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The determination of field usability of method measuring temperature fields in the air using an infrared camera

Abstract

The article deals with the field usability determination of the method for measuring temperature fields in the air using an infrared camera. This method is based on the visualization of temperature fields on an auxiliary material, which is inserted into the non-isothermal air flow. In this article the field usability is determined from time constants of this method, which define borders of usability for low temperature differences (between air flow temperature and surrounding temperature) and for low air flow velocities. The field usability determination for measuring temperature fields in the air can be used in many various applications such as air-heating and air-conditioning where the method of measuring temperature fields in the air by infrared camera can be used.

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The determination of field usability of method measuring temperature fields in the air using an infrared camera

Author: Pešek, Martin; Pech, Ondřej
Publisher: EDP Sciences
Year: 2014
DOI: 10.1051/epjconf/20146702091
Source: https://dspace.vut.cz/bitstreams/c0a6d483-c806-4fb4-806e-9b5a56306c4d/download
a Co esponding au ho : [email protected]
The de e mina ion o ield usabili y o me hod measu ing empe a u e
ields in he ai using an in a ed came a
Ma in Pešek1,a and Ondřej Pech1
1B no Uni e si y o Technology, Facul y o Mechanical Enginee ing, Technická 2896/2, Czech Republic
Abs ac . The a icle deals wi h he ield usabili y de e mina ion o he me hod o measu ing empe a u e
ields in he ai using an in a ed came a. This me hod is based on he isualiza ion o empe a u e ields on an
auxilia y ma e ial, which is inse ed in o he non-iso he mal ai low. In his a icle he ield usabili y is
de e mined om ime cons an s o his me hod, which de ine bo de s o usabili y o low empe a u e
di e ences (be ween ai low empe a u e and su ounding empe a u e) and o low ai low eloci ies. The
ield usabili y de e mina ion o measu ing empe a u e ields in he ai can be used in many a ious
applica ions such as ai -hea ing and ai -condi ioning whe e he me hod o measu ing empe a u e ields in he
ai by in a ed came a can be used.
1 In oduc ion
The empe a u e ield measu emen by he in a ed
came a is e y illus a i e and quick way o measu e he
alue o empe a u e o he empe a u e ield. The
in a ed came a allows o noncon ac measu emen and
i is used o his pu pose in many scien i ic disciplines
and indus ial applica ions, especially in he ield o hea
ans e and he modynamics [1]. The he mog aphy is
mainly used o he su ace empe a u e measu emen s.
The auxilia y ma e ials applica ion o moni o ing
empe a u e ields he ai empe a u e ield is known
a long ime [2]. This measu ing me hod p o ides isual
image eco ds p o iding quali a i e and quan i a i e
in o ma ion o deepe knowledge o he mal condi ions
and he modynamic p ocesses in he esea ch objec . The
in a ed came a allows measu emen s o he s a ic
condi ions and moni o ing o dynamic p ocesses and i is
e y sui able o he usage ou side he labo a o y. The
impo an issue is o de ine he mos sui able ma e ials
ha can be used o moni o ing o he empe a u e
dis ibu ion in he ai using in a ed came a by he
me hod o inse ing a shee o pape o o he auxilia y
ma e ial in o he non-iso he mal ai s eam. This ma e ial
mus ha e sui able s a ic p ope ies, mainly a high
emissi i y. Also, knowledge o he dynamic p ope ies,
especially he knowledge o he ime cons an as
a unc ion o ai empe a u e di e ence and he ai
eloci y is equi ed o p ac ical applica ions o he
me hod. The empe a u e isualiza ion by he in a ed
came a also allows o he deepe unde s anding and
iden i ying o connec ions in he measu ing p ocesses
du ing he moni o ing o a a iable empe a u e ield. The
isualiza ion o empe a u e ields in he ai can also
de ec he spa ial and ime con ex o moni o ed
p ocesses. This me hod o he measu emen o
empe a u e ields in he ai can be used in many ields o
hea ing and cooling [2].
2 The measu ing me hod desc ip ion
The measu emen me hod o empe a u e ields is based
on he usage o he auxilia y ma e ial on which he
empe a u e ields a e displayed. This auxilia y ma e ial
is placed o he ai -s eam o moni o ed a ea [3]. The
con ec i e hea low changes he su ace empe a u e o
auxilia y ma e ial which is measu ed by he in a ed
came a. The conduc ion hea low c ea es he empe a u e
ield on su ace o he auxilia y ma e ial and his su ace
empe a u e can be conside ed as he ai empe a u e o
his a ea.
