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Mechanisms of Heat Transfer
You’re getting warmer…
Note to Teachers
• Heat and temperature are among the most
misunderstood concepts in science.
• Temperature is a physical state, based on the
molecular activity of an object. If you cut an object in
half, each half will have the same temperature.
• Heat is a transfer of energy, which might change the
state of temperature. Heat can be transferred
without a change in temperature during a phase
change (latent heat)
• There is no such concept as the amount of heat IN an
object – heat is an energy transfer
Heat Transfer
• Heat is a transfer of energy from one object to
another due to a difference in temperature
• Temperature is a measure of the molecular
energy in an object
• Heat always flows from an object of higher
temp (TH) to one of lower temp (TL)
• We are often interested in the rate at which
this heat transfer takes place
Three types of heat transfer
• Conduction
• Convection
• Radiation
1.0 Conduction
• Molecules are in constant motion, their speed
is proportionate to the temperature of the
object
• When two objects come in contact, their
surface molecules will transfer momentum
• An aluminum pot will conduct heat from a
glass stove-top
1.1 Thermal Conductivity
• Why do tile or cement floors feel cooler than
wood or carpet?
• The ability to transfer heat is an intrinsic
property of a substance
• Metals are good heat conductors due to the
free electrons available
• Heat transfer is energy per unit time = power
1.2 Conductive Transfer
• For two objects at TH and the other at TL,
connected by a rod of uniform material
P = kA(TH – TL)/L
Where k is the thermal conductivity of the rod, A is the cross-
sectional area, and L is the length of the rod
• Home owners are concerned with the “R-
value” of their insulation
R = L/k
Don’t confuse this k with kB (the Boltzmann constant)
1.3 Impact of k
• If left alone for sufficient time, both objects
will come to thermal equilibrium
• The smaller the value of k, the slower the heat
transfer
• Home insulation strives to maximize this
transfer time (high R-value), allowing for a
temperature gradient to exist longer
2.0 Convection
• A fluid’s density will change when its
temperature changes (through conduction)
• This density change can create movement
within the fluid
• Warmer fluid is usually less dense, and will
rise
• Cooler fluid will rush in to take the place of
the rising, warmer fluid
• This mixing is called convection
2.1 Types of Convection
• The previous slide describes the process of
free or natural convection
• Using a pump or fan to assist in the mixing
process is called forced convection
• The daily weather is determined mostly by
natural convection in the troposphere and the
oceans
2.2 No equations (hoorah!)
• There is no simple equation to describe
convection. Here are some general
statements about convection
– Heat transfer is proportional to surface area and
depth of the fluid
– Heat transfer due to convection will depend on
the viscosity of the fluid
2.3 Convection in the Atmosphere
• Mixing of the atmosphere within the
troposphere is mostly convection
– Sea breeze: land warms faster, air over land rises,
air from over the sea comes in
• Mechanism for energy transfer between
atmospheric layers is not well understood
– If all of the atmosphere were mixing in a
convective fashion, there wouldn’t be layers!
