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CLIMATE VARIABILITY AND
CHANGE
INTRODUCTION TO THE PHYSICAL
CLIMATE SYSTEM
Oliver Elison Timm ATM 306 Fall 2015
Lecture 2
Energy sources, fluxes, and sinks
CLIMATE VARIABILITY AND
CHANGE
INTRODUCTION TO THE PHYSICAL
CLIMATE SYSTEM
Oliver Elison Timm ATM 306 Fall 2015
Lecture 2
Energy sources, fluxes, and sinks
Objectives
Objectives
Introduction to the energy budget of the climate
system
The sun as the primary energy source
Energetic fluxes in the atmosphere
Thermodynamic and energetic aspects of the
climate state:
Forms of energy
Sources and sinks
Further background information / suggested reading:
Peixoto and Oort: Chapter 6 Radiation Balance: 6.1, 6.2.1- 6.2.3, 6.3.1, 6.3.3-
6.3.7
Coakley and Yang: Chapter 1 The Earth Energy Budget and Climate Change
Energy emitted by the sun
• The energy emitted by the sun is
isotropic, that is in every direction
in space it is the same intensity.
• Irradiance:
• Energy per time and unit area:
• Units: watts per square meter
W/m^2
• Irradiance decreases with distance r
from sun proportional to 1/r^2
• Earth-Sun average distance:
• r= 1.49*10^11 m
• Satellites measure the incoming
solar radiation flux
• at Top of Atmosphere (TOA):
irradiance 1361 W/m^2
• Qo So used as symbols for this
value (solar constant)
r
The sun is the largest energy
source for the climate system
Energy emitted by the sun
Black-body radiation
at different
temperatures
• Sun's energy spectrum follows closely the
universal law of the black-body radiation.
• Wien's Displacement Law:
• Peak energy at a temperature-dependent wavelength: the higher the
temperature, the shorter the wavelength.
• Red stars are colder than the sun, blue stars are hotter than the sun
• Earth peak emission in infrared range.
Solar radiation and thermal
radiation
Shortwave
radiation
(UV-visible-near
infra red)
Longwave
radiation
(Infra red,
Microwave)
“Solar constant”
Q0= 1361 W/m^2
Integrated over solar spectrum: Q0
Absorption of electromagnetic radiation
passing through the atmosphere
Black-body radiation
at different
temperatures
The sun’s spectral irradiance
The atmosphere absorbs part of the black-body radiations
in specific ranges:
Water vapor, carbon dioxide, ozone, methane are the most important absorbers
in the troposphere and stratosphere
at the ‘top’ of the Earth
atmosphere
at the Earth surface
Black-body radiation
at different
temperatures
The sun’s spectral irradiance
The atmosphere absorbs part of the black-body radiations
in specific ranges:
Water vapor, carbon dioxide, ozone, methane are the most important absorbers
in the troposphere and stratosphere
at the ‘top’ of the Earth
atmosphere
at the Earth surface
Absorption of electromagnetic radiation
passing through the atmosphere
Absorption by gas molecules attenuates the incoming solar radiation:
Large portion of UV radiation absorbed by stratospheric ozone
Visible light passes through with little attenuation
In the infrared at 10 micrometers (10 µm) long-wave radiation can escape to space.
Note the radio wave spectrum has another atmospheric window, used in astronomy
for space exploration
'Atmospheric Windows'
How much energy is coming in?
Why do work with the solar constant value
1360W/m^2/4 =340W/m^2
Over the course of a
day the Earth rotates
around it’s axis of
rotation.
For simplicity (the
error we make is
small) assume Earth
is a perfect sphere.
Surface area is 4πR2
Effective for receiving
incoming flux is only
the disc area πR2
Earth Radiative Energy Budget:
Incoming Shortwave Radiation
Absorption by atmosphere &
surface
Reflection by atmosphere &
surface
The portion of electromagnetic
waves that pass through without
interacting with a gas molecule is
transmitted.
Solar radiation and thermal
radiation
Earth Radiative Energy Budget:
Outgoing longwave radiation
Emitted from surface &
atmospheric molecules
Absorption by atmospheric
molecules & surface
Solar radiation and thermal
radiation
Earth Radiative Energy
Budget:
This is the global energy
budget of Earth’s climate
system based on a thorough
data analysis including
NASA satellite data from the
CERES project
The incoming shortwave
radiation from the sun is
almost in balance with the
outgoing longwave (infrared)
radiation.
Top of atmosphere (TOA)
Net balance SW=341-
102=+239
Net balance LW= -
Solar radiation and thermal
radiation
This figure shows
the same data:
You see slight (few
%) differences in the
absolute values of
individual terms.