3 Conduc ion hea ans e
Du ing he isualiza ion o he ai empe a u e ield on
he su ace o he auxilia y ma e ial, conduc ion hea
ans e occu s he dis ibu ion and also he empe a u e
ield sca e ing in he shee o his ma e ial. The hea
ans e by conduc ion is de ined by he Fou ie ´s law as
 = − ∙  , (1)
whe e  (W m-2) is he conduc ion hea lux,
λ (W m-1 K-1) is he hea conduc i i y and g ad T (K m-1)
is he empe a u e g adien .
This is an Open Access a icle dis ibu ed unde he e ms o he C ea i e Commons A ibu ion License 2.0, which pe mi s un es ic ed use, dis ibu ion, and
ep oduc ion in any medium, p o ided he o iginal wo k is p ope ly ci ed.
DOI: 10.1051/
C
Owned by he au ho s, published by EDP Sciences, 2014
, 02091 (2014)
/20146702091
67
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EPJ Web o Con e ences
A icle a ailable a h p://www.epj-con e ences.o g o h p://dx.doi.o g/10.1051/epjcon /20146702091
The empe a u e ield sca e ing causes he enla gemen
o he a ea wi h he isualized ai low, and he e o e i
also causes a shi o he ai low bounda y. Conduc ion
hea ans e is no desi ed and is eques ed o be
elimina ed by he use o an auxilia y ma e ial wi h a low
alue o he hea conduc i i y. Un o una ely, he low
alue o hea conduc i i y means e y di icul hea
ans e by con ec ion on he su ace o auxilia y
ma e ial. Low hea conduc i i y causes p oblems wi h
imagining o dynamic p ocesses.
Bo de s enla gemen o he non-iso he mal ai s eam
is possible o de e mine as a solu ion o hea conduc ion
p oblem in a semi-in ini e body. Semi-in ini e body
ep esen s he body whe e exis s a ce ain dis ance x0
om he su ace such ha o all he dis ances x > x0 he
empe a u e T(x, ) equals he ini ial empe a u e
T0(x, = 0) e en hough a change o he empe a u e
occu s a he su ace (x = 0). This means ha he su ace
empe a u e can in luence he empe a u e inside he body
up o he dis ance x om he su ace.
3 Con ec i e hea ans e
Fo he de e mina ion o hea ans e om he ai s eam
o he ma e ial i is necessa y o de ine hea ans e by
con ec ion. The con ec i e hea low  (W m-2) is
de e mined by he New on´s law
 =∙(−
), (2)
whe e  (W m-2 K-1) is he hea ans e coe icien ,  (K)
is su ace empe a u e and  (K) is ee s eam
empe a u e.
Figu e 1. App oxima ion wi h he use o he p opo ional
sys em o he i s o de [4]
The ime cons an  (s) is he quan i y which
cha ac e izes he ime needed o he ansi ional s a e
(caused by an inpu impulse) o a ise o disappea . The
ime cons an is de ined as he ime when 63.2 % o all
inc ease o dec ease alue o moni o ing quan i y is
eached, igu e 1.
4 Measu emen s o he empe a u e ield
sca e ed in he auxilia y ma e ial
The hea conduc ion, which cases he expansion o he
empe a u e ield a ea in he auxilia y ma e ial, was
in es iga ed as well. The assessmen o he conduc ion
hea ans e e ec was pe o med by an expe imen and
also by nume ical simula ion in STAR CCM+ so wa e
p og am. Two ypes o auxilia y ma e ials wi h high
emissi i y alues we e in es iga ed. A common shee o
o ice pape wi h he emissi i y 0.96 and a shee o co on
ex ile wi h he emissi i y 0.93 we e conside ed.
Figu e 2. E alua ion o expe imen he empe a u e ield
sca e ed in a shee o pape a s eady s a e which occu ed a e
10 seconds
Figu e 3. E alua ion o expe imen he empe a u e ield
sca e ed in a co on shee a s eady s a e which occu ed a e
10 seconds
The expe imen al de e mina ion o empe a u e ield
sca e ing was pe o med wi h he use o he he mal p in
wi h known dimensions. Subsequen ly ime cou ses o
expansion o he empe a u e ield in he shee o
auxilia y ma e ial we e eco ded. The objec used as he
he mal p in was selec ed o be a cylinde which was
made om s ainless s eel (s ainless s eel 304) wi h he
diame e d = 50 mm and heigh h = 80 mm.
