Table 1.
Cosmic Web properties for 50 out of 260 BORG SDSS–constrained giants, sorted by right ascension.
| Rank | Host coordinates | Spectroscopic | Cosmic Web | Cosmic Web | Cosmic Web T-web | Cluster mass | Host | |||
|---|---|---|---|---|---|---|---|---|---|---|
| ↓ | equatorial J2000 (° ) | redshift zs (1) | density fixed | density flexible | probabilities p (1) | M500 (1014 M⊙) | BCG | |||
| voxel μ, σ2 (1) | voxel μ, σ2 (1) | |||||||||
| 1 | 111.57678, 38.63317 | 0.15387 ± 3 × 10−5 | −0.49, 0.60 | 0.60, 0.45 | (0.0, | 0.2, | 0.7, | 0.1) | – | – |
| 2 | 113.77185, 41.97432 | 0.08732 ± 2 × 10−5 | 1.94, 0.06 | 2.43, 0.03 | (0.1, | 0.9, | 0.0, | 0.0) | – | – |
| 3 | 114.98866, 43.98326 | 0.14887 ± 2 × 10−5 | −0.73, 0.52 | 0.42, 0.42 | (0.0, | 0.2, | 0.6, | 0.2) | – | – |
| 4 | 115.96358, 28.35779 | 0.10633 ± 2 × 10−5 | 0.88, 0.53 | 1.87, 0.20 | (0.1, | 0.7, | 0.2, | 0.0) | – | – |
| 5 | 116.03381, 43.99169 | 0.13484 ± 2 × 10−5 | 0.95, 0.23 | 2.41, 0.05 | (0.0, | 0.9, | 0.1, | 0.0) | – | – |
| 6 | 117.53962, 26.73550 | 0.13042 ± 2 × 10−5 | 1.59, 0.17 | 2.16, 0.06 | (0.2, | 0.8, | 0.0, | 0.0) | – | – |
| 7 | 118.14466, 35.83983 | 0.13650 ± 3 × 10−5 | 0.95, 0.25 | 2.09, 0.10 | (0.0, | 0.8, | 0.2, | 0.0) | – | – |
| 8 | 119.15943, 32.46314 | 0.14620 ± 2 × 10−5 | 0.47, 0.50 | 1.28, 0.23 | (0.1, | 0.5, | 0.4, | 0.0) | – | – |
| 9 | 119.26227, 36.62242 | 0.13948 ± 3 × 10−5 | −0.02, 0.42 | 0.94, 0.22 | (0.0, | 0.2, | 0.8, | 0.0) | – | – |
| 10 | 119.27937, 35.97967 | 0.13296 ± 2 × 10−5 | 1.15, 0.28 | 2.08, 0.07 | (0.1, | 0.8, | 0.1, | 0.0) | 1.3 | y |
| 11 | 119.47158, 36.67279 | 0.12844 ± 2 × 10−5 | 1.26, 0.15 | 1.66, 0.08 | (0.1, | 0.8, | 0.1, | 0.0) | 0.8 | y |
| 12 | 120.25565, 13.83117 | 0.10872 ± 2 × 10−5 | 2.46, 0.03 | 2.58, 0.02 | (0.7, | 0.3, | 0.0, | 0.0) | 3.2 | y |
| 13 | 120.30535, 34.67522 | 0.08269 ± 2 × 10−5 | 1.56, 0.08 | 1.93, 0.04 | (0.2, | 0.8, | 0.0, | 0.0) | – | – |
| 14 | 120.38318, 47.60446 | 0.15684 ± 3 × 10−5 | −0.30, 0.56 | 1.14, 0.32 | (0.0, | 0.4, | 0.6, | 0.0) | – | – |
| 15 | 120.80515, 51.93263 | 0.06947 ± 2 × 10−5 | 2.00, 0.04 | 2.21, 0.03 | (0.3, | 0.7, | 0.0, | 0.0) | – | – |
| 16 | 121.01419, 40.80261 | 0.12617 ± 1 × 10−5 | 0.85, 0.20 | 1.59, 0.11 | (0.1, | 0.8, | 0.1, | 0.0) | 2.5 | y |
| 17 | 121.32789, 28.62417 | 0.14256 ± 2 × 10−5 | 1.18, 0.39 | 1.78, 0.17 | (0.1, | 0.6, | 0.3, | 0.0) | – | – |
