Cassini UVIS Results on the Enceladus Plume and Spacecraft Safety Larry W. Esposito 5 June 2007 Athens PSG.

Slides:



Advertisements
Similar presentations
Pressure and Kinetic Energy
Advertisements

1 The structure and evolution of stars Lecture 3: The equations of stellar structure Dr. Stephen Smartt Department of Physics and Astronomy
Plasma-induced Sputtering & Heating of Titan’s Atmosphere R. E. Johnson & O.J. Tucker Goal Understand role of the plasma in the evolution of Titan’s atmosphere.
Searching for N 2 And Ammonia In Saturn's Inner Magnetosphere Polar Gateways Arctic Circle Sunrise 2008 Polar Gateways Arctic Circle Sunrise January.
Determined effect of vent velocity ratio, r vel, on grain jet width (Cases 2, 3, 4 and 5) Jet width measured using Full Width at Half Maximum (FWHM) Jet.
To date: Observational manifestations of dust: 1.Extinction – absorption/scattering diminishes flux at wavelengths comparable to light – implies particles.
Chapter 13 Cont’d – Pressure Effects
Chapter 13: States of Matter Kinetic-Molecular Theory: Explains the motions and behavior of a gas. The theory has three components: 1. Particle Size: Gas.
A Lagrangian approach to droplet condensation in turbulent clouds Rutger IJzermans, Michael W. Reeks School of Mechanical & Systems Engineering Newcastle.
Prometheus Lava-Frost Interaction Robert R. Howell University of Wyoming.
Coagulation - definitions
Clicker Question Room Frequency BA
* Reading Assignments:
Radiation, Insolation, and Energy Transfer. Solar Radiation: Sun to Earth Speed of light: 300,000 km/second (186,000 miles/sec.) Distance to Earth: 150.
Chapter 13: Temperature and Ideal Gas
Phases of Matter.
Page 1© Crown copyright Distribution of water vapour in the turbulent atmosphere Atmospheric phase correction for ALMA Alison Stirling John Richer & Richard.
Stellar structure equations
PHYSICAL PROPERTIES OF MATTER
Lecture 14 Star formation. Insterstellar dust and gas Dust and gas is mostly found in galaxy disks, and blocks optical light.
GEF2200 Stordal - based on Durkee 10/11/2015 Relative sizes of cloud droplets and raindrops; r is the radius in micrometers, n the number per liter of.
Chapter 14 – Chemical Analysis Review of curves of growth How does line strength depend on excitation potential, ionization potential, atmospheric parameters.
Atmospheric Properties II Martin Visbeck DEES, Lamont-Doherty Earth Observatory
Newton’s Laws ThermoE&MPotpourri IPotpourri II.
The state of the plasma sheet and atmosphere at Europa D. E. Shemansky 1, Y. L. Yung 2, X. Liu 1, J. Yoshii 1, C. J. Hansen 3, A. Hendrix 4, L. W. Esposito.
1 The Organic Aerosols of Titan’s Atmosphere Christophe Sotin, Patricia M. Beauchamp and Wayne Zimmerman Jet Propulsion Laboratory, California Institute.
Saturn neutral particle modeling Overview of Enceladus/Titan research with possible application to Mercury Johns Hopkins University Applied Physics Laboratory.
INMS quarterly report: Aug.-Sept., 2005 Science highlights –In situ determination of the atmosphere of Enceladus much beyond anticipation - water 90%,
Ch. 4 Vocabulary – States of Matter
Moons of Saturn 14 October Iapetus Mimas.
Expanding the Kinetic Theory THE NATURE OF LIQUIDS.
Boom and Bust Cycles in Saturn’s Rings? Larry W. Esposito LASP, University of Colorado 23 February 2010.
The objective of the CRONUS-Earth Project is to simultaneously address the various uncertainties affecting the production and accumulation of in-situ cosmogenic.
Enceladus water jet models from UVIS star occultations 2 April 2013.
Lecture 8: Stellar Atmosphere 4. Stellar structure equations.
Gases expand, diffuse, exert pressure, and can be compressed because they are in a low-density state consisting of tiny, constantly moving particles. Section.
Rev 131 Enceladus’ Plume Solar Occultation LW Esposito and UVIS Team 14 June 2010.
Micro-structural size properties of Saturn’s rings determined from ultraviolet measurements made by the Cassini Ultraviolet Imaging Spectrograph Todd Bradley.
The Composition and Structure of Enceladus’ Plume from the Cassini UVIS Solar Occultation C. J. Hansen, L. Esposito, D. Shemansky, A. I. F. Stewart, A.
Enceladus’ Plume and Jets: UVIS Occultation Observations June 2011.
Enceladus Plume Update C. J. Hansen, I. Stewart, L. Esposito, A. Hendrix June 2009.
Impulsive spot heating and chemical explosion of interstellar grains revisited Alexei Ivlev Thomas Röcker, Anton Vasyunin, Paola Caselli Max-Planck-Institut.
Chapter 13 Cont’d – Pressure Effects More curves of growth How does the COG depend on excitation potential, ionization potential, atmospheric parameters.
Saturn Magnetosphere Plasma Model J. Yoshii, D. Shemansky, X. Liu SET-PSSD 06/26/11.
Rev 51 Enceladus Zeta Orionis Occultation Analysis Status 9 January 2008.
Observations of Enceladus ’ Plume from Cassini ’ s UltraViolet Imaging Spectrograph (UVIS) C. Hansen, L. Esposito, J. Colwell, A. Hendrix, B. Meinke, I.
Saturn’s Auroras from the Cassini Ultraviolet Imaging Spectrograph Wayne Pryor Robert West Ian Stewart Don Shemansky Joseph Ajello Larry Esposito Joshua.
Cassini UVIS Observations and the History of Saturn’s Rings Larry W. Esposito, Joshua E. Colwell, Glen R. Stewart LASP, University of Colorado 24 August.
TATVA INSTITUTES OF TECHNOLOGICAL STUDIES, MODASA
UVIS spectrometry of Saturn’s rings
Enceladus water jet models from UVIS star occultations
Enceladus: UVIS Constraints and Modeling
UVIS Observations of Enceladus’ Plume
Review for Exam 2 Fall 2011 Topics on exam: Class Lectures:
Icy Moon Occultations: the Search for Volatiles
The Potential Hazard to Cassini from Small Dust in Enceladus Plumes
Cassini UVIS Results on the Enceladus Plume and Spacecraft Safety
C. J. Hansen, L. Esposito, D. Shemansky, B. Lewis, A. I. F. Stewart, J
Enceladus Report C. J. Hansen January 2013.
XM Status and Plans, XXM Activities Icy Satellite Science
C. J. Hansen, L. Esposito, A. Hendrix, J. Colwell, D. Shemansky, W
Chapter 14 – Chemical Analysis
Cassini UVIS Observations: Structure and History of Saturn’s Rings
XXM Status, Priorities, Plans, and Activities Icy Satellite Science
Cassini UV Imaging Spectrograph Observations Show Active Saturn Rings
UVIS Observations of Enceladus’ Plume
Enceladus Plume Simulations
Gas Laws AP Physics B.
Regolith Growth and Darkening of Saturn’s Ring Particles
Dione’s O2 Exosphere C. J. Hansen January 2013.
Presentation transcript:

