Protective clothing against heat and flame — Part 2: Skin burn injury prediction — Calculation requirements and test cases

ISO 13506-2:2017 provides technical details for calculating predicted burn injury to human skin when its surface is subject to a varying heat flux, such as may occur due to energy transmitted through and by a garment or protective clothing ensemble exposed to flames. A series of test cases are provided against which the burn injury prediction calculation method is verified. It also contains requirements for the in situ calibration of the thermal energy sensor ? skin injury prediction system for the range of heat fluxes that occur under garments. The skin burn injury calculation methods as presented in this test method do not include terms for handling short wavelength radiation that may penetrate the skin. The latter include arc flashes, some types of fire exposures with liquid or solid fuels, and nuclear sources.

Vêtements de protection contre la chaleur et les flammes — Partie 2: Prédiction de blessure par brûlure de la peau — Exigences de calculs et cas d'essai

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Published
Publication Date
13-Jul-2017
Current Stage
9092 - International Standard to be revised
Completion Date
26-Aug-2020
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INTERNATIONAL ISO
STANDARD 13506-2
First edition
2017-07
Protective clothing against heat and
flame —
Part 2:
Skin burn injury prediction —
Calculation requirements and test
cases
Vêtements de protection contre la chaleur et les flammes —
Partie 2: Prédiction de blessure par brûlure de la peau — Exigences
de calculs et cas d’essai
Reference number
ISO 13506-2:2017(E)
©
ISO 2017

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ISO 13506-2:2017(E)

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© ISO 2017, Published in Switzerland
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ii © ISO 2017 – All rights reserved

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ISO 13506-2:2017(E)

Contents Page
Foreword .iv
Introduction .v
1 Scope . 1
2  Normative references . 1
3  Terms and definitions . 1
4 General . 3
5  Apparatus, specimen preparation and test procedure. 4
6 Predicted skin burn injury calculation . 4
6.1 Skin model . 4
6.1.1 General. 4
6.1.2 Manikin sensor heat flux values as function of time . 4
6.1.3 Determination of the predicted skin and subcutaneous tissue (adipose)
internal temperature field . 4
6.1.4 Initial and boundary conditions . 7
6.1.5 Determination of the Ω value for the prediction of skin burn injury . 7
6.1.6 Time to pain . 8
7 Skin burn injury calculation test cases and in situ calibration . 9
7.1 Test cases and in situ calibration . 9
7.2 Skin layer temperature prediction test cases . 9
7.2.1 General. 9
7.2.2 Case one . 9
7.2.3 Case two . 9
7.2.4 Accuracy requirement . 9
7.3 Skin burn injury calculation test cases .10
7.4 In situ calibration of burn injury prediction .11
8 Test report .12
8.1 General .12
8.2 Skin model .12
8.3 Calculated results.13
8.3.1 General.13
8.3.2 Predicted area (%) of manikin injured based on the total area of the
manikin containing heat flux sensors .13
8.3.3 Predicted area (%) of manikin injured based only on the area of manikin
covered by the test specimen .13
8.3.4 Other information .13
Annex A (normative) Skin model with temperature-dependent thermal conductivity, k(x,T) .14
Annex B (informative) Inter-laboratory test data burn injury prediction .16
Bibliography .18
© ISO 2017 – All rights reserved iii

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ISO 13506-2:2017(E)

Foreword
ISO (the International Organization for Standardization) is a worldwide federation of national standards
bodies (ISO member bodies). The work of preparing International Standards is normally carried out
through ISO technical committees. Each member body interested in a subject for which a technical
committee has been established has the right to be represented on that committee. International
organizations, governmental and non-governmental, in liaison with ISO, also take part in the work.
ISO collaborates closely with the International Electrotechnical Commission (IEC) on all matters of
electrotechnical standardization.
The procedures used to develop this document and those intended for its further maintenance are
described in the ISO/IEC Directives, Part 1. In particular the different approval criteria needed for the
different types of ISO documents should be noted. This document was drafted in accordance with the
editorial rules of the ISO/IEC Directives, Part 2 (see www .iso .org/ directives).
Attention is drawn to the possibility that some of the elements of this document may be the subject of
patent rights. ISO shall not be held responsible for identifying any or all such patent rights. Details of
any patent rights identified during the development of the document will be in the Introduction and/or
on the ISO list of patent declarations received (see www .iso .org/ patents).
Any trade name used in this document is information given for the convenience of users and does not
constitute an endorsement.
For an explanation on the voluntary nature of standards, the meaning of ISO specific terms and
expressions related to conformity assessment, as well as information about ISO’s adherence to the
World Trade Organization (WTO) principles in the Technical Barriers to Trade (TBT) see the following
URL: w w w . i s o .org/ iso/ foreword .html.
This document was prepared by Technical Committee ISO/TC 94, Personal safety — Protective clothing
and equipment, Subcommittee SC 13, Protective clothing.
This first edition of ISO 13506-2, together with ISO 13506-1, cancels and replaces the first edition of
ISO 13506:2008, which has been technically revised.
A list of all parts in the ISO 13506 series can be found on the ISO website.
iv © ISO 2017 – All rights reserved

