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Fire Dynamics II

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Models for flame spread on solids (review) wind-aided vs opposed-flow flame spread ... Tewarson's model assuming for the wooden floor that CHF = 10 kW m-2 and TRP ... – PowerPoint PPT presentation

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Title: Fire Dynamics II


1
Fire Dynamics II
  • Lecture 8
  • Flame Spread Burning Rates
  • Jim Mehaffey
  • 82.583

2
  • Flame Spread Burning Rates
  • Outline
  • Models for flame spread on solids (review)
  • wind-aided vs opposed-flow flame spread
  • in the absence or presence of external radiation
  • Burning rates of common items
  • in the open (review)
  • limited by ventilation
  • enhanced by radiation

3
  • Factors Affecting Rate of Spread of Flame
  • Material Factors
  • Chemical Composition of fuel
  • Presence of fire retardants
  • Physical Initial temperature
  • Surface orientation
  • Direction of propagation
  • Thickness
  • Thermal conductivity
  • Specific heat
  • Density
  • Geometry
  • Continuity

4
  • Factors Affecting Rate of Spread of Flame
  • Environmental Factors
  • Composition of atmosphere
  • Temperature
  • Imposed heat flux
  • Air velocity

5
  • Spread of Flame over Wall Linings

6
  • Spread of Flame over Wall Linings

7
  • Room Fire Test - Apparatus
  • ISO 9705 Fire tests Full scale room fire tests
    for surface products

8
  • Room Fire Test - Procedure
  • Line walls and ceiling with product
  • Burner in back corner
  • First 10 min 100 kW (large wastepaper
    basket)
  • Last 10 min 300 kW (small upholstered
    chair)
  • Observe time to flashover
  • Room experiences flashover when ? 1,000 kW

9
  • Room Fire Test - Results

10
  • Flame Spread Models Concepts
  • Flame spread an advancing ignition front
  • Leading edge of flame is heat source (raising
    fuel to ignition temp) and the pilot
  • Visually flame spread is advancing flame close to
    solid
  • Two interacting advancing fronts
  • flame front in gas phase
  • pyrolysis front along solid surface
  • Heat transfer from flame ? pyrolysis front to
    advance
  • Advance of pyrolysis front ? increased release of
    volatiles ? advance of flame front
  • Flame-spread velocity ? rate of advance of
    pyrolysis front

11
  • Wind-aided Spread

12
  • Wind-aided Spread
  • ? region of heat transfer from flame smoke
  • For wind-aided spread 0.1 m ? ? ? 10 m
  • For opposed-flow spread 1 mm ? ? ? 3 mm
  • Surface temp in control volume drops from Tig to
    Ts
  • Pyrolysis front moves at speed
  • Model for wind-aided flame spread

13
  • Example of Accelerating Flame Spread
  • Upward turbulent spread on thick PMMA
  • xb 0 and n 0.94 1
  • Eqn (8-1)
  • Experiment finding
  • When xp 1.0 m, v 5.0 mm s-1

14
  • Example of Constant Flame Spread
  • Upward turbulent spread on thin textiles
  • n 0.6
  • Eqn (8-2)
  • After some time, (xp - xb) and v become constant

15
  • Apartment Fire Hiroshima, Japan (1996)
  • Building - reinforced concrete structure
  • - 20 storeys
  • - height of each storey 3 m
  • - each apartment had a balcony
  • Balcony - PMMA glazing
  • - height of glazing 1 m

16
  • Chronology of Fire
  • 0000 Fire commences within apartment 965
  • 1300 Outer surface of PMMA glazing (9th storey)
    ignites
  • 1800 Outer surface of PMMA glazing (10th
    storey) ignites
  • 2000 Outer surface of PMMA glazing (11th
    storey) ignites
  • 2200 Outer surface of PMMA glazing (12th
    storey) ignites
  • 2300 Outer surface of PMMA glazing (13th
    storey) ignites
  • 2330 Outer surface of PMMA glazing (14th
    storey) ignites
  • 2400 Outer surface of PMMA glazing (15th
    storey) ignites
  • 2420 Outer surface of PMMA glazing (16th
    storey) ignites
  • 2440 Outer surface of PMMA glazing (17th
    storey) ignites
  • 2500 Outer surface of PMMA glazing (18th
    storey) ignites
  • 2515 Outer surface of PMMA glazing (19th
    storey) ignites
  • 2530 Outer surface of PMMA glazing (20th
    storey) ignites

17
  • - - - - inner surface burning outer surface
    burning
  • ? Ignition of outer side of PMMA
  • O Burn-out of PMMA

18
  • Problem Set 3 Problem 4
  • 5. In 1975, FMRC studied upward turbulent flame
    spread on thick PMMA and found the process obeyed
    the model for wind-aided flame spread presented
    in class with xb 0 and n 1. They found that
    when the flame extension xp 1 m, the upward
    flame spread velocity V 5 mm/s. Calculate the
    flame extension 2, 4, 6, 8, 10 and 12 minutes
    later. Compare your predictions with the
    observed flame extensions in the Hiroshima fire
    by plotting your predictions on the graph on page
    8-17.

