Corentin Cadiou
CNRS Researcher
NAM | 08/07/25
Left: Leclercq+17
Right: Galárraga-Espinosa+23
Bottom left: Ramsøy+21
From Mpc scales
all the way to galactic scales
Biasing of possible formation histories:
Late formation & high accretion rate (for high-mass halos)
Early formation & low accretion rate (for low-mass halos)
in filament compared to field
Left: Musso, CC+18
Right: Kraljic, ..., CC+18
See also Tojeiro+16, ...
High mass Low mass
Late form. Early form
High-mass scenario
Close to cosmic web: redder, lower sSFR, smaller \(v/\sigma\)
Left: Kraljic,...CC+18 (GAMA)
Right: Laigle+18 (COSMOS)
Additional baryon-specific effects in the cosmic web:
- feedback &
- accretion
Small \(\perp\) alignment of halo spin/shape with filament
Left: Codis+18
Right: Ganeshaiah Veena+18
See e.g. Tempel+13 for measurement in observation
\(\perp\) filament
// filament
How can we study this?
Sample \(M\) at fixed cosmic web
or sample cosmic web at fixed \(M\)
Storck, CC+25 / Bot. right: Aragon-Calvo 15
Small \(\perp\) alignment of halo spin with filament
Constrained simulations: CC+22
Environment perturbed on \(>\mathrm{Mpc}\) scales
Cosmic-web-scale information trickles to galactic scale \(\Rightarrow\) what's the messenger?
First (?) measurement of the local cosmic web in observations
\(M_\star=10^{9}-10^{12}M_\odot\); miniJPAS and DESI: Galárraga-Espinosa+25
\(3\,\mathrm{Mpc}\)
\(\sim1/3\,R_\mathrm{vir}\)
2-3 “Cold flows” embedded in local cosmic web pancakes, feeding the galaxy
\(z=2.5, M_\star = 10^{12}\,M_\odot\); Danovich+12
Hints of detection of anisotropic extended cold emission
Excess of Ly\(\alpha\) in stacked images
\(3< z< 4\); Gallego+18
Ly\(\alpha\) radiation between quasar pairs; \( z\sim 3\); Herwig+24
Ly\(\alpha\), CIV and HeII emissions; Vayner+23
Ly\(\alpha\), OIII] \(\lambda\lambda 1663\mathrm{Å}\), HeII \(\mathrm{\lambda} \mathrm{1640Å}\), ...: tracers of the CGM-cosmic web connection?
Simulated \(n_\mathrm{OIII}\), Megatron; \(z=4\); CC in prep
Mitchell, ... CC+20
Survival and observability of cold flows
Aung+24, see also Mandelker+16,19; Padnos+18; Cornuault+18
Effect of \(>\mathrm{Mpc}\) scale CW on galaxy quite clear now
How this manifest much less so. Theoretical uncertainties
remain on small-scale:
Prospects of observation of cosmic web/CGM interface:
Corentin Cadiou — cadiou@iap.fr
Ramsøy+21
Lu+24
Same halo (same initial tides + density)
forming closer and closer to filament
Repeat for 5 halos, 9 positions
Deviation from the mean
For different quantities
spin alignment
shape alignment
Slide #2: Relate large-scale filamentary structure to small scale accretion (Danovich)
Magic number: #3 filaments
Kraljic+20
Magic number: 3 filaments
← satellites, Garaldi+18
Danovich+12, gas →
Slide #3: Where cosmological accretion meets the CGM
Mention work by Dekel et al. cold flows paradigm
Pinpoint in mass/time.
Danovich+12
Kocjan+24
Slide #4: Observational evidences of these flows connecting to the web?
Gallego+18→ stacking of Ly-\(\alpha\)
Vayner+23 → Direct emission in Ly-\(\alpha\) and HeII
Slide #4: What happens to the gas in there?
Kocjan+, Danovich+, Prieto+
Mitchell+20: most of the Ly\(\alpha\) escaping-photons come from first-infall
Stewart+17
Cold-accreted gas has an excess of similar rotation
Cadiou+21
Torque are dominated by gravity
[Danovich+15]
I. Torque with cosmic web
II. Transport at constant AM
III. Torque down in inner halo
IV. Mixing in inner disk & bulge
Dark matter
\(80\%\) of mass
Gas
\(20\%\) of mass (initially)
Stars
\(<1\%\) of mass
Galaxy formation
T [K]
Cooling rate \(\Lambda\)
\(\dfrac{\mathrm{d}T}{\mathrm{d}t} = \Lambda(T) \rho^2\)
\(\dfrac{\mathrm{d}M_\star}{\mathrm{d}t}\propto \rho^{3/2}\)
Stochastic spin: Vitviska+ 02, Beson+ 20
Spin prediction, Porciani+ 02
Spin: \[\lambda = \dfrac{j}{\sqrt{2}R_\mathrm{vir}V_{vir}}\]
\(\pm 100\%\)!
