Dusty winds
and the
Resonant Drag Instability
Jono Squire — GalFresca
With Phil Hopkins
Stefania Moroianu (Cambridge) Eric Moseley (Caltech)
+
Squire+Hopkins arXiv:1706.05020 Hopkins+Squire arXiv:1707.02997
Dusty winds and the Resonant Drag Instability Jono Squire - - PowerPoint PPT Presentation
Dusty winds and the Resonant Drag Instability Jono Squire GalFresca With Phil Hopkins Squire+Hopkins arXiv:1706.05020 + Stefania Moroianu (Cambridge) Eric Moseley (Caltech) Hopkins+Squire arXiv:1707.02997 RDI Basics GAS RDI Basics
Jono Squire — GalFresca
With Phil Hopkins
Stefania Moroianu (Cambridge) Eric Moseley (Caltech)
Squire+Hopkins arXiv:1706.05020 Hopkins+Squire arXiv:1707.02997
Gas drag on dust
Gas drag on dust
Dust backreaction on gas
Wave in the gas
wdrift = vdust − ugas = wave speed?
Wave in the gas
wdrift = vdust − ugas = wave speed?
Wave in the gas
Wave is stationary in the dust frame — resonance
wdrift = vdust − ugas = wave speed?
Wave in the gas
Wave is stationary in the dust frame — resonance
wdrift = vdust − ugas = wave speed?
Wave in the gas
Wave is stationary in the dust frame — resonance
±iµ1/2 h (ξL
FT (1) ρd ) (kT D−1 dragCvξR F)
i1/2
γ =
wdrift = vdust − ugas = wave speed?
Wave in the gas Dust to gas mass ratio
Wave is stationary in the dust frame — resonance
±iµ1/2 h (ξL
FT (1) ρd ) (kT D−1 dragCvξR F)
i1/2
γ =
wdrift = vdust − ugas = wave speed?
Wave in the gas Dust to gas mass ratio Fluid modes
Wave is stationary in the dust frame — resonance
±iµ1/2 h (ξL
FT (1) ρd ) (kT D−1 dragCvξR F)
i1/2
γ =
wdrift = vdust − ugas = wave speed?
Wave in the gas Dust to gas mass ratio Coupling of dust to gas Fluid modes
Wave is stationary in the dust frame — resonance
±iµ1/2 h (ξL
FT (1) ρd ) (kT D−1 dragCvξR F)
i1/2
γ =
wdrift = vdust − ugas = wave speed?
Wave in the gas Dust to gas mass ratio Coupling of dust to gas Drag on the dust Fluid modes
Wave is stationary in the dust frame — resonance
±iµ1/2 h (ξL
FT (1) ρd ) (kT D−1 dragCvξR F)
i1/2
γ =
wdrift = vdust − ugas = wave speed?
Wave in the gas Dust to gas mass ratio Coupling of gas to dust Coupling of dust to gas Drag on the dust Fluid modes
Wave is stationary in the dust frame — resonance
±iµ1/2 h (ξL
FT (1) ρd ) (kT D−1 dragCvξR F)
i1/2
γ =
Gas wave can be:
Squire+Hopkins arXiv:1706.05020
Gas wave can be:
Squire+Hopkins arXiv:1706.05020
Gas wave can be:
Squire+Hopkins arXiv:1706.05020
Gas wave can be:
Squire+Hopkins arXiv:1706.05020
Gas wave can be:
Squire+Hopkins arXiv:1706.05020
Gas wave can be:
Squire+Hopkins arXiv:1706.05020
Gas wave can be:
This talk
Squire+Hopkins arXiv:1706.05020
Radiation pressure on dust drives winds:
Radiation pressure on dust drives winds: AGN
wdrift ∼ 100cs
Radiation pressure on dust drives winds: AGN
wdrift ∼ 100cs
Starbursts/GMCs/star forming disks
wdrift ∼ 10cs
Cool star winds
wdrift ∼ cs
Radiation pressure on dust drives winds:
Cool star winds
wdrift ∼ cs
Supernovae ejecta
wdrift ∼ cs
Radiation pressure on dust drives winds:
Protoplanetary disks
wdrift ⌧ cs
Pressure support of gas drives wdridt in
Protoplanetary disks
wdrift ⌧ cs
But lots of other waves… Epicycles (streaming instability), Brunt-Vaisala, MHD, Hall MHD…
Youdin & Goodman (2005)
Pressure support of gas drives wdridt in
Hopkins+Squire arXiv:1707.02997
dv dt = −v − ugas ts + arad
Dust equation
Hopkins+Squire arXiv:1707.02997
dv dt = −v − ugas ts + arad
Radiative acceleration
Dust equation
Hopkins+Squire arXiv:1707.02997
dv dt = −v − ugas ts + arad
Radiative acceleration Dust drag
Dust equation
Hopkins+Squire arXiv:1707.02997
dv dt = −v − ugas ts + arad
Radiative acceleration Dust drag
Dust equation ts determined by grain size, gas density (Epstein drag)
big grains free stream small grains stop quickly
arad determined by Fλ, λ/Rd, md
Dust drags gas
wdrift ∼ arad ts
dugas dt = ρd ρgas ugas v ts rp
Dust drags gas
wdrift ∼ arad ts
1 2 3 4 5 6 7 0.5 1.0 1.5 2.0 2.5 3.0 3.5
v ugas ts wdrift Equilibrium with constant acceleration
dugas dt = ρd ρgas ugas v ts rp
Sound wave Dust streaming θ
E.g.,
cs wdrift
ω ⇡ kcs + µ1/2 1 + i 2 k1/2 s cs htsi
η 1 + ζ
increasing with k
(maximum over all k)
10 1 0.1 0.01 0.001 (no resonance)
ω ⇡ kcs + µ1/2 1 + i 2 k1/2 s cs htsi
η 1 + ζ
Stefania Moroianu (Cambridge) Eric Moseley (Caltech)
with GIZMO periodic with 1283 gas/dust
Resonant mode matters even in nonlinear turbulence
Time
x z
drift
x y
drift
wdrift ≈ 3cs cos θ = cs wdrift
ρd ρg = 0.01
Resonant mode matters even in nonlinear turbulence
Time
x z
drift
x y
drift
wdrift ≈ 3cs cos θ = cs wdrift
ρd ρg = 0.01
x z
drift
x y
drift
Dust can decouple completely! cos θ = cs wdrift
ρd ρg = 0.01
x z
drift
x y
drift
Dust can decouple completely! cos θ = cs wdrift
ρd ρg = 0.01
dM d ln Rd ∼ R0.5
d
dM d ln Rd ∼ R0.5
d
dM d ln Rd ∼ R0.5
d
arad ∼ const. λ > Rd wdrift ∼ R1/2
d
dM d ln Rd ∼ R0.5
d
arad ∼ const. λ > Rd wdrift ∼ R1/2
d
arad ∼ 1/Rd λ < Rd wdrift ∼ const.
x z
drift
x y
drift
Big grains Medium Small
DUST GAS GAS DUST
wdrift ≈ 1.5cs
ρd ρg = 0.1
x z
drift
x y
drift
Big grains Medium Small
DUST GAS GAS DUST
wdrift ≈ 1.5cs
ρd ρg = 0.1
ejecta?