19
  • Opposed Flow Flame Spread
  • Absence of External Radiation
  • Compared to PMMA, a very slow process
  • Not accelerating, but roughly constant velocity
  • Speed of downward flame spread on PMMA
  • v 0.04 mm s-1
  • v 2.4 mm min-1

20
  • Opposed Flow Flame Spread
  • In Presence of External Radiation (1)
  • Effect of preheating time on rate of downward
    flame spread on PMMA exposed to radiant flux (kW
    m-2)
  • CHF (PMMA) 11 kW m-2

21
  • Opposed Flow Spread Model for Thick Materials
  • Quintiere and Harkleroad, 1985
  • Eqn (8-3)
  • ? flame-heating parameter (kW2 m-3) material
    property
  • Provided no dripping, this model holds for
  • downward flame spread (wall)
  • lateral flame spread (wall)
  • horizontal flame spread (floor)
  • ?, k?c and Tig - measured (LIFT apparatus)
  • Ts - depends on scenario (external flux)

22
  • LIFT Apparatus - Standard Tests
  • ASTM E1321, Standard test method for determining
    material ignition and flame spread properties
  • ISO 5668, Fire tests Reaction to fire surface
    spread of flame on building products

23
  • LIFT Apparatus

24
  • LIFT Apparatus - Results

25
  • Estimating the Surface Temperature TS
  • To employ Eqn (8-3) one must estimate TS
  • Assume the surface is heated by a radiant flux
    and cools by convection h (TS -To)
  • Following pages 5-35 to 5-38 in Fire Dynamics I
  • Eqn (8-4)

26

27

28
  • Thermal Properties for Ignition, Flame Spread
    Pre-flashover Fires (1)

29
  • Problem Set 3 Problem 3
  • 3. Consider a pre-flashover fire in a room 2.4 m
    x 3.6 m x 2.4 m (height). The door to the room
    (0.8 m x 2.0 m (height)) is open and the
    interface between the hot layer and cool air is
    at the mid-height of the door. The fuel in the
    room is a mixture of wood and plastics and the
    mean extinction (absorption) coefficient of the
    upper layer is Km 1.0 m-1. What is the
    emissivity of the upper layer? Calculate the
    radiant flux at the centre of the floor when the
    layer temperature is 300C, 400C, 500C and
    600C.

30
  • Problem Set 3 Problem 4
  • 4. Calculate the time to piloted ignition of a
    wood floor and a polyurethane cushion at floor
    level for the four upper layer temperatures
    considered in Problem 3. Use Tewarsons model
    assuming for the wooden floor that CHF 10 kW
    m-2 and TRP 134 kW s1/2 m-2, and for the
    polyurethane cushion CHF 11 kW m-2 and TRP 55
    kW s1/2 m-2.

31
  • Problem Set 3 Problem 6
  • 6. Consider the room of Problem 3. For upper
    layer temperatures of 300C and 400C, calculate
    the flame velocity on a wooden floor and on a
    polyurethane cushion 30 seconds and 1 minute
    after the flux is applied. (Assume that the
    convective cooling is governed by h 9.0 W m-2
    K-1).

32
  • Burning Rates of Common Items
  • In the open (review)
  • Limited by ventilation
  • Enhanced by radiation

33
  • Wooden Cribs (2)

34
  • Wooden Cribs
  • D stick thickness (m)
  • S spacing between sticks (m)
  • hc height of crib (m)
  • N number of rows hc / D
  • n number of sticks per row
  • L length of each stick (m) L gtgt D
  • ? density of sticks (kg m-3)
  • mo initial mass of crib (kg) N n ? D2 L

35
  • Steady-State Burning of Wooden Cribs
  • Fuel surface controlled burning Stick surfaces
    burn freely S gtgt D
  • Eqn (8-5)
  • mass loss rate of crib (kg s-1)
  • to time at which steady burning is established
    (s)
  • vp surface regression rate (m s-1)

36
  • Steady-State Burning of Wooden Cribs
  • Crib porosity controlled burning Burning
    controlled by rate of flow of air combustion
    products through holes in crib S ltlt D
  • Eqn (8-6)
  • for t gt to is given by lesser of Eqns
    (8-5) (8-6)

37
  • Growth Rates - Burning of Wooden Cribs
  • Assume crib is ignited at bottom / centre
  • to time at which steady burning is established
    (s)
  • For t lt to
  • Eqn (8-7)
  • to time Eqn (8-7) yields lesser of Eqns (8-5)
    (8-6)

  • For a crib ignited at bottom / centre and whose
    steady-state burning is fuel-surface controlled
    to 15.7 n (s)

38
  • Wooden Cribs - Heat Release Rate
  • The heat release rate is given by
  • Eqn (8-8)
  • with Hch 12.4 kJ g-1
  • Knowing one can also calculate, radiative
    and convective components of heat release rate,
    and rates of generation of CO and soot.