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ISO 13506-2:2017(E)

Introduction
The purpose of heat and flame-resistant protective clothing is to shield the wearer from hazards that
can cause skin burn injury. The clothing can be made from one or more materials, which can be made
into a garment or protective clothing ensemble for testing on a manikin fire exposure system.
This document is a companion document to ISO 13506-1. It replaces ISO 13506:2008, Annex C and
specifies in a normative way the method of calculating and reporting test results for ISO 13506-1 in the
form of skin burn injury prediction. The data gathered by tests according to ISO 13506-1 are used as
input for this calculation.
In the test method standard ISO 13506-1, a stationary, upright, adult-sized manikin is dressed in
a garment or protective clothing ensemble and exposed to a laboratory simulation of a fire with
controlled heat flux, duration and flame distribution. The average incident heat flux to the exterior of
2
the garment is 84 kW/m . Thermal energy sensors are fitted to the surface of the manikin. The output
from the sensors is used to calculate the heat flux variation with time and location on the manikin and
to determine the total energy absorbed over the data-gathering period. The data-gathering period is
selected to ensure that the total energy transferred will no longer be rising. The information obtained
from the calculation of skin burn injury prediction (see Annex B) can be used to assist in evaluating the
performance of the garment or protective clothing ensemble under the test conditions. It can also be
used as a model-based tool to estimate the extent and nature of potential skin damage resulting from
the exposure of the test garment.
Fit of the garment or protective clothing ensemble on the manikin is important. Thus, variations in
garment or protective clothing ensemble design and how the manikin is dressed by the operator may
influence the test results and skin burn injury prediction. Experience suggests that testing a garment
one size larger than the standard can reduce the percentage of predicted body burn by up to 5 %.
The ISO/TC 94/SC 13 and SC 14 committees and the European Committee for Standardization
CEN/TC 162 specify the method described in this document as an optional part in the fire fighter
standards ISO 11999-3 and EN 469 and as an optional part in the industrial heat and flame protective
clothing standard ISO 11612.
[6] [7]
The National Fire Protection Association standard NFPA 2112 (specifies ASTM F1930-17 , which is a
test method similar to the one described in ISO 13506-1 and which contains skin burn injury prediction
calculations similar to the one described in this document.
© ISO 2017 – All rights reserved v

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INTERNATIONAL STANDARD ISO 13506-2:2017(E)
Protective clothing against heat and flame —
Part 2:
Skin burn injury prediction — Calculation requirements
and test cases
1 Scope
This document provides technical details for calculating predicted burn injury to human skin when its
surface is subject to a varying heat flux, such as may occur due to energy transmitted through and by a
garment or protective clothing ensemble exposed to flames. A series of test cases are provided against
which the burn injury prediction calculation method is verified. It also contains requirements for the
in situ calibration of the thermal energy sensor — skin injury prediction system for the range of heat
fluxes that occur under garments.
The skin burn injury calculation methods as presented in this test method do not include terms for
handling short wavelength radiation that may penetrate the skin. The latter include arc flashes, some
types of fire exposures with liquid or solid fuels, and nuclear sources.
2  Normative references
The following documents are referred to in the text in such a way that some or all of their content
constitutes requirements of this document. For dated references, only the edition cited applies. For
undated references, the latest edition of the referenced document (including any amendments) applies.
ISO/TR 11610, Protective clothing — Vocabulary
ISO 13506-1:2017, Protective clothing against heat and flame — Part 1: Test method for complete
garments — Measurement of transferred energy using an instrumented manikin
3  Terms and definitions
For the purposes of this document, the terms and definitions given in ISO 13506-1 and ISO/TR 11610
and the following apply.
ISO and IEC maintain terminological databases for use in standardization at the following addresses:
— IEC Electropedia: available at http:// www .electropedia .org/
— ISO Online browsing platform: available at http:// www .iso .org/ obp
© ISO 2017 – All rights reserved 1