3.0 Radiation
• Objects tends to absorb electromagnetic
waves from their surroundings
• An ideal absorber is called a blackbody, an
ideal reflector is called a whitebody
• Objects tend to radiate electromagnetic
waves as efficiently as they absorb them
• The transfer of energy through the emission
of EM waves is called radiation
3.1 Blackbody radiation
• The rate of energy radiation is related to an
object’s surface area A and the nature of the
surface, called emissivity, e
• The Stefan-Boltzmann Law for heat transfer is
P = AeσT4
– Don’t forget that heat transfer = energy per unit time = power
• σ is the Stefan-Boltzmann constant, which is
equal to 5.67 x 10-8 W/(m2
K4
)
3.1.1 Spectral output
• The radiated EM waves from a blackbody are
spread over the EM spectrum
• Early classical physics (Rayleigh-Jeans Law)
predicted that radiation would increase as
wavelength decreased, which was not
observed
• This was called the ultraviolet catastrophe
3.1.2 Enter Quantum
• The only way to resolve the ultraviolet
catastrophe was to consider that energy is
quantized – released in discrete packets called
photons
• Max Planck and Albert Einstein developed the
foundations of the quantum theory of
electromagnetic radiation
3.1.2.1 EM Radiation is Discrete
• Electromagnetic
radiation then takes on
the form E = h·f
• Planck’s constant, h,
has a value of
h = 6.626 x 10-34
J·s
• Wave relationship still
applies: f = c/λ
• A specific wavelength
corresponds to a finite
amount of energy
• Longer waves have less
energy
3.1.3 Planck and Wien
• Planck’s Law of blackbody radiation provided
a fit to observed spectra
I(ν,T) = 2 hν3
c-2
[1/(e hν/kB
T
- 1)]
kB is the Boltzmann constant = 1.38 x 10-23
J/K
• Wien’s displacement law gives a value for the
peak wavelength at a specific blackbody
temperature
T·λmax = 2.898 x 106
nm·K
3.1.4 Blackbody spectra
Image from Sch - Wikipedia
Terrestrial Absorption & Re-radiation
Image created by Robert A. Rohde / Global Warming Art
Red represents
incoming solar →
radiation
Blue represents
← outgoing earth
re-radiation
Energy Balance
• The incoming solar radiation has a spectral
content ~ 5800 K blackbody
• The outgoing earth re-radiation has a spectral
content ~ 250 K blackbody
• This “spectral shift” can have dire
consequences if we introduce molecules into
the atmosphere which absorb those longer
wavelengths (lower frequencies)
3.1.4.1 The sun and earth
• Notice the yellow line (~ 5800 K)
– This is our sun’s blackbody temperature
– The dominant radiation is in the visible part of the
EM spectrum
• Notice the red line (300 K)
– This is approximately our earth’s re-radiated
spectrum (actually, closer to 250 K), where
infrared is dominant
3.1.5 Radio temperature
• Looking at Planck’s law, if hv << kT, you can use the
Rayleigh-Jeans approximation
I(ν,T) ≈ 2 ν2
kBT/c2
• The classical curves closely match the quantum
mechanical view at radio frequencies
• Radio astronomers equate the energy coming from a
radio source with a temperature
• NOTE: The object is not necessarily a blackbody at that temperature!
Scientists would use other spectral information to determine the nature
of the radio source.
Atmospheric behavior
Image courtesy NASA
Photodissociation
• Occurs when a photon strikes a molecule with
sufficient energy to break the intermolecular
bonds
• O2 + hf → O + O
• At some point, all of the energy at that
wavelength will be absorbed, so none will
reach the surface
Photoionization
• Occurs when a photon strikes an atom with
sufficient energy to dislodge an electron
• H + hf → H+
+ e-
• This energy is Extreme UV
• Almost all of the energy at this wavelength is
absorbed by earth’s atmosphere
Discrete Absorption
• Occurs when a photon of specific energy
bumps an electron into a higher energy state
– Called “exciting” an atom or molecule
• Not enough energy to ionize or dissociate
Atmospheric Chemical Regimes
• The interaction of the
atmospheric
constituents with the
incoming EM waves is
the reason the
atmosphere forms
distinct layers
• Different chemical and
physical processes
dominate each layer
Image from Stephen K. Lower – Simon Fraser University
3.2 Radiation and Absorption
• If an object is not at the same temperature as
its surroundings (Ts), there will be a net gain or
loss of radiation
Pnet = AeσT4
- AeσTs
4
= Aeσ(T4
-Ts
4
)
• A positive Pnet implies a net transfer of energy
out of the body (loss)
• Note that as in other forms of heat transfer, it
is the temperature difference which matters
3.3 So that’s how it works!
• Thomas Dewar lined a glass bottle with silver,
a near-perfect reflector.
