Aurora_Lecture15

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ESS 200C

Aurora, Lecture 15

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Auroral Rays

Auroral Rays from Ground Auroral Rays from Space Shuttle

• Auroral emissions line up along the Earth’s magnetic field because the causative energetic particles are charged.

• The rays extend far upward from about 100 km altitude and vary in intensity.

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Auroras Seen from High Altitude

From 1000 km (90m orbit)

• Auroras occur in a broad latitudinal band; these are diffuse aurora and auroral arcs; auroras are dynamic and change from pass to pass.

From 4R

E on DE-1

• Auroras occur at all local times and can be seen over the

3 polar cap.

Auroral Spectrum

• Auroral light consists of a number discrete wavelengths corresponding to different atoms and molecules

• The precipitating particles that cause the aurora varies in energy and flux around the auroral oval

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Exciting Auroral Emissions

• Electron impact: e+N→N*+e 1

• Energy transfer: x *+N→x+N*

• Chemiluminescence:

M+xN→Mx*+N

• Cascading: N**→+hν

(N

2

+ )*→N aurora

2

+ +391.4nm or 427.8nm

O( 3 P)+e→O( 1 S)+e 1

O( 1 S)→O( 1 D)+557.7nm (green line)

O( 1 D) →O( 3 P)+630/636.4nm (red line)

• Forbidden lines have low probability and may be deexcited by collisions.

Energy levels of oxygen atom

1 D, t=110 s

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Auroral Emissions

• Protons can charge exchange with hydrogen and the fast neutral moves across field lines.

• Precipitating protons can excite H α and Hβ emissions and ionize atoms and molecules.

• Day time auroras are higher and less intense.

• Night time auroras are lower and more intense.

• Aurora generally become redder at high altitudes.

6

The Aurora – Colors

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Auroral Forms

Forms

• Homogenous arc

• Arc with rays

• Homogenous band

• Band with rays

• Rays, corona, drapery

• Precipitating particles may come down all across the auroral oval with extra intensity/flux in narrow regions where bright auroras are seen.

• Visible aurora correspond to energy flux of 1 erg cm -2 s -1 .

Nadir Pointing Photometer Observations

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Height Distribution/Latitude Distribution

• Auroras seen mainly from 95-150 km

• Top of auroras range to over

1000km

• Aurora oval size varies

– from event to event

– during a single substorm

9

Polar Cap Aurora

• Auroras are associated with field-aligned currents and velocity shears.

• The polar cap may be dark but that does not mean field lines are open.

• Polar cap aurora are often seen with strong interplanetary northward magnetic field

10

Auroral Substorm

Model based on ground observations Pictures from space

• Growth phase – energy stored

• Onset – energy begins to be released

• Expansion – activity spreads

11

Auroral Currents

If collisions absent then electric field produces drift perpendicular to

β.

When collisions occur at a rate similar to the gyrofrequency drift is at an angle to the electric field j

 

1

2

0

1

2

0

0

0

0

E

E y

E x z

• If B along Z and conductivity strip along x, we may build up charge along north and south edge and cut off current in north-south direction.

If j y

0 ,

 

2

E x

 

1

E y

0 and j x

(

1

2

1

2

) E x

Called the Cowling conductivity

12

Magnetosphere Ionosphere Coupling

• Magnetosphere can transfer momentum to the ionosphere by field-aligned current systems.

• Ionosphere in turn can transfer momentum to atmosphere via collisions.

• Magnetosphere can heat the ionosphere.

• Magnetosphere can produce ionization.

• Ionosphere supplies mass to the magnetosphere.

• Process is very complex and is still being sorted out.

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Force Balance - MI Coupling

j = ne ( U i

U e

)

14

Drivers of Field-Aligned

Currents

Plasma momentum equation – force balance – leads to a fundamental driver of field-aligned currents.

Following Hasegawa and Sato [1979], and D. Murr, Ph. D. Thesis

“Magnetosphere-Ionosphere Coupling on Meso- and Macro-Scales,” 2003:

B•

 j

•B

B

2

= 2

B•

P



B

B

3

+ 1

B

2

+

B

2

B

 

B• d w dt d U dt

V

A

2

V

2

A

 w • d B dt

 Vasyliunas’ pressure gradient term

Inertial term

Vorticity dependent terms ( w  U )

Assumptions:

 • j = 0, E + U x B = 0 . Hasegawa and Sato [1979] and Murr

[2003] assumed vorticity w || B .