“Mergers bring chaos”
Let's be optimistic and assume we can predict DM spin
DM spin is not even a good predictor for the galaxy's!
Jiang+ 19
\(\lambda_\mathrm{DM}\)
Butterfly effect: Genel+ 19, see also Thiébaut+ 08
Resimulating the same galaxy twice yields different results ⇒ galaxies are chaotic
But are galaxies truly chaotic?
Results from Cadiou+ 24a
Results from Cadiou+ 24a
Example of the S-curve:
2D manifold embedded in 3D
Compute \(k\)-nearest neighbors
→ edges of a graph
Draw a point
→ find shortest path to all others
Take a radius
count number of points, \(p\) within \([r, r+\mathrm{d} r]\)
\(\Rightarrow p(r) \propto r^{D-1}\)
\(r\)
\(\#(<r)\)
Actually \(p(r)\propto \sin^{D-1}(r)\), Granata & Carnevalle 16
\(\#(<r)\)
300,000 observed galaxies
700,000 simulated galaxies
Note: we are not working with images, but integrated magnitudes
300,000 observed galaxies
700,000 simulated galaxies
No more than \(\sim 4\) independent parameters? (with comparable magnitudes)
See Disney 08 for even more controversial results, although with smaller statistics
700,000 simulated galaxies
No more than \(\sim 3\) independent parameters!
Galaxy formation is tightly constrained
Galaxies populate a 3D attractor?
\(M\)
\(z\)
\(j\)
With simulated noise
Without simulated noise
Results from Cadiou+21, 22
Results from Cadiou+21, 22
\(z=0\)
\( z = 100\)
\(z=0\)
\( z = 100\)
[White 84]
\(z=0\)
\( z = 100\)
[Genetic modifications: Roth+16, see also Rey&Pontzen 18, Stopyra+20]
Time
Angular
momentum
✅ AM of fixed DM regions responds ~linearly (so is not chaotic!)
However, particle membership hence DM halo does not
Angular
momentum
Time
Dark matter spin is hard to predict
the usual culprit are mergers
Results from Cadiou +24b
Based on the critical event theory (Cadiou +20)
We can make some reasonable predictions
of orbital spin of mergers
Given: tides + density peaks
Changes to tides at \(z=100\), effect at \(z<1\)
tides ×0.5 ⇒ merger @ \(z=0.7\)
tides ×1.1 ⇒ merger @ \(z=0.55\)
tides ×1.2 ⇒ merger @ \(z=0.5\)
tides ×2 ⇒ merger @ \(z=0.2\)
Results from Cadiou +21a
Results from Cadiou +21a
Full hydro simulations
(RAMSES, New-Horizon model):
\( j_0 \times 0.66\)
\( j_0 \times 0.8\)
\( j_0 \times 1.2\)
\( j_0 \times 1.5\)
\( j_0 \times 0.66\)
\( j_0 \times 0.8\)
\( j_0 \times 1.2\)
\( j_0 \times 1.5\)
\( j_0 \times 0.66\)
\( j_0 \times 0.8\)
See Cadiou+21a
INPUT: Changes to tides \(z=\infty\)
OUTPUT: Ang. mom
\(z=2\)
\( j_0 \times 0.66\)
\( j_0 \times 0.8\)
\( j_0 \times 1.2\)
\( j_0 \times 1.5\)
\( j_0 \times 0.8\)
See Cadiou+21a
INPUT: Changes to tides \(z=\infty\)
OUTPUT: Ang. mom
\(z=2\)
Stellar angular momentum responds ~linearly
to large-scale tides
Results from Storck, Cadiou+25
Results from Storck, Cadiou+25
\(\rho_\mathrm{i}, v_\mathrm{i}\)
\(\Lambda\)CDM+baryon non-linear evolution
halo & galaxy properties
What if the galaxy had formed here instead?
What if the galaxy had formed here instead?
or here?
\(t\)
Splicing: equivalent of constraining density field at all points in region
\(\longleftarrow 50\,\mathrm{Mpc} \longrightarrow\)
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The title might have been clickbait… but