Cosmic web alignments with the shape, angular momentum and peculiar velocities of dark matter haloes

TL;DR

This study investigates how dark matter haloes' shapes, angular momentum, and velocities align with the cosmic web's tidal and velocity shear fields, revealing mass-dependent alignment patterns through cosmological simulations.

Contribution

It provides a detailed analysis of halo alignments with the cosmic web using two different web-defining algorithms, highlighting their complementary physical insights.

Findings

Halo shape aligns with the smallest tidal eigenvector, stronger in massive halos.

Massive halos tend to have their shapes aligned perpendicular to filaments and walls.

Peculiar velocities are strongly aligned along filaments and walls for all halo masses.

Abstract

We study the alignment of dark matter haloes with the cosmic web characterized by the tidal and velocity shear fields. We focus on the alignment of their shape, angular momentum and peculiar velocities. We use a cosmological N-body simulation that allows to study dark matter halos spanning almost five orders of magnitude in mass ($10^{9}$-$10^{14}$) $h^{-1}$$M_{\odot}$ and spatial scales of $(0.5$-$1.0)$ $h^{-1}$ Mpc to define the cosmic web. We find that the halo shape presents the strongest alignment along the smallest tidal eigenvector, e.g. along filaments and walls, with a signal that gets stronger as the halo mass increases. In the case of the velocity shear field only massive halos $>10^{12}$ $h^{-1}$$M_{\odot}$ tend to have their shapes aligned along the largest tidal eigenvector; that is, perpendicular to filaments and walls. For the angular momentum we find alignment signals only for halos more massive than $10^{12}$ $h^{-1}$$M_{\odot}$ both in the tidal and velocity shear webs where the preferences are for it to be parallel to the middle eigenvector; perpendicular to filaments and parallel to walls. Finally, the peculiar velocities show a strong alignment along the smallest tidal eigenvector for all halo masses; halos move along filaments and walls. In the velocity shear the same alignment is present but weaker and only for haloes less massive than $10^{12}$ $h^{-1}$$M_{\odot}$. Our results clearly show that the two different algorithms we used to define the cosmic web describe different physical aspects of non-linear collapse and should be used in a complementary way to understand the effect of the cosmic web on galaxy evolution.