But all terms are of
the same order of
magnitude.
Solar radiation and thermal
radiation
Note on the “order of magnitude”: compare SW reflected by surface 23 vs 30 W/m^2
are still of the same order of magnitude.
If it was 3 or 5 vs 30W/m^2 the order of magnitudes would be considered different
(differed by a factor of 10)
Concept of a constant solar
irradiation 'Solar Constant'
The Solar Constant: 1361 W/m^2
Previous estimates were as high as
1370 W/m^2
Instrumentation changes rather than
time-variations in the emitted solar
energy.
Sunspot cycle: 11-yr cycle known in the
western world from astronomical
observations dating back to the 17th
century.
More information on Wikipedia:
Maunder Minimum &
article by John A. Eddy in Science (1976)
Concept of a constant solar
irradiation 'Solar Constant'
The latest measurements for
TOA irradiance: 1361 W/m^2
The net effect of sun-spots on the
top of atmosphere incoming solar irradiance
is small (0.2%).
For long-term mean energy budget we can
work with the concept of a 'Solar Constant'
There is still active research on the question how the solar cycle affects climate.
Satellite measurements 1979-
2003
(instrumental bias still included)
How is the incoming SW
radiation distributed over the
Earth’s surface?
The effect of Earth’s
spherical shape:
The incoming solar
radiation is highest near
the equator, where the
sun is in the zenith.
Some simple geometric
considerations show us
the area illuminated by
the incoming flux
growths with the cosine
of the angle
In this animation you can see the how the
geometry changes with season
Link to the video from Mann and Kump (page 10)
Solar irradiance as a function of
season and latitude
Earth orbits around the sun on an ellipse
Distance varies with season
Northern Hemisphere winter: Earth
closest to the sun => more irradiance
Declination (tilt of the axis of rotation)
=> latitude-dependence of the irradiance
varies with season.
Daily average irradiance in
W/m^2
Solar irradiance as a function of
season and latitude
Earth orbits around the sun on an ellipse
Distance varies with season
Northern Hemisphere winter: Earth
closest to the sun => more irradiance
Declination (tilt of the axis of rotation)
=> latitude-dependence of the irradiance
varies with season.
Daily energy received at the top of
atmosphere in units of 10^6 joule per meter
squared [J/m^2].
Same information as it was shown
on the previous slide, but different figure style:
• Contours plot instead of color shading
• Change in units
Spatial distribution
of
Net SW and net LW
fluxes at TOA
This figure is
derived from a
climate model
simulation.
Solar radiation and thermal
radiation
Solar radiation and thermal
radiation
Class activity:
Draw a zonally averaged profile of
incoming and outgoing long-wave
radiation.
At which latitudes is a net gain of
energy?
At which latitude is a net loss of
energy?
Where are outgoing and incoming
radiation approximately in balance?
Incoming short wave radiation
as a function of season and
latitude
Annual budget & by season:
DJF: Dec-Jan-Feb average
JJA: Jun-Jul-Aug average
Eq 80N
80S
Reflected and scattered
shortwave radiation
Eq 80N
80S
Short wave radiation
reflected and
scattered back
to space by
clouds, land surface
ocean surface,
aerosols and
gas molecules
Net radiation balance of the
Earth
Eq 80N
80S
Net radiation energy budget:
Balance between
incoming shortwave and
outgoing longwave
radiation at the top of atmosphere
Northern Hemisphere summer (JJA)
Annual mean (Jan-Dec)
Northern Hemisphere winter (DJF)
Net radiation balance of the
Earth
Eq
Net radiation energy budget:
Balance between
incoming shortwave and
outgoing longwave
radiation at the top of atmosphere
Zonal average TOA net downward
radiation in the Northern
Hemisphere and
Southern Hemisphere
(averaged over period 2001-2010)
Estimated heat transports in atmosphere and ocean
Eq
From the imbalance in outgoing
and incoming radiation one can
estimate regions where oceans
and atmosphere transport
heat to compensate for the
surplus and deficit in the radiative
budget. This keeps the
Temperatures locally in balance.