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ISO 13506-2:2017(E)

3.1
burn injury
burn damage which occurs at various depths within human tissue due to elevated temperatures
resulting from heat transfer to the surface
Note 1 to entry: Burn injury in human tissue occurs when the tissue is heated and kept at an elevated temperature
(>44 °C) for a critical period of time. In this document, it is assumed that skin has three layers: the epidermis,
which is the tough outer layer, the dermis, which is the layer below the epidermis, and the subcutaneous
tissue (adipose), which is the fatty layer of tissue deeper than the dermis. In this document, it is assumed that
the thicknesses of the layers are the same everywhere on the human body. Variations in thickness that occur
with age, location and sex are not included. The severity of damage, referred to as predicted first-, second-, or
third-degree (or partial thickness or full thickness) burn injury, depends upon the magnitude of the elevated
temperature above 44 °C and the time during which it remains at or above 44 °C.
3.1.1
first-degree burn injury
first-degree burn
burn damage in which only the superficial part of the epidermis has been injured
Note 1 to entry: The skin turns red, but does not blister or actually burn through. First-degree burn injury is
reversible. In this document, the time for a predicted first-degree burn injury to occur is indicated when the
−6
value of Ω = 0,53 [see Formula (3)] at a skin depth of 75 × 10 m (75 μm), i.e. at the epidermis/dermis interface.
3.1.1.1
first-degree burn injury area
first-degree burn area
sum of the areas represented by heat flux sensors for which only a calculated first-degree burn injury is
predicted to occur
3.1.2
second-degree burn injury
second-degree burn
partial thickness burn
burn damage in which the epidermis and a varying extent of the dermis are burned, but the entire
thickness of the dermis is not usually destroyed and the subcutaneous layer is not injured
Note 1 to entry: Second-degree burn injury is more serious than first-degree burn injury, resulting in complete
necrosis (living cell death) of the epidermis layer, usually accompanied with a blister, but is reversible
especially if the affected area is small. In this document, the time for a predicted second-degree burn injury to
−6
occur is indicated when the value of Ω = 1,0 [see Formula (3)] at a skin depth of 75 × 10 m (75 μm), i.e. at the
epidermis/dermis interface.
3.1.2.1
second-degree burn injury area
second-degree burn area
sum of the areas represented by heat flux sensors for which a calculated second-degree burn injury is
the most severe injury predicted to occur
3.1.3
third-degree burn injury
third-degree burn
full thickness burn
burn damage which extends through the dermis, into or beyond the subcutaneous tissue
Note 1 to entry: Third-degree burn injury is not reversible. In this document, the time for a predicted third-degree
−6
burn injury to occur is indicated when the value of Ω = 1,0 [see Formula (3)] at a skin depth of 1 200 × 10 m
(1 200 μm), i.e. at the dermis/subcutaneous interface.
2 © ISO 2017 – All rights reserved

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ISO 13506-2:2017(E)

3.1.3.1
third-degree burn injury area
third-degree burn area
sum of the areas represented by the heat flux sensors for which a calculated third-degree burn injury is
predicted to occur
3.1.4
total burn injury area
total burn area
sum of the areas represented by the heat flux sensors for which at least a second-degree burn injury is
predicted to occur
3.2
omega value

