Comparison of Simulated and Comparison of Simulated and Observed - - PowerPoint PPT Presentation

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Comparison of Simulated and Comparison of Simulated and Observed - - PowerPoint PPT Presentation

Comparison of Simulated and Comparison of Simulated and Observed Interplanetary Observed Interplanetary Disturbances Disturbances Elin Leiserson Mentor: Dusan Odstrcil NOAA Outline Outline Why use ICME models in space weather


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Comparison of Simulated and Comparison of Simulated and Observed Interplanetary Observed Interplanetary Disturbances Disturbances

Elin Leiserson Mentor: Dusan Odstrcil NOAA

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SLIDE 2

Outline Outline

 Why use ICME models in space

weather forecasting (esp. when they are still in the research phase)?

 ENLIL-modeling code  Project and purpose  Results thus far  Goals (what is to come)

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Why use ICME models for space Why use ICME models for space weather forecasting? weather forecasting?

 Interplanetary Coronal Mass Ejections

(ICME’s) can wreak havoc on our technological society

 For a 1000 km/s ICME, it only takes about 25

min for it to get to Earth from Lagrange Point 1

 Currently, when an ICME first goes off, it takes

12-40 hours to numerically compute the arrival time (depending on computer speed and access)

 Thus it is important to have a procedure or

formula based off models as well as data to aid in estimating and predicting ICME potentials and arrival times

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ENLIL ENLIL— — “ “Lord of the Air Lord of the Air” ”

 3D numerical magnetohydrodynamic code used to

simulate ICME events.

 Solves equations for plasma mass, momentum,

energy density, and magnetic field, using a Total- Variation-Diminishing Lax-Friedrichs (TVDLF) algorithm

  • TVDLF algorithm is an explicit scheme for

solving Euler and hyperbolic equations for fluid dynamics

  • Useful for studying shocks
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SLIDE 5

Larger Lead Time of Geoeffectivity Predictions

DAY 1 DAY 2 DAY 3 DAY 4

  • Probabilities of the solar eruption (A%), interplanetary shock (B%),

and ejecta (C%), and geo-effectivity (D%) before the actual eruption

  • Pre-computed scenarios ready if actual eruption happens

EARTH ACTIVE REGION EARTH EARTH EARTH SHOCK SHOCK SHOCK EJECTA ACTIVE REGION ACTIVE REGION ACTIVE REGION

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Global Properties of Transient Disturbances

High-resolution parameterized study needed to determine:

  • Probability of interplanetary shock hitting geospace
  • Probability of coronal ejecta hitting geospace

And derive empirical formulae for various scenarios

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Project Goals Project Goals

 Complete parametric study with various

ejecta

 Compare with spacecraft observations of

real events

 Determine the values of free parameters

providing the best match for each specific event

 Verify whether the same values of the free

parameters can be used for all events.

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SLIDE 8

Parameters of Study Parameters of Study

 Free parameters of ejecta

  • Initial Velocity Range (500-2000 km/s)
  • Angular width Range (40-180 degrees)

 *input as “radius,” which is half the angular width

  • Density Enhancement

(2-8 x solar wind density)

 Free parameters of background

  • Solar wind velocity
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Simulated CME— velocity=1000 km/s, radius=40, density=6

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Simulated CME— velocity=1000 km/s, radius=40, density=6

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Simulated CME— velocity=1000 km/s, radius=40, density=6

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Simulated CME— velocity=1000 km/s, radius=40, density=6

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Simulated CME— velocity=1000 km/s, radius=40, density=6

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Initial Velocity vs. time Initial Velocity vs. time

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Initial Velocity vs. time Initial Velocity vs. time

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Initial Velocity vs. time Initial Velocity vs. time

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Initial Velocity vs. time Initial Velocity vs. time

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Radius vs. time Radius vs. time

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Radius vs. time Radius vs. time

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Radius vs. time Radius vs. time

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Radius vs. time Radius vs. time

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Varying the solar wind velocity ( Varying the solar wind velocity (Vamb Vamb) ) Vamb Vamb=350 km/s; arrival time =350 km/s; arrival time ≈ ≈ 2.6 days 2.6 days

700

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Varying the solar wind velocity ( Varying the solar wind velocity (Vamb Vamb) ) Vamb Vamb=450 km/s; arrival time =450 km/s; arrival time ≈ ≈ 2.45 days 2.45 days

700

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Varying the solar wind velocity ( Varying the solar wind velocity (Vamb Vamb) ) Vamb Vamb=550 km/s; arrival time =550 km/s; arrival time ≈ ≈ 2.3 days 2.3 days

  • 700
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Varying the solar wind velocity ( Varying the solar wind velocity (Vamb Vamb) ) Vamb Vamb=650 km/s; arrival time =650 km/s; arrival time ≈ ≈ 2.2 days 2.2 days

700

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Time vs. Density Time vs. Density— —varying varying resolutions resolutions

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Time vs. Density Time vs. Density— —varying varying resolutions resolutions

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Future goals Future goals

 Compare results with observed data  Derive an empirical forecasting model in

which given a known density, radius, and velocity, arrival time can be predicted