Earth's radiative energy balance September 2008
(NASA satellite observations)
Source: NASA
http://earthobservatory.nasa.gov/Features/EnergyBalance/page3.php
Earth’s longwave radiation
• From outer space Earth appears as a
black-body emitter of radiation
• Spectral peak at infrared (IR) wavelength
• Emitted energy flux (irradiance) depends
on the absolute temperature of the emitting
body
• The Stefan-Boltzmann Law: Q(T) = σ T4
• Total emitted black-body radiation is
proportional to the body’s temperature to
the power of 4
More information can be found in Peixoto & Oort (Ch. 6) or Coakley and Yang (Ch. 1)
Solar irradiance as a function of
season and latitude
Source: NASA

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lecture02_sun_energy_average_climate_state_v2.pptx

  • 1. CLIMATE VARIABILITY AND CHANGE INTRODUCTION TO THE PHYSICAL CLIMATE SYSTEM Oliver Elison Timm ATM 306 Fall 2015 Lecture 2 Energy sources, fluxes, and sinks
  • 2. CLIMATE VARIABILITY AND CHANGE INTRODUCTION TO THE PHYSICAL CLIMATE SYSTEM Oliver Elison Timm ATM 306 Fall 2015 Lecture 2 Energy sources, fluxes, and sinks
  • 3. Objectives Objectives Introduction to the energy budget of the climate system The sun as the primary energy source Energetic fluxes in the atmosphere Thermodynamic and energetic aspects of the climate state: Forms of energy Sources and sinks Further background information / suggested reading: Peixoto and Oort: Chapter 6 Radiation Balance: 6.1, 6.2.1- 6.2.3, 6.3.1, 6.3.3- 6.3.7 Coakley and Yang: Chapter 1 The Earth Energy Budget and Climate Change
  • 4. Energy emitted by the sun • The energy emitted by the sun is isotropic, that is in every direction in space it is the same intensity. • Irradiance: • Energy per time and unit area: • Units: watts per square meter W/m^2 • Irradiance decreases with distance r from sun proportional to 1/r^2 • Earth-Sun average distance: • r= 1.49*10^11 m • Satellites measure the incoming solar radiation flux • at Top of Atmosphere (TOA): irradiance 1361 W/m^2 • Qo So used as symbols for this value (solar constant) r
  • 5. The sun is the largest energy source for the climate system
  • 6. Energy emitted by the sun Black-body radiation at different temperatures • Sun's energy spectrum follows closely the universal law of the black-body radiation. • Wien's Displacement Law: • Peak energy at a temperature-dependent wavelength: the higher the temperature, the shorter the wavelength. • Red stars are colder than the sun, blue stars are hotter than the sun • Earth peak emission in infrared range.
  • 7. Solar radiation and thermal radiation Shortwave radiation (UV-visible-near infra red) Longwave radiation (Infra red, Microwave) “Solar constant” Q0= 1361 W/m^2 Integrated over solar spectrum: Q0
  • 8. Absorption of electromagnetic radiation passing through the atmosphere Black-body radiation at different temperatures The sun’s spectral irradiance The atmosphere absorbs part of the black-body radiations in specific ranges: Water vapor, carbon dioxide, ozone, methane are the most important absorbers in the troposphere and stratosphere at the ‘top’ of the Earth atmosphere at the Earth surface
  • 9. Black-body radiation at different temperatures The sun’s spectral irradiance The atmosphere absorbs part of the black-body radiations in specific ranges: Water vapor, carbon dioxide, ozone, methane are the most important absorbers in the troposphere and stratosphere at the ‘top’ of the Earth atmosphere at the Earth surface Absorption of electromagnetic radiation passing through the atmosphere
  • 10. Absorption by gas molecules attenuates the incoming solar radiation: Large portion of UV radiation absorbed by stratospheric ozone Visible light passes through with little attenuation In the infrared at 10 micrometers (10 µm) long-wave radiation can escape to space. Note the radio wave spectrum has another atmospheric window, used in astronomy for space exploration 'Atmospheric Windows'
  • 11. How much energy is coming in? Why do work with the solar constant value 1360W/m^2/4 =340W/m^2 Over the course of a day the Earth rotates around it’s axis of rotation. For simplicity (the error we make is small) assume Earth is a perfect sphere. Surface area is 4πR2 Effective for receiving incoming flux is only the disc area πR2
  • 12. Earth Radiative Energy Budget: Incoming Shortwave Radiation Absorption by atmosphere & surface Reflection by atmosphere & surface The portion of electromagnetic waves that pass through without interacting with a gas molecule is transmitted. Solar radiation and thermal radiation
  • 13. Earth Radiative Energy Budget: Outgoing longwave radiation Emitted from surface & atmospheric molecules Absorption by atmospheric molecules & surface Solar radiation and thermal radiation
  • 14. Earth Radiative Energy Budget: This is the global energy budget of Earth’s climate system based on a thorough data analysis including NASA satellite data from the CERES project The incoming shortwave radiation from the sun is almost in balance with the outgoing longwave (infrared) radiation. Top of atmosphere (TOA) Net balance SW=341- 102=+239 Net balance LW= - Solar radiation and thermal radiation