39
  • Wooden Cribs in an Enclosure
  • Radiation from upper layer has little impact on
    because fire is largely self-contained with
    many surfaces seeing each other.
  • If fire is limited by ventilation, will be
    reduced because Hch and are both reduced.

40
  • Post-flashover Fires Involving Wooden Cribs
  • Harmathy (1972) identified two burning regimes
    for room fires involving wooden cribs
    ventilation-controlled fuel-surface
    controlled
  • mass loss rate of fuel (kg s-1)
  • ? ventilation parameter (kg s-1)
  • Af exposed surface area of fuel (m2)

41
  • Post-flashover Fires Involving Wooden Cribs

42
  • Post-flashover Fires Involving Wooden Cribs
  • Post-flashover fire is ventilation-controlled if
  • ? / Af lt 0.63 kg m-2 s-1
  • Eqn (8-9)
  • Fuel mass loss rate is
  • Eqn (8-10)
  • Least of Eqns (8-5), (8-6), (8-7) or (8-10)
    applies

43
  • Wooden Pallets (1)

44
  • Wooden Pallets

45
  • Wooden Pallets - Peak Burning (in the open)
  • Eqn (8-11)

46
  • Wooden Pallets - Theory vs. Experiment

47
  • Wooden Pallets
  • For non-standard pallet sizes,
  • Eqn (8-12)
  • Heat release rate per unit floor area covered by
    pallet stack

48
  • Wooden Pallets - Mass Loss Rate
  • The heat release rate mass loss rate are
    related by
  • Eqn (8-13)
  • Implicitly assumed that Hch 12 kJ g-1
  • Knowing can calculate, radiative and
    convective components of heat release rate, and
    rates of generation of CO and soot.

49
  • Wooden Pallets in an Enclosure
  • Radiation from upper layer has little impact on
    because fire is largely self-contained with
    many surfaces seeing each other.
  • If fire is limited by ventilation, will be
    reduced.
  • Fuel mass loss rate is
  • Eqn (8-10)
  • Smaller of Eqns (8-11) or (8-10) applies

50
  • Unusual Nature of Wooden Cribs Pallets
  • Early work on enclosure fires used wood cribs to
    achieve reproducible fires
  • However, burning surfaces of wooden cribs
    pallets are shielded from environment within the
    enclosure
  • Consequently rate of burning is relatively
    insenstive to the thermal environment
  • When wood is present as wall lining, however,
    there is a large exposed area that is sensitive
    to the thermal environment

51
  • Diffusion Flames (in the open)

52
  • Rate of Burning (in the open)
  • Eqn (8-14)

53
  • Heat Release Rates (in the open)
  • Fires burning in the open are well-ventilated
  • Actual (chemical) heat release rate / unit area
    is
  • (kW m-2) Eqn (8-15)
  • Hch Actual (chemical) heat of combustion (kJ /
    g)

54
  • Consider a material burning in an enclosure but
    getting sufficient air for combustion?

55
  • Rate of Burning (Mass Loss Rate)
  • Eqn (8-3)
  • Eqn (8-4)
  • 2nd term can be estimated by open burning models

56
  • Example Study of effect of trapping heat on rate
    of burning of slab of PMMA (0.76m x 0.76 m) ()

57
  • Observations
  • Trapping of heat (radiation from hot layer)
    increases steady-state burning rate of PMMA
  • Trapping of heat (radiation from hot layer)
    reduces time to steady-state burning ? rate of
    flame spread across PMMA also increases

58
  • Burning rate in post-flashover fires involving
    fuels with exposed surfaces is enhanced by
    radiation
  • Large burning rates inhibit inflow of air so
    increase equivalence ratio ? reduced heat release
    (inside)
  • Heat release rate still can be ventilation-control
    led

59
  • Burning rate as function of radiant intensity at
    ceiling

60
  • Burning rate as function of radiant intensity at
    ceiling
  • ? ethanol (LV 850 J g-1)
  • ? PMMA pool (LV 1,600 J g-1)
  • ? polyethylene (LV 22,00 J g-1)
  • ? wood (LV 1,340 J g-1)
  • ? PMMA crib
  • ethanol in open

61
  • Pool fire burning rates in the open in
    enclosures
  • fex 1 - 1/? (excess fuel factor)(some fuel
    burns outside)

62
  • References
  • D. Drysdale, An Introduction to Fire
    Dynamics,Wiley, 1999, Chap 1
  • F.W. Billmeyer, Textbook of Polymer Science,
    Wiley, 1984, Chap 1
  • Donald R. Askeland, Science and Engineering of
    Materials, Chapman Hall, 1990, Chapter 15
  • C.F. Cullis and M.M. Hirschler, The Combustion of
    Organic Polymers, Oxford Science Publications,
    1981, Chapter 1
  • C.L. Beyler and M.M. Hirschler, "Thermal
    Decomposition of Polymers" Section 1 / Chapter 7,
    SFPE Handbook, 2nd Ed. (1995)
  • C.F. Cullis and M.M. Hirschler, The Combustion of
    Organic Polymers, Oxford Science Publications,
    1981, Chapter 1
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