The lifts are somebody else's package. The vertical transportation consultant sizes them, a specialist contractor installs them, and the mechanical engineer's name appears nowhere on the drawings. Yet the lift installation is simultaneously the tower's largest concentrated heat source outside the plant rooms, its dominant chimney, a piston that generates hundreds of pascals every time a car moves at speed, and — in a fire — a protected escape route that only works if a pressurisation system nobody has coordinated is holding the right pressure across doors that are already fighting the stack effect. Almost every one of those is an MEP responsibility, and almost every one is discovered late.

1 · The four interfaces that matter

2 · Machine room heat — the load nobody scheduled

A lift motor does not consume its rated power continuously; it draws heavily on acceleration and up-travel, regenerates on down-travel with a full car, and idles between trips. The heat rejected into the machine space is the system loss multiplied by the duty:

\[ \dot{Q}_{room} \;=\; n\,P_{motor}\,(1-\eta_{sys})\,f_{duty} \]

with \(\eta_{sys}\) the combined motor, drive and gear efficiency and \(f_{duty}\) the fraction of time under load through the design hour. For eight lifts of 150 kW at 80 % system efficiency and a 45 % duty that is 108 kW into one room. Three consequences follow immediately:

Lift machine-room heat gain and cooling duty
Q = n·P·(1−η)·f. Regenerative drives are credited with returning a share of the loss to the building rather than to the room. The dashed line is the cooling you have installed.
Open Lift traffic (HC & interval) as a calculator
Cars sharing one machine room or drive space.
High-rise gearless machines are large — 100–250 kW is common.
Motor, drive and rope losses combined.
Share of the design hour under load. Morning up-peak is the case.
Share of the loss returned to the building instead of the room.
Heat to room
108 kW
Cooling duty
31 TR
Per lift
13.5 kW
Air at 8 K rise
11.2 m³/s
Verdict

Eight 150 kW machines produce 108 kW — about 31 tons of cooling in a room the size of a large apartment, on the highest occupied level of a zone where getting chilled water to it is least convenient. Trying to remove it with outside air needs 11 m³/s at an 8 K rise, which in a 45 °C ambient does not produce a 35 °C room at all. Add regenerative drives at 30 % recovery and the room load drops to about 76 kW while the recovered energy goes back into the building. The number to take away is that this room is a plant room with a chilled-water requirement, not a cupboard with a wall fan.

3 · Piston effect — the transient nobody models

A lift car nearly fills its shaft. When it moves, the air ahead must escape through the annular gap around the car and through door leakage, and the resulting pressure is roughly[3]:

\[ \Delta p \;\approx\; \tfrac{1}{2}\rho\,K\left(v\,\frac{A_{car}}{A_{shaft}-A_{car}}\right)^{2} \]

The blockage ratio is what makes this severe. At 60 % blockage a car at 10 m/s drives air through the annulus at 15 m/s and generates around 160 Pa; tighten the shaft to 75 % blockage and the same car produces over 600 Pa. This pressure is transient and additive — it arrives on top of the stack pressure already across the landing doors, and it is the reason lift doors on the low floors of a tall zone in winter misbehave intermittently rather than consistently.

Piston-effect pressure vs car speed and shaft blockage
Δp = ½ρK(v·B/(1−B))², B = car area / shaft area, K ≈ 1.2 for the annulus and door leakage path. The dashed line is the pressure at which lift landing doors typically start to misbehave.
Megatall shuttle lifts reach 10–20 m/s.
Car cross-section ÷ shaft cross-section. The single most powerful variable.
Depends on the annulus, door gaps and any inter-shaft venting.
Differential at which landing doors start to bind or reopen.
Annulus velocity
15.0 m/s
Piston pressure
162 Pa
Max speed OK
6.1 m/s
Blockage for OK
0.48
Verdict

A 10 m/s car at 60 % blockage produces 162 Pa, comfortably past the point where landing doors bind — and that is before any stack pressure is added. Hold the same speed and open the shaft out to 48 % blockage and the pressure falls inside tolerance. The chart's real message is the exponent: pressure goes as the square of both speed and the blockage function, so the shaft dimension chosen in the concept design is worth far more than anything the MEP engineer can add later.