• He then suspended that in another glass
bottle, surrounded by a vacuum, virtually
eliminating conduction and convection
• You know this as a Thermos®
bottle, which
keeps hot things hot, and cold things cold, by
inhibiting the transfer of heat
By
SHAILESH KUMAR
A.P (M.E DEPT.)A.I.TM PALWAL

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Mechanisms of heat transfer

  • 1. Mechanisms of Heat Transfer You’re getting warmer…
  • 2. Note to Teachers • Heat and temperature are among the most misunderstood concepts in science. • Temperature is a physical state, based on the molecular activity of an object. If you cut an object in half, each half will have the same temperature. • Heat is a transfer of energy, which might change the state of temperature. Heat can be transferred without a change in temperature during a phase change (latent heat) • There is no such concept as the amount of heat IN an object – heat is an energy transfer
  • 3. Heat Transfer • Heat is a transfer of energy from one object to another due to a difference in temperature • Temperature is a measure of the molecular energy in an object • Heat always flows from an object of higher temp (TH) to one of lower temp (TL) • We are often interested in the rate at which this heat transfer takes place
  • 4. Three types of heat transfer • Conduction • Convection • Radiation
  • 5. 1.0 Conduction • Molecules are in constant motion, their speed is proportionate to the temperature of the object • When two objects come in contact, their surface molecules will transfer momentum • An aluminum pot will conduct heat from a glass stove-top
  • 6. 1.1 Thermal Conductivity • Why do tile or cement floors feel cooler than wood or carpet? • The ability to transfer heat is an intrinsic property of a substance • Metals are good heat conductors due to the free electrons available • Heat transfer is energy per unit time = power
  • 7. 1.2 Conductive Transfer • For two objects at TH and the other at TL, connected by a rod of uniform material P = kA(TH – TL)/L Where k is the thermal conductivity of the rod, A is the cross- sectional area, and L is the length of the rod • Home owners are concerned with the “R- value” of their insulation R = L/k Don’t confuse this k with kB (the Boltzmann constant)
  • 8. 1.3 Impact of k • If left alone for sufficient time, both objects will come to thermal equilibrium • The smaller the value of k, the slower the heat transfer • Home insulation strives to maximize this transfer time (high R-value), allowing for a temperature gradient to exist longer
  • 9. 2.0 Convection • A fluid’s density will change when its temperature changes (through conduction) • This density change can create movement within the fluid • Warmer fluid is usually less dense, and will rise • Cooler fluid will rush in to take the place of the rising, warmer fluid • This mixing is called convection
  • 10. 2.1 Types of Convection • The previous slide describes the process of free or natural convection • Using a pump or fan to assist in the mixing process is called forced convection • The daily weather is determined mostly by natural convection in the troposphere and the oceans
  • 11. 2.2 No equations (hoorah!) • There is no simple equation to describe convection. Here are some general statements about convection – Heat transfer is proportional to surface area and depth of the fluid – Heat transfer due to convection will depend on the viscosity of the fluid
  • 12. 2.3 Convection in the Atmosphere • Mixing of the atmosphere within the troposphere is mostly convection – Sea breeze: land warms faster, air over land rises, air from over the sea comes in • Mechanism for energy transfer between atmospheric layers is not well understood – If all of the atmosphere were mixing in a convective fashion, there wouldn’t be layers!