| 18 | 121.38042, 25.80317 | 0.13698 ± 2 × 10−5 | 1.02, 0.31 | 1.89, 0.09 | (0.0, | 0.8, | 0.2, | 0.0) | – | – |
| 19 | 121.42954, 16.23223 | 0.10002 ± 2 × 10−5 | 2.46, 0.03 | 2.67, 0.02 | (0.6, | 0.4, | 0.0, | 0.0) | 0.9 | y |
| 20 | 122.14848, 38.91450 | 0.04081 ± 1 × 10−5 | 1.79, 0.04 | 2.26, 0.02 | (0.1, | 0.9, | 0.0, | 0.0) | – | – |
| 21 | 122.28630, 29.67904 | 0.12572 ± 2 × 10−5 | 1.18, 0.18 | 2.03, 0.06 | (0.1, | 0.8, | 0.1, | 0.0) | – | – |
| 22 | 122.31280, 41.28897 | 0.13344 ± 3 × 10−5 | 0.86, 0.38 | 1.48, 0.14 | (0.2, | 0.6, | 0.2, | 0.0) | – | – |
| 23 | 123.41209, 41.36503 | 0.09984 ± 2 × 10−5 | 1.05, 0.15 | 2.27, 0.04 | (0.0, | 0.7, | 0.3, | 0.0) | 0.8 | y |
| 24 | 123.91600, 50.54063 | 0.13803 ± 3 × 10−5 | 1.16, 0.29 | 1.85, 0.08 | (0.2, | 0.6, | 0.2, | 0.0) | – | – |
| 25 | 124.44458, 54.70087 | 0.11867 ± 2 × 10−5 | 2.22, 0.07 | 2.63, 0.03 | (0.2, | 0.8, | 0.0, | 0.0) | 4.9 | n |
| 26 | 125.78050, 10.59828 | 0.06605 ± 1 × 10−4 | 0.95, 0.14 | 1.53, 0.05 | (0.2, | 0.6, | 0.2, | 0.0) | – | – |
| 27 | 126.47417, 41.60254 | 0.15359 ± 2 × 10−5 | 1.38, 0.38 | 2.03, 0.15 | (0.2, | 0.7, | 0.1, | 0.0) | – | – |
| 28 | 127.86456, 32.32412 | 0.05120 ± 1 × 10−5 | 0.69, 0.12 | 1.78, 0.04 | (0.0, | 1.0, | 0.0, | 0.0) | – | – |
| 29 | 127.99873, 30.65853 | 0.10704 ± 2 × 10−5 | 1.80, 0.08 | 2.07, 0.04 | (0.4, | 0.6, | 0.0, | 0.0) | – | – |
| 30 | 128.14208, 4.41000 | 0.10600 ± 1 × 10−5 | 0.47, 0.24 | 1.34, 0.10 | (0.0, | 0.3, | 0.7, | 0.0) | – | – |
| 31 | 129.03256, 26.81206 | 0.08780 ± 2 × 10−5 | 1.22, 0.12 | 1.91, 0.04 | (0.1, | 0.7, | 0.2, | 0.0) | – | – |
| 32 | 130.18516, 58.69709 | 0.14392 ± 3 × 10−5 | 0.15, 0.40 | 1.21, 0.19 | (0.0, | 0.4, | 0.6, | 0.0) | 1.2 | y |
| 33 | 130.50142, 38.93753 | 0.11977 ± 2 × 10−5 | 1.82, 0.09 | 2.23, 0.04 | (0.2, | 0.8, | 0.0, | 0.0) | 0.9 | n |
| 34 | 130.53983, 41.94039 | 0.12565 ± 2 × 10−5 | 0.67, 0.31 | 1.93, 0.08 | (0.0, | 0.8, | 0.2, | 0.0) | – | – |
| 35 | 131.24330, 42.07739 | 0.14932 ± 2 × 10−5 | 1.57, 0.30 | 2.40, 0.08 | (0.1, | 0.8, | 0.1, | 0.0) | – | – |
| 36 | 131.36289, 44.92399 | 0.15062 ± 3 × 10−5 | 1.70, 0.27 | 2.19, 0.10 | (0.3, | 0.6, | 0.1, | 0.0) | 0.8 | n |
| 37 | 132.73665, 42.80464 | 0.09238 ± 1 × 10−5 | 1.05, 0.17 | 1.68, 0.05 | (0.2, | 0.8, | 0.0, | 0.0) | 1.3 | y |
| 38 | 133.45742, 14.87390 | 0.06933 ± 2 × 10−5 | 2.00, 0.04 | 2.24, 0.02 | (0.8, | 0.2, | 0.0, | 0.0) | 0.7 | y |