4 · Hoistway and lobby pressurisation

Fire-service lifts, occupant-evacuation lifts and, increasingly, all lifts in a tall building require the shaft or its lobby to be held at positive pressure so smoke cannot enter. The airflow follows from the leakage area and the pressure to be held:

\[ Q \;=\; C_d\,A_{leak}\sqrt{\frac{2\,\Delta p}{\rho}} \]

A hoistway is leaky: every landing door is a large gap, and there are as many of them as there are floors. One square metre of effective leakage area at 50 Pa needs about 9 m³/s — a substantial fan and a substantial shaft to feed it. The design difficulties are the same ones the stack-effect article sets out, sharpened:

Hoistway pressurisation airflow vs leakage area
Q = 0.83·A·√Δp — the EN 12101-6 / NFPA 92 form, with a discharge coefficient of 0.65 folded into the constant — applied to effective leakage area. An open landing door is taken as 2.0 m² of free area. Landing-door leakage dominates and scales with the number of floors served.
Landing doors on the shaft.
Effective leakage area of one landing door assembly.
NFPA 92 minimum 12.5 Pa sprinklered; EN 12101-6 Class B ≈ 50 Pa.
Doors assumed open simultaneously in the design case.
Closed-door leakage
1.20
Flow, doors closed
7.0 m³/s
Flow, doors open
30.5 m³/s
Fan duct at 12 m/s
2.5
Turndown needed
4.3×

Sixty landing doors at 0.02 m² each give 1.2 m² of leakage and need 7.0 m³/s just to hold 50 Pa with everything shut — rising to 30.5 m³/s if the same 50 Pa has to be held with two doors open. That 4.3:1 turndown between the two design cases is the whole control problem: a fan big enough for the open-door case will destroy the closed-door case unless relief or variable speed is provided, and a fan sized for the closed-door case simply fails when the fire service opens a door. One caveat that decides how much air you actually buy: the codes do not require full pressure to be held with a door open. EN 12101-6 and NFPA 92 set the open-door case as a velocity through the opening — typically 0.75–2 m/s — which is a fraction of the air needed to hold 50 Pa. Establish with the authority which criterion applies before selecting the fan, then specify and commission both cases explicitly.

5 · Installation, coordination & execution tricks

6 · The design & installation checklist

The one-line summary The lift package is not an MEP scope, but four of its consequences are: a machine room that is really a 108 kW plant room needing chilled water on essential power; a hoistway that is the building's principal chimney and must not be solved with a permanent vent; a car that at 10 m/s and 60 % blockage generates 160 Pa of piston pressure on top of the stack effect, fixed far more cheaply by shaft dimension than by any equipment; and a pressurisation system with a 3.6:1 turndown between its two code design cases. Get all four onto the zone schematic at concept stage, because every one of them is cast into the core.

References & standards

  1. CIBSE Guide D — Transportation Systems in Buildings — lift heat gains, machine room environment, shaft design and interfaces with building services.
  2. ASHRAE Design Guide for Tall, Supertall, and Megatall Building Systems, 2nd ed. — lift machine room cooling, hoistway pressurisation and stack-effect interaction.
  3. Klote, J.H. & Milke, J.A. Handbook of Smoke Control Engineering (ASHRAE/SFPE/ICC) — elevator piston effect, hoistway pressurisation and door forces.
  4. NFPA 92 — Standard for Smoke Control Systems: pressurisation design cases, doors-open criteria and relief requirements; and EN 12101-6 for pressure differential systems.
  5. EN 81-20 / EN 81-50 and ASME A17.1 — lift safety requirements including machine room environment, pit drainage and firefighter lift provisions.
  6. ISO 25745 — energy performance of lifts, including regenerative drive assessment and duty categories.
  7. Council on Tall Buildings and Urban Habitat (CTBUH) — tall building vertical transportation strategy, sky lobbies and lift zoning.
  8. International Building Code (IBC) and Saudi Building Code SBC 801 — fire-service access lifts, occupant evacuation elevators and hoistway protection.
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