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The expe imen was pe o med wi h he use o he
in a ed came a Jenop ic Va ioCam. The cylinde was
a ached o he holde and conduc i ely hea ed
o app oxima ely 50 °C. Then he shee o he auxilia y
ma e ial was sho ly p essed a he base o he cylinde
and he in a ed sequence in 60 s was eco ded. The
in a ed eco d e alua ion was ca ied ou in he IRBIS
p o essional so wa e p og am. A e he con ac o he
he mal p in wi h he shee o auxilia y ma e ial i
immedia ely ex ended he empe a u e ield ou side he
edge o he cylinde by he alue o c o he co on shee
o by he alue o p o pape shee . The empe a u e
ield was s abilized a e 10 s o p in ing o he co on
shee and also o he pape shee . Using he command
“ e e ence line” in he IRBIS p o essional so wa e he
size o he empe a u e ield expansion was de e mined.
In case o he co on shee he sca e ing is c = 3.5 mm
and in case o a pape shee p = 3.9 mm. The e alua ions
o hese shee s a e shown in igu e 2 and 3. The sca e ing
size a ea was measu ed om he edge o he he mal p in
o he dis ance whe e he empe a u e ell o 5 % o he
o al empe a u e di e ence.
Table 1. S a ic p ope ies able o auxilia y ma e ials o
de e mine he empe a u e ield sca e ing
Auxilia y
ma e ials
p ope ies
O ice
pape
Co on
ab ic
The mal
p in
mass pe a ea
m, (g m
-2
)
80
145 -
emissi i y
ε, (-)
0.96
0.93
-
densi y
ρ, (kg m
-3
)
750
1550
8000
speci ic hea
capaci y
c, (J kg
-1
K
-
1)
1330
1160
500
hea
conduc i i y
λ, (W m
-1
K
-
1)
0.05
0.029
16.2
The in es iga ed hea conduc ion p oblem in he
auxilia y ma e ial was also in es iga ed by nume ical
simula ions.
Figu e 4. Simpli ied geome y o he model o he
de e mina ion o he empe a u e ield sca e ed in he shee o
auxilia y ma e ial
One o possible simula ion p og ams is STAR CCM+.
This p og am allows o sol e non-s a iona y hea
conduc ion p oblems. The i s s ep was o c ea e he
model geome y. In his geome y model is subsequen ly
applied ma hema ical echniques and physical laws on he
based on de ined bounda ies and ini ial condi ions. The
s a ic p ope ies o auxilia y ma e ials we e used
acco ding o able 1, i.e. he same condi ions as we e in
he expe imen . The simula ion was pe o med on he
simpli ied model, see igu e 4.
The model was c ea ed wi h a 2D polyhed al
compu a ional g id wi h a densi y o 36,000 cells. Due o
a be e desc ip ion o hea ans e in o he shee o
auxilia y ma e ial, he he mal p in posi ion and he
measu ed shee we e equipped wi h a p isma ic bounda y
laye wi h a hickness o 30 cells (4 mm). The a ea whe e
he dis ibu ion o empe a u e ield was expec ed om
he expe imen (10 mm om he wall o cylinde o he
ma e ial), was e ined in o de o achie e a mo e accu a e
desc ip ion o he dis ibu ion o he hea low in o he
auxilia y ma e ial.
A he bo de he bounda y condi ion was se o
“Symme y plane”. The “Symme y plane” bounda y
condi ion does no limi he calcula ion and i will no
in luence he undesi ed hea ene gy accumula ion a he
bo de s o geome y. In he posi ion o he con ac
he mal p in ma e ial, he “in-place” bounda y condi ion
was in oduced, which allows he con ac be ween wo
di e en kinds o ma e ials ( he mal p in and shee o an
auxilia y ma e ial).
The simula ion was sol ed as a non-s a iona y ask
las ing 30 seconds, which leads o wo ma e ial p in s o
di e en empe a u es wi h a cons an densi y. Due o he
ease o calcula ion, he seg ega ed sol e in ol ing
seconda y solid ene gy g adien s was chosen. Du ing he
calcula ion he moni o ing o he esidual ene gy
con e gence le el wi h he accu acy highe han 10-4 was
ca ied ou . The esul o he ma hema ical simula ion
om he simula ion p og am STAR CCM+ is shown in
igu es 5 o shee o o ice pape . Fo he co on shee
he alues c = 3.2 mm was calcula ed and o he pape
shee i was p = 3.8 mm, which is in ag eemen wi h
expe imen s.