| 39 | 133.80972, 49.19334 | 0.11773 ± 1 × 10−5 | 0.99, 0.36 | 2.14, 0.09 | (0.0, | 0.8, | 0.2, | 0.0) | – | – |
| 40 | 134.23524, 47.95594 | 0.14927 ± 2 × 10−5 | 1.20, 0.44 | 2.00, 0.17 | (0.1, | 0.7, | 0.2, | 0.0) | – | – |
| 41 | 134.58152, 46.37086 | 0.11711 ± 1 × 10−5 | 1.19, 0.24 | 1.54, 0.11 | (0.2, | 0.6, | 0.2, | 0.0) | – | – |
| 42 | 135.36742, 55.04455 | 0.04602 | 2.15, 0.03 | 2.35, 0.01 | (0.4, | 0.6, | 0.0, | 0.0) | – | – |
| 43 | 135.45964, 55.92429 | 0.14090 ± 2 × 10−5 | 1.60, 0.21 | 2.06, 0.09 | (0.4, | 0.6, | 0.0, | 0.0) | – | – |
| 44 | 136.09149, 19.72455 | 0.09953 ± 2 × 10−5 | 1.30, 0.10 | 1.72, 0.06 | (0.1, | 0.9, | 0.0, | 0.0) | – | – |
| 45 | 137.13529, 18.28034 | 0.11554 ± 3 × 10−5 | 1.17, 0.17 | 1.96, 0.06 | (0.1, | 0.8, | 0.1, | 0.0) | – | – |
| 46 | 137.23745, 58.38413 | 0.14364 ± 3 × 10−5 | 0.17, 0.52 | 1.33, 0.20 | (0.0, | 0.6, | 0.4, | 0.0) | – | – |
| 47 | 137.87830, 48.54753 | 0.10865 ± 2 × 10−5 | 0.32, 0.30 | 1.45, 0.09 | (0.0, | 0.6, | 0.4, | 0.0) | – | – |
| 48 | 139.74751, 31.86128 | 0.06194 ± 1 × 10−5 | 1.65, 0.08 | 1.78, 0.04 | (0.6, | 0.4, | 0.0, | 0.0) | – | – |
| 49 | 139.95191, 57.84889 | 0.13695 ± 3 × 10−5 | 1.21, 0.17 | 1.67, 0.09 | (0.1, | 0.8, | 0.1, | 0.0) | 0.8 | n |
| 50 | 140.34212, 54.86499 | 0.04469 ± 1 × 10−5 | 1.90, 0.02 | 2.31, 0.02 | (0.0, | 0.6, | 0.4, | 0.0) | – | – |
Notes. We provide MLE parameters of lognormal fits to total matter (i.e., both baryonic and dark matter) relative density distributions. We report parameters for both the fixed and flexible voxel methods. Densities span the BORG SDSS comoving voxel volume of (2.9 Mpc h−1)3 and are relative to today’s cosmic mean total matter density. The mean and variance of a density distribution are ![$ \mathbb{E}[1+\Delta_{\mathrm{GRG,obs}}\ \vert\ 1+\Delta_{\mathrm{GRG}} = 1 + \delta_i] = \exp{(\mu + \frac{1}{2}\sigma^2)} $](/articles/aa/full_html/2024/06/aa47115-23/aa47115-23-eq10.gif){kind=small}
and 𝕍[1 + ΔGRG, obs | 1 + ΔGRG = 1 + δi]=(exp(σ2) − 1)exp(2μ + σ2). The components of the T-web probability vector p = (p1, p2, p3, p4) correspond to clusters, filaments, sheets, and voids, respectively. Cluster masses stem from crossmatching with Wen & Han (2015). We share a full table (with all 260 entries), alongside an analogous table for our 1443 selected LoTSS DR1 RGs, via the CDS.
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