mine ore. Its standard dimensions are all expressed relative to belt width.

On sealing: rubber seals are seals, not containment. If the skirts are set too high the seals flop over the belt edge, upset tracking and wear the top cover. Where de-dusting is not required, the paper's position is that unnecessary seals cost belt life and add drag — redesign the skirts rather than adding rubber.

Dust extraction

Where dust must be controlled, extraction is best applied after the transfer point onto the belt. Note the consequence for the drawing: the proportions of the chute and skirts are then largely set by the de-dusting requirement — the air volume and pick-up velocity — rather than by the material flow alone. On a dusty duty, the dust cover and skirt geometry may not be yours to choose freely.

Using these with the drawing tools

Several of the figures above map directly onto inputs in the parametric drawing tools:

GuidelineWhere it applies
Steep angle for belt-cleaner finesThe scraper plate slope in Draw Discharge Head Box
Valley angle between adjacent platesReported live for every corner by Draw Lower Chute
Chute sides cover the pulley nip pointsLength behind the pulley, same dialog
2 × or 3.5–4 × belt width dropThe vertical distance between your head box and loading chute
Skirt spacing from projected belt widthThe bottom opening width in Draw Lower Chute, and loading chute skirt spacing
Width ≥ 3 × lump sizeEvery part of the chute the material passes through
See also: DEM Theory, Calibrating the DEM Model, Simulating Wet/Sticky Material (Cohesion), Add a Material Feed Box, References.