  • 13. 3.0 Radiation • Objects tends to absorb electromagnetic waves from their surroundings • An ideal absorber is called a blackbody, an ideal reflector is called a whitebody • Objects tend to radiate electromagnetic waves as efficiently as they absorb them • The transfer of energy through the emission of EM waves is called radiation
  • 14. 3.1 Blackbody radiation • The rate of energy radiation is related to an object’s surface area A and the nature of the surface, called emissivity, e • The Stefan-Boltzmann Law for heat transfer is P = AeσT4 – Don’t forget that heat transfer = energy per unit time = power • σ is the Stefan-Boltzmann constant, which is equal to 5.67 x 10-8 W/(m2 K4 )
  • 15. 3.1.1 Spectral output • The radiated EM waves from a blackbody are spread over the EM spectrum • Early classical physics (Rayleigh-Jeans Law) predicted that radiation would increase as wavelength decreased, which was not observed • This was called the ultraviolet catastrophe
  • 16. 3.1.2 Enter Quantum • The only way to resolve the ultraviolet catastrophe was to consider that energy is quantized – released in discrete packets called photons • Max Planck and Albert Einstein developed the foundations of the quantum theory of electromagnetic radiation
  • 17. 3.1.2.1 EM Radiation is Discrete • Electromagnetic radiation then takes on the form E = h·f • Planck’s constant, h, has a value of h = 6.626 x 10-34 J·s • Wave relationship still applies: f = c/λ • A specific wavelength corresponds to a finite amount of energy • Longer waves have less energy
  • 18. 3.1.3 Planck and Wien • Planck’s Law of blackbody radiation provided a fit to observed spectra I(ν,T) = 2 hν3 c-2 [1/(e hν/kB T - 1)] kB is the Boltzmann constant = 1.38 x 10-23 J/K • Wien’s displacement law gives a value for the peak wavelength at a specific blackbody temperature T·λmax = 2.898 x 106 nm·K
  • 19. 3.1.4 Blackbody spectra Image from Sch - Wikipedia
  • 20. Terrestrial Absorption & Re-radiation Image created by Robert A. Rohde / Global Warming Art Red represents incoming solar → radiation Blue represents ← outgoing earth re-radiation
  • 21. Energy Balance • The incoming solar radiation has a spectral content ~ 5800 K blackbody • The outgoing earth re-radiation has a spectral content ~ 250 K blackbody • This “spectral shift” can have dire consequences if we introduce molecules into the atmosphere which absorb those longer wavelengths (lower frequencies)
  • 22. 3.1.4.1 The sun and earth • Notice the yellow line (~ 5800 K) – This is our sun’s blackbody temperature – The dominant radiation is in the visible part of the EM spectrum • Notice the red line (300 K) – This is approximately our earth’s re-radiated spectrum (actually, closer to 250 K), where infrared is dominant
  • 23. 3.1.5 Radio temperature • Looking at Planck’s law, if hv << kT, you can use the Rayleigh-Jeans approximation I(ν,T) ≈ 2 ν2 kBT/c2 • The classical curves closely match the quantum mechanical view at radio frequencies • Radio astronomers equate the energy coming from a radio source with a temperature • NOTE: The object is not necessarily a blackbody at that temperature! Scientists would use other spectral information to determine the nature of the radio source.
  • 25. Photodissociation • Occurs when a photon strikes a molecule with sufficient energy to break the intermolecular bonds • O2 + hf → O + O • At some point, all of the energy at that wavelength will be absorbed, so none will reach the surface
  • 26. Photoionization • Occurs when a photon strikes an atom with sufficient energy to dislodge an electron • H + hf → H+ + e- • This energy is Extreme UV • Almost all of the energy at this wavelength is absorbed by earth’s atmosphere
  • 27. Discrete Absorption • Occurs when a photon of specific energy bumps an electron into a higher energy state – Called “exciting” an atom or molecule • Not enough energy to ionize or dissociate
  • 28. Atmospheric Chemical Regimes • The interaction of the atmospheric constituents with the incoming EM waves is the reason the atmosphere forms distinct layers • Different chemical and physical processes dominate each layer Image from Stephen K. Lower – Simon Fraser University
  • 29. 3.2 Radiation and Absorption • If an object is not at the same temperature as its surroundings (Ts), there will be a net gain or loss of radiation Pnet = AeσT4 - AeσTs 4 = Aeσ(T4 -Ts 4 ) • A positive Pnet implies a net transfer of energy out of the body (loss) • Note that as in other forms of heat transfer, it is the temperature difference which matters
  • 30. 3.3 So that’s how it works! • Thomas Dewar lined a glass bottle with silver, a near-perfect reflector. • He then suspended that in another glass bottle, surrounded by a vacuum, virtually eliminating conduction and convection • You know this as a Thermos® bottle, which keeps hot things hot, and cold things cold, by inhibiting the transfer of heat
  • 31. By SHAILESH KUMAR A.P (M.E DEPT.)A.I.TM PALWAL