Cassini UVIS Results on the Enceladus Plume and Spacecraft Safety Larry W. Esposito 5 June 2007 Athens PSG

Cassini clipped edge of plume: INMS, CDA in situ Results ~1 minute before closest approach the Cosmic Dust Analyzer detected a peak in the number of small particles (blue diamonds), 460 km altitude 35 seconds before closest approach the Ion Neutral Mass Spectrometer measured a large peak in water vapor (yellow diamonds), 270 km altitude Gas and dust plumes are decoupled at these altitudes

CDA Peak INMS Peak

Composition of Plume is Water Vapour The absorption spectrum of water (pink line) is shown compared to Enceladus’ plume spectrum (I/I 0 ) for a column density of n = 1.5 x cm -2 I=I 0 exp (-n*  ) I 0 computed from 25 unocculted samples n = column density  = absorption cross-section, function of wavelength

Structure of the Plume The increase in water abundance is best fit by an exponential curve – a comet-like evaporating atmosphere (1/R 2 ) does not fit the data well, nor do global hydrostatic cases The best fit scale length is 80 km

UVIS Plume Model (Tian 2007) A new model has been developed for Enceladus’ plumes by Tian, Toon, Larsen, Stewart and Esposito, paper in Icarus Monte Carlo simulation of test particles given vertical + thermal velocity, particle trajectories tracked under influence of gravity and collisions Assumes source of multiple plumes added together along each tiger stripe UVIS ray path across tiger stripes

Monte Carlo model results - Predicted Plume Shape

Monte Carlo Model - Fit to Data Best fit to UVIS column density as a function of altitude requires a vertical velocity of 300 to 500 m/sec Water flux is x molecules/sec = kg/sec (consistent with initial estimate)