burn injury parameter, the value of the damage integral [see Formula(3)], which indicates predicted
burn injury (3.1) at specific skin depths and temperature regimes
3.3
pain area
sum of the areas represented by the heat flux sensors for which pain is predicted to occur
3.4
time to pain
time taken for the pain receptors to reach 43,2 °C
−6
Note 1 to entry: In this document, the pain receptors are located 195 × 10 m (195 μm) below the surface of
the skin.
4 General
The calculation of predicted skin burn injury is a desirable result when used to compare the relative
performance of protective clothing using test methods that measure heat to the manikin surface for
a defined thermal energy exposure. This document outlines the calculation method that shall be used
for this purpose when conducting the tests as described in ISO 13506-1. ISO 13506-1 specifies the
method for the measurement of the energy transfer, which can be used as a basis for evaluation of the
relative thermal protective performance of the test specimen. The performance is a function of both the
materials of construction and design and of fit of clothing onto the test manikin. The average exposure
2
heat flux is 84 kW/m with durations from 3 s to 12 s.
Predicted burn injury determined in this test method uses a simplified mathematical model that does
not directly translate into actual human skin burn injury for any exposure test conditions. The model is
based on measurements on human fore arms.
The test specimen is placed on an adult-size manikin at ambient atmospheric conditions and exposed
to a laboratory simulation of a fire with controlled heat flux, duration and flame distribution. The test
procedure, data acquisition, result calculations and preparation of the test report are performed with
computer hardware and software programs.
Thermal energy transferred through the test specimen and from the test specimen to the surface of
the manikin during and after the exposure is measured by heat flux sensors positioned in the surface
of the manikin. The amount of heat varies with time. The method specified in this document uses these
heat flux measurements of ISO 13506-1 to calculate the predicted time to pain for each thermal energy
sensor, the second- and third-degree burn injury areas, and the total burn injury area resulting from
the exposure. It can also be used to predict the time to first-degree burn injury.
Identification of the test specimen, test conditions, comments and remarks about the test purpose and
response of the test specimen to the exposure are recorded and are included as part of the test report.
The total energy transferred and/or the predicted skin burn injury area, and the way the test specimen
responds to the flame exposure are indicators for the performance of the test specimen for this test
© ISO 2017 – All rights reserved 3

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ISO 13506-2:2017(E)

method. The skin burn injury prediction method can be used with other test methods that produce
similar exposures.
Clause 6 gives the details of the required calculation of predicted skin injury, while Clause 7 lists a
series of test cases against which the calculation method shall be tested to demonstrate compliance
with the specified accuracy.
5  Apparatus, specimen preparation and test procedure
The apparatus details, test specimen preparation and dressing and the test procedure are given in
ISO 13506-1:2017, Clauses 5 to 8. In addition to the calibration procedures given in ISO 13506-1:2017,
Annex C, laboratories shall carry out the calibration described in Clause 7.
6 Predicted skin burn injury calculation
6.1  Skin model
6.1.1 General
This document contains the specifications for two skin models.
— The skin property values for the skin model with temperature-dependent thermal conductivity
(Skin Model A) are specified in the Table 1, Table 2 and Annex A.
— The skin property values for the skin model with temperature-independent thermal conductivity
(Skin Model B) are specified in Table 1 and Table 3.
NOTE 1 The skin property values listed in Table 1 to Table 3 and Annex A and the calculation test cases
specified in Clause 7 were determined by a task group within ASTM (American Society for Testing and Materials)
[7]
working on ASTM F1930 , a test method developed in concert with ISO 13506. The task group reverse
[8]
engineered the Stoll and Greene experiments so as to match within 10 % the Ω = 1,0 Formula (3) condition for
all the Stoll partial blister test cases. The values for the thicknesses of the three layers (in vivo) in the forearms of
adult males were found in the literature, as was the initial temperature gradient through the layers in the forearm
(1 °C). Using this information, the formulae given in 6.1.3 and 6.1.5 and the values of P and ΔE determined by
[9]
Weaver and Stoll shown below, trial and error and optimization techniques were used to find the values of
thermal conductivity, specific heat and density of the individual layers so that, with one set of values, all the Stoll
[8] [9]
and Greene experimental skin injury measurements plus extensions calculated by Weaver and Stoll could
be predicted with Ω = 1 ± 0,1. The values determined are representative of the living tissue (in vivo). As such,
blood flow and its potential effect on the results/predictions are implicit in the solution using the formulae and
parameters given in below.
NOTE 2 ASTM F1930 contains detailed historical information on the development of skin injury prediction
due to thermal influx from hot fluids and pure radiant sources.
6.1.2  Manikin sensor heat flux values as function of time
 2
The absorbed heat flux values, q (t ), in kW/m for each manikin sensor, i, at each time step, t, as
n
i
provided by ISO 13506-1 shall be taken as data input for the calculation of skin burn injury prediction.
6.1.3  Determination of the predicted skin and subcutaneous tissue (adipose) internal
temperature field
6.1.3.1 General
The thermal exposure shall be represented as a transient one-dimensional heat diffusion problem
in which the temperature within the epidermis and dermis layers of skin and subcutaneous tissue
4 © ISO 2017 – All rights reserved

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ISO 13506-2:2017(E)

