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Abstract

Fire releases a great amount of heat that causes the heated gas to expand. The expansion produced by a fire in a room drives some of the gas out of the room. Any opening through which gas can flow out of the fire room is called a vent.

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Notes

  1. 1.

    Equation 15.23 should be written u = (sign Δp)K \( \sqrt{\mathrm{T}\left|\Delta p\right|} \) since when Δ p  < 0 the absolute value must be used to avoid the square root of a negative number and the sign of the velocity changes since the flow is in and not out.

  2. 2.

    Sometimes the mean temperatures, \( \overline{T} \) of the two-layer model and the real flow are also used and both h n and T u are determined (using T d as above). The requirement of identical \( \overline{T} \) is arbitrary, sometimes leads to impractical results, and is not recommended.

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Nomenclature and Subscripts

A

Area (m2)

a

Length (m)

b

Width (m)

C

Flow coefficient (−)

c p

Specific heat at constant pressure (kJ/kg K)

c v

Specific heat at constant volume (kJ/kg K)

D

Orifice diameter (m)

Fr

Froude number (−)

g

Gravity constant (m/s2)

Gr

Grashof number (−)

h

Height (m)

[J]

Jacobian matrix

L

Orifice length (m)

M

Molecular weight (kg/kg mol)

Mass flow rate (kg/s)

P

Perimeter (m)

p

Pressure (Pa)

\( \dot{Q} \)

Heat release rate of fire source (kW)

\( \dot{Q}{}_h \)

Heat loss by heat transfer (kW)

R

Gas constant (J/kg mol K)

Re

Reynolds number (−)

T

Temperature (K)

u

Velocity (m/s)

V

Volume (m3)

\( \dot{V} \)

Volume flow rate (m3/s)

V R

Room volume (m3)

y

Vertical coordinate (m)

α K

Effective heat transfer coefficient (kW/m2K)

Δ

Increment of

δ

Depth (see Fig. 15.6) (m)

γ = c p /c v

Isentropic exponent (−)

Π

Non-dimensional pressure (−)

ρ

Density (kg/m3)

μ

Viscosity (Ns/m2)

a

Atmosphere

b

Sill of vent

c

Ceiling of room

d

Lower

f

Floor

g

Gauge

i

Hot-cold interface

ij

From room (layer) i to room (layer) j

j

Index of layer

L, l

Lower

n

Neutral axis

O2

Oxygen

t

Soffit of vent

u, U

Upper

v, V

Vent, in the vent

0

Reference height

1

Upstream of orifice

2

Downstream of orifice

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Tanaka, T. (2016). Vent Flows. In: Hurley, M.J., et al. SFPE Handbook of Fire Protection Engineering. Springer, New York, NY. https://doi.org/10.1007/978-1-4939-2565-0_15

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  • DOI: https://doi.org/10.1007/978-1-4939-2565-0_15

  • Publisher Name: Springer, New York, NY

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