  • 15. This figure shows the same data: You see slight (few %) differences in the absolute values of individual terms. But all terms are of the same order of magnitude. Solar radiation and thermal radiation Note on the “order of magnitude”: compare SW reflected by surface 23 vs 30 W/m^2 are still of the same order of magnitude. If it was 3 or 5 vs 30W/m^2 the order of magnitudes would be considered different (differed by a factor of 10)
  • 16. Concept of a constant solar irradiation 'Solar Constant' The Solar Constant: 1361 W/m^2 Previous estimates were as high as 1370 W/m^2 Instrumentation changes rather than time-variations in the emitted solar energy. Sunspot cycle: 11-yr cycle known in the western world from astronomical observations dating back to the 17th century. More information on Wikipedia: Maunder Minimum & article by John A. Eddy in Science (1976)
  • 17. Concept of a constant solar irradiation 'Solar Constant' The latest measurements for TOA irradiance: 1361 W/m^2 The net effect of sun-spots on the top of atmosphere incoming solar irradiance is small (0.2%). For long-term mean energy budget we can work with the concept of a 'Solar Constant' There is still active research on the question how the solar cycle affects climate. Satellite measurements 1979- 2003 (instrumental bias still included)
  • 18. How is the incoming SW radiation distributed over the Earth’s surface? The effect of Earth’s spherical shape: The incoming solar radiation is highest near the equator, where the sun is in the zenith. Some simple geometric considerations show us the area illuminated by the incoming flux growths with the cosine of the angle In this animation you can see the how the geometry changes with season Link to the video from Mann and Kump (page 10)
  • 19. Solar irradiance as a function of season and latitude Earth orbits around the sun on an ellipse Distance varies with season Northern Hemisphere winter: Earth closest to the sun => more irradiance Declination (tilt of the axis of rotation) => latitude-dependence of the irradiance varies with season. Daily average irradiance in W/m^2
  • 20. Solar irradiance as a function of season and latitude Earth orbits around the sun on an ellipse Distance varies with season Northern Hemisphere winter: Earth closest to the sun => more irradiance Declination (tilt of the axis of rotation) => latitude-dependence of the irradiance varies with season. Daily energy received at the top of atmosphere in units of 10^6 joule per meter squared [J/m^2]. Same information as it was shown on the previous slide, but different figure style: • Contours plot instead of color shading • Change in units
  • 21. Spatial distribution of Net SW and net LW fluxes at TOA This figure is derived from a climate model simulation. Solar radiation and thermal radiation
  • 22. Solar radiation and thermal radiation Class activity: Draw a zonally averaged profile of incoming and outgoing long-wave radiation. At which latitudes is a net gain of energy? At which latitude is a net loss of energy? Where are outgoing and incoming radiation approximately in balance?
  • 23. Incoming short wave radiation as a function of season and latitude Annual budget & by season: DJF: Dec-Jan-Feb average JJA: Jun-Jul-Aug average Eq 80N 80S
  • 24. Reflected and scattered shortwave radiation Eq 80N 80S Short wave radiation reflected and scattered back to space by clouds, land surface ocean surface, aerosols and gas molecules
  • 25. Net radiation balance of the Earth Eq 80N 80S Net radiation energy budget: Balance between incoming shortwave and outgoing longwave radiation at the top of atmosphere Northern Hemisphere summer (JJA) Annual mean (Jan-Dec) Northern Hemisphere winter (DJF)
  • 26. Net radiation balance of the Earth Eq Net radiation energy budget: Balance between incoming shortwave and outgoing longwave radiation at the top of atmosphere Zonal average TOA net downward radiation in the Northern Hemisphere and Southern Hemisphere (averaged over period 2001-2010)
  • 27. Estimated heat transports in atmosphere and ocean Eq From the imbalance in outgoing and incoming radiation one can estimate regions where oceans and atmosphere transport heat to compensate for the surplus and deficit in the radiative budget. This keeps the Temperatures locally in balance.
  • 28. Earth's radiative energy balance September 2008 (NASA satellite observations) Source: NASA http://earthobservatory.nasa.gov/Features/EnergyBalance/page3.php
  • 29. Earth’s longwave radiation • From outer space Earth appears as a black-body emitter of radiation • Spectral peak at infrared (IR) wavelength • Emitted energy flux (irradiance) depends on the absolute temperature of the emitting body • The Stefan-Boltzmann Law: Q(T) = σ T4 • Total emitted black-body radiation is proportional to the body’s temperature to the power of 4 More information can be found in Peixoto & Oort (Ch. 6) or Coakley and Yang (Ch. 1)
  • 30. Solar irradiance as a function of season and latitude Source: NASA

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