(adipose) varies with both position (depth) and time, and is described by the parabolic differential
equation (Fourier’s Field Equation):
2
¶T ¶ T
ρC =k (1)
p
2
¶t
¶x
where
3
ρC is the volumetric heat capacity, in J/m ·K;
p
t is the time, in s;
x is the depth from skin surface, in m;
T(x,t) is the temperature at depth x and time t, in K;
k(x,T) is the thermal conductivity at depth x and temperature T, in W/m·K.
The parameters specified for Skin Model A (i.e. in Table 1, Table 2 and Annex A) or for Skin Model B (i.e.
in Table 1 and Table 3) shall be used when solving Formula (1).
Table 1 — Skin model — Thickness of layers and depth of the interface between layers
Epidermis/ Dermis/
Skin Subcutaneous
Parameter Epidermis dermis  Dermis subcutaneous
surface tissue
interface tissue interface
Depth from skin surface
0 75 1 200
(μm)
Thickness of layer
75 1 125 3 885
(μm)
6.1.3.2  Physical properties for skin model with temperature-dependent thermal conductivity, k
(Skin Model A)
The thermal conductivity of each of the layers of the skin is known to vary with temperature due to the
generalized thermo-physical characteristics of the layer components (simplified composition: water,
[10] [11]
protein and fat). Cooper and Trezek and Knox, et. al. have developed relationships for estimating
the thermo-physical properties of the skin and subcutaneous (adipose) layers based on the percentage
of water, protein and fat in each layer. Annex A identifies values for the layer compositions, layer
volumetric heat capacity, ρC (x), and temperature-dependent thermal conductivity, k(x,T) as function
p
of generalized skin layer components (water, protein and fat) that meet the requirements of Clause 7
and can be used for solving Formula (1). The initial values of thermal conductivity (temperature at
time = 0), layer volumetric heat capacity and layer compositions are identified in Table 2. See Annex A
for the calculation of the values of the thermal conductivity, k, at other depths and temperatures than at
T(0,0) = 32,5 °C.
© ISO 2017 – All rights reserved 5

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ISO 13506-2:2017(E)

Table 2 — Physical properties for skin model with temperature-dependent thermal
conductivity, k
Parameter Epidermis Dermis Subcutaneous tissue
Thermal conductivity,
k (W/m·K) 0,615 5 0,597 6 0,365 9
at T(0,0) = 32,5 °C
Volumetric heat capacity,
6 6 6
4,158 × 10 4,017 × 10 2,285 × 10
3
ρC (J/m ·K)
p
Water fraction (% mass) 80 70 20
Fat fraction (% mass) 6 12 72
Protein fraction (% mass) 14 18 8
6.1.3.3  Physical properties for skin model with thermal conductivity,  k, independent from
temperature (Skin Model B)
When assuming that the thermal conductivity, k, is dependent only on the layer and independent
from temperature, different values than for Skin Model A need to be specified for the volumetric heat
capacity, ρC , as function of layer, as shown in Table 3, in order to meet the validation requirements of
p
Clause 7.
Table 3 — Physical properties for skin model with thermal conductivity, k, independent from
temperature
Parameter Epidermis Dermis Subcutaneous tissue
Thermal conductivity
0,628 0 0,582 0 0,293 0
k (W/m·K)
Volumetric heat capacity
6 6 6
4,40 × 10 4,184 × 10 2,60 × 10
3
ρC (J/m ·K)
p
6.1.3.4  Mathematical methods for solving Formula (1)
Solve Formula (1) numerically using the three-layer skin model as defined in Table 1 that takes into
account the depth dependency of the thermal conductivity and volumetric heat capacity values either
as specified in Table 2 and Annex A or as specified in Table 3. Each of the three layers shall be constant
thickness, lying parallel to the surface.
Use of absolute temperatures is recommended when solving Formula (1) because Formula (3), which is
used for the calculation of Ω, the burn injury parameter, requires absolute temperatures.
NOTE 1 The property values stated in Table 1 to Table 3 are representative of in vivo (living) values for the
[8]
forearms of the test subjects who participated in the experiments by Stoll and Greene . They are average values.
The thermal conductivity of each of the layers is known to vary with temperature due to the generalized thermo-
physical characteristics of the layer components (simplified composition: water, protein and fat). This is done by
modelling the temperature dependence of the thermal conductivity of each layer according to their respective
compositions. See 6.1.
The discretization methods to solve Formula (1) that have been found effective are
a) the finite differences method (following the “combined method” central differences representation
where truncation errors are expected to be second order in both Δt and Δx), finite elements method
(for example, the Gal
...

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