Detecting Temporal Variability The water budget derived from the water vapor abundance shows Enceladus supplies most if not all of the OH detected by HST, atomic oxygen in the Saturn system detected by UVIS Implies activity for > 15 years, since HST observed OH in 1992 (Shemansky et al) The water source has not changed by any large factor. Since the oxygen in the system comes from Enceladus UVIS may be able to remotely monitor Enceladus’ activity levels by monitoring the system oxygen level

O1304 trend shows factor of 2x changes on weekly, monthly, yearly scales

Enceladus Summary UVIS measures water source large enough to create neutral oxygen cloud and to re- supply E ring UVIS column density equal to about a single 1/2 mm ice grain per square meter

Plume physical explanations Models Fumarole model. Misty vapor cools as it expands; ice particles condense. T ~ 170K. Geyser model. Local heating gives boiling water at depth, vent geometry gives vertical velocity, collimation; bubbles form and liquid freezes, effectively lofting larger particles to high speeds. T ~ 270K. Comet model. Sublimating vapor lifts ice grains from vent interface and carries them away. T ~ 200K.

Comparable mass In all these models, there is a close coupling between the ice and vapor Growth, lofting and/or evaporation involve an interchange between water molecules and solid ice particles For any significant interchange of mass or momentum, the column of water vapor incident on an ice grain’s surface area must have a comparable mass to the grain mass

Mass Balance N 0 *  * a 2 * H * m H20 =  * 4/3 *  * a 3 For H ~ 40km,  ~ 1, we solve for a (in microns) a ~ N 0 / (10 12 cm -3 ) Thus, high pressure vents could loft or grow big particles, potentially dangerous to Cassini

Observational constraints The shape of the observed plumes shows V 0 > V th Tian etal can match the UVIS results with V 0 ~ 400 m/s and N 0 ~ – cm -3 This gives typical grain sizes a ~ 0.01–1 , roughly consistent with photometry and CDA measurements: these particles are not dangerous, by orders of magnitude

Hazard calculation: Approach and assumptions Plume has cylindrical symmetry about pole Plume density is estimated along Cassini path from water column measured by UVIS star occultation See following figures (from Spencer and Hansen): UVIS had a measurement at predicted highest density location for rev 61

Rev 61 plume max----->

Calculation If all water vapor along this line of sight to star (N col = 2E15/cm 2 ) were swept up by Cassini’s sensitive area (0.8 m 2 ), this would form a solid ice sphere of radius 500 microns Assume measured solid particle size distribution can be extended as a power law in radius to sizes dangerous to Cassini –CDA: q = 4 –RPWS: q = 6.4 (radius power law)

Number of dangerous particles Calculate the predicted number of hits by dangerous particles (r > 900 microns, Dave Seal) if Cassini flew a path with same minimum altitude: N D = f 1 * (4-q)/(q-1) * a 0 3 /(a max 4-q - a min 4-q ) * (a * 1-q - a max 1-q )

Key parameters a * : dangerous particle radius, 900 microns a 0 : equivalent ice radius, 500 microns a min, a max : size range, radius microns f I : ratio of solid ice mass to water vapor q: power law size index

Results N D = 3E-9 f I for q = 6.4(RPWS) N D = 2E-3 f I for q = 4(CDA)

Values for f1, mass ratio solid/gas Simple physical arguments of mass balance, force balance, growth of solids from vapor give f I < 1 Comparing mass loss of solids estimated by ISS, CDA to vapor by UVIS gives f I ~ 0.01 More recent ISS analysis gives f I ~ 1 Schmidt physical model gives f I ~0.06

John Spencer’s results micron particle size range Ice/vapor mass ratio = 1

Spencer results for f1= micron particle size range Ice/vapor mass ratio = 0.01

But, what about small, high pressure vents? They could loft dangerous particles. Signal more variable within plume … Outside Within plume

Same number of high and low outliers

Conclusions from 2 independent searches Sensitive to events as small as 50m; opacity as small as 10% We see no significant deviations from smooth variation Outlier events have width less than 1km and opacity less than twice mean

Why this is conservative Physical models show it is much harder to loft larger particles: power law extrapolation is conservative No evidence of big temporal variations, or of high pressure vents This idealized model makes no specific claims about the exact plume mechanism: these are all included in the factor f I

Conclusions Extrapolating Cassini plume measurements to rev 61 and to radius dangerous to Cassini, using the most optimistic size range, provides a conservative estimate of the number of hits expected of 0.2f I % or less A physical model by Schmidt gives Better measurements of the size distribution and its opacity would improve the model