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Maxwell Stress and Poynting Flux

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Currents and Ionospheric Drag

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Weimer FAC morphology

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FAST Observations

IMF B y

~ -9 nT.

IMF B z weakly negative, going positive.

19

MHD FAST Comparisons

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MHD FACs

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Three Types of Aurora

Auroral zone crossing shows:

Inverted-V electrons (upward current)

Return current (downward current)

Boundary layer electrons

(This and following figures courtesy

C. W. Carlson.)

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Upward Current – Inverted V Aurora

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Downward Current – Upward Electrons

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Polar Cap Boundary – Alfvén Aurora

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Primary Auroral Current

Inverted-V electrons appear to be primary (upward) auroral current carriers.

Inverted-V electrons most clearly related to large-scale parallel electric fields – the “Knight” relation.

26

Current Density – Flux in the Loss-Cone

The auroral current is carried by the particles in the loss-cone.

Without any additional acceleration the current carried by the electrons is the precipitating flux at the atmosphere: j

0

= nev

T

/2 p 1/2 ≈ 1 m A/m 2 for n = 1 cm -3 , T e

= 1 keV.

A parallel electric field can increase this flux by increasing the flux in the loss-cone. Maximum flux is given by the flux at the top of the acceleration region ( j

0

) times the magnetic field ratio

(flux conservation - with no particles reflected).

j m

= nev

T

/2 p 1/2  ( B

I

/ B m

).

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Knight Relation j / j

0

1 +e  / T

The Knight relation comes from Liouville’s theorem and acceleration through a field-aligned electrostatic potential in a converging magnetic field.

Asymptotic

Value =

B

I

/ B m

Does not explain how potential is established.

e  / T

[Knight, PSS, 21, 741-750, 1973; Lyons, 1980]

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Phase Space Mapping

Theoretical and Observed Distributions

(Ergun et al., GRL, 27, 4053-4056, 2000)

Acceleration Ellipse and Loss-cone Hyperbola

29

Numerical Results – Double Layers

Static Vlasov-Poisson simulations

(Ergun et al., GRL, 27, 4053-4056,

2000).

Two sheaths are present:

Low altitude to retard secondaries;

High altitude to reflect magnetospheric ions.

“Trapped” electrons appear to be an essential component.

Hull et al. [JGR, 108, p. 1007, 2003] present statistics of large amplitude electric fields observed at Polar perigee.

Their interpretation of the E

|| being related to an ambipolar field is consistent with the picture shown here.

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-1x10 5

-5x10

4

Auroral Kilometric Radiation -

Horseshoe Distribution

Electron Distribution in

Density Cavity

-12.0

Upgoing to

Magnetosphere

-13.4

2

3

0

Loss Cone

1

-14.9

Energy Flow

1. Acceleration by Electric Field

2. Mirroring by Magnetic Mirror

3. Diffusion through Auroral Kilometric Radiation

5x10

4

1x10

5

-1x10 5

-16.3

-5x10

4

0

Parl. Velocity (km/s)

Downgoing to

Ionosphere

5x10

4

1x10 5

-17.8

Strangeway et al., Phys. Chem.

Earth (C), 26, 145-149, 2001.

31

AKR Fine Structure

Pottelette et al. [JGR,

106, 8465-8476, 2001;

Nonlinear Processes in

Geophysics, 10, 87 –92,

2003] discuss AKR fine structure as caused by small scale-size elementary radiation sources (ERS). Figure from Pottelette et al.,

2003.

Pottelette and Treumann

[GRL, 32, L12104, 2005] provide evidence of electron holes in the upward current region.

Presumed to correspond to the ERS.

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Return Current

Return current carried by upgoing electrons.

Distributions heavily processed by wave-particle interactions.

Boundary layer distributions may be associated with Alfvén waves (see later).

The upward electron drift velocity will exceed the electron thermal speed. Wave-particle interactions are likely to become significant. The return current region should therefore be turbulent, with considerable structure in the electron distribution.

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