Figu e 5. E alua ion o ma hema ical simula ion o he
empe a u e ield sca e ed in a shee o pape a s eady s a e
a e 10 seconds
c
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5 De e mina ion o ield usabili y
Measu emen s o he ai empe a u e ield using he
in es iga ed me hod is ela i ely accu a e, i hey a e
done in he ield o usabili y o he me hod. The a ea o
ield usabili y is based on limi ing he ange o he
empe a u e di e ence and he ange o he eloci y non-
iso he mal ai low, which depend on he ime cons an o
he me hod. The measu emen accu acy is de e mined by
measu emen unce ain ies [4, 5]. In a eas whe e a high
unce ain y is p oduced, i is no app op ia e o measu e
he empe a u e ield using his me hod.
Figu e 6. 2D iew on he ield o usabili y o he me hod o he
isualiza ion and measu emen o empe a u e ields in ai by
in a ed came a – he o ice pape
Figu e 7. 2D iew on he ield o usabili y o he me hod o he
isualiza ion and measu emen o empe a u e ields in ai by
in a ed came a – he co on shee
The ield o usabili y o he me hod was de e mined
om he dependence on he ime cons an , empe a u e
di e ences and low eloci y o he co on ex ile and o
he o ice pape In hese dependences (Figu e 6 and 7) he
a ea wi h a high ime cons an was supp essed, which
indica es ha he empe a u e ield measu emen using
his me hod is less sui able in hese a eas.
6 Conclusions
The ob ained g aphs o he ime cons an s a e impo an
o c ea ing a me hodology o measu emen s
o empe a u e ields in he ai by he in a ed came a.
The ime cons an s wi h he emissi i y o auxilia y
ma e ial, pa ame e s o in a ed came a and applica ion
limi s o he desc ibed me hod allow o measu emen s
in case o low eloci ies and small empe a u e
di e ences.
The ield o usabili y o he in a ed came a o
measu emen s o he empe a u e ield in he ai is ela ed
o equi emen s, which a e equi ed by applica ions o
measu emen s. In he case he ime cons an o he
me hod is equi ed o be less han 8 seconds, he ield
usabili y can be de e mined om igu e 8 and igu e 9.
These alues o he ime cons an o 8 s a e included
in able 2.
Table 2 Field usabili y o he me hod o isualiza ion and
measu emen o empe a u e ields in ai using an in a ed
came a o he ime cons an less han 8 seconds
Auxilia y ma e ial
Veloci y
Tempe a u e
di e ence
o ice pape
depends on
he
IR
came a
accu acy
depends on he
IR came a
accu acy
co on shee
om
1.2 m s
-1
om 6 K
In assessing o he ield usabili y o he me hod i is
necessa y o conside he in luence o hea conduc ion in
he auxilia y ma e ial. This can cause some "blu " e ec s
which is usually no possible o iden i y in non-
iso he mal ai s eams. This e ec needs o be especially
conside ed in a eas wi h la ge empe a u e g adien s, e.g.
in he mal limi laye s.
Acknowledgemen s
The esea ch leading o he p esen ed esul s was
suppo ed by he NETME Cen e ED0002/01/01 and
B no Uni e si y o Technology p ojec FSI-J-13-2042 o
young esea che s.
Re e ences
1. M. Vollme , K.-S. Mollmann, In a ed The mal
Imaging: Fundamen als, Resea ch and Applica ions,
Wiley (2010)
2. M. Pešek, M. Pa elek, Se kání ka ede mechaniky
eku in a e momechaniky, Mikulo (2010)
3. M. Pešek, M. Pa elek, Expe imen al luid
mechanics, Jičín (2011)
4. T. O zechowski, Ł.J. O man, Science Repo (2006)
5. T. O zechowski, Ł.J. O man, Pollu ion Enginee ing
(2006)
Veloci y low (m∙s-1)
Time cons an (s)
Tempe a u e di e ence (T)
Time cons an (s)
Tempe a u e di e ence (T)
Veloci y low (m∙s-1)
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