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41 to 50 of 1,117 Results
Unknown - 10.5 KB - MD5: c9ca433fef34a19f2c4a863be828957e
Contains promoter and 5’ untranslated region (UTR) sequences for LAR1 and LAR2 genes from all species analyzed.
Gzip Archive - 7.9 MB - MD5: 898b2d90fcc8fecb4b364cf5c498a3d9
Contains the RNA-seq read mapping to Theobroma cacao LAR1 and LAR2 loci for promoter analysis.
Gzip Archive - 5.9 MB - MD5: 39ca19c8b59f574a734177b652d3942a
Contains the RNA-seq read mapping to Moringa oleifera LAR1 and LAR2 loci for promoter analysis.
Comma Separated Values - 2.6 KB - MD5: aec95a95e88bc3a58d15c54162a28f68
Synteny connections for LAR1 (indicated with *) across five plant species (Vitis vinifera, Theobroma cacao, Moringa oleifera, Carica papaya, and Bretschneidera sinensis). A dot (.) indicates absence of a corresponding syntenic gene in that species.
Comma Separated Values - 4.4 KB - MD5: 9c2f74bf6eec197ccc31233e1bdc7be8
Synteny connections for LAR1 in Brassicales (indicated with *), listing syntenic genes only among the Brassicales species: Moringa oleifera, Carica papaya, Bretschneidera sinensis, Capsella rubella, Boechera stricta, Arabidopsis thaliana, Arabidopsis halleri, Eutrema salsugineum, and Brassica rapa. A dot (.) indicates absence of a corresponding syn...
Comma Separated Values - 4.2 KB - MD5: f31c5523783b88d12c6a29d0a94682bd
Synteny connections for LAR2 (indicated with *) across five plant species (Vitis vinifera, Theobroma cacao, Moringa oleifera, Carica papaya, and Bretschneidera sinensis). A dot (.) indicates absence of a corresponding syntenic gene in that species.
Unknown - 404.9 KB - MD5: 482e4909f86ac25b7c526fd034982b45
Contains polypeptide sequences of LAR, ANR, and DFR.
Unknown - 724.9 KB - MD5: 3fbe7af9ad0629bf38b73770a76d90f0
Contains coding sequences (CDS) of LAR, ANR, and DFR.
Aug 20, 2025
Groß, Christiane Franziska; Romiti, Simone; Funcke, Lena; Jansen, Karl; Kan, Angus; Kühn, Stefan; Urbach, Carsten, 2025, "Code and scripts for ``Matching Lagrangian and Hamiltonian Simulations in (2+1)-dimensional U(1) Gauge Theory''", https://doi.org/10.60507/FK2/AUJJ08, bonndata, V1
At finite lattice spacing, Lagrangian and Hamiltonian predictions differ due to discretization effects. In the Hamiltonian limit, i.e. at vanishing temporal lattice spacing a_t, the path integral approach in the Lagrangian formalism reproduces the results of the Hamiltonian theory. In this work, we numerically calculate the Hamiltonian limit of a U...
ZIP Archive - 257.7 KB - MD5: 9c1052c22417070b3c96a2ac30007058
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