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Creators/Authors contains: "Nguyen, Oanh"

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  1. Abstract Mimulus laciniatus (syn. Erythranthe lacinata) is an annual plant endemic to the Sierra Nevada region of California. Mimulus laciniatus is notable for its specialized ecological niche, thriving in granite outcrops of alpine environments characterized by shallow soils that dry out rapidly as the snowpack is exhausted during season-ending droughts. Due to its narrow habitat range and sensitivity to environmental change, this species serves as an important model for studying adaptation and survival in marginal habitats. As part of the California Conservation Genomics Project, here we report the sequencing and assembly of a high-quality nuclear genome and chloroplast genome of M. laciniatus. The primary assembly is 309.96 Mb and consists of 104 scaffolds with a scaffold N50 of 20.99 Mb, a largest contig size of 24.29 Mb and a contig N50 of 11.09 Mb, The alternate haplotype assembly consists of 194 scaffolds spanning 213.84 Mb. BUSCO completeness of the primary assembly is 98.6%. This high quality genome adds a valuable resource to the expanding collection of sequenced genomes of the monkeyflowers (Mimulus sensu lato), which have become a model clade for studying ecological adaptation, speciation, and evolutionary genetics. 
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    Free, publicly-accessible full text available August 28, 2026
  2. Abstract Reconstructions of evolutionary history can be restricted by a lack of high-quality reference genomes. To date, only four of the eight species of bears (family Ursidae) have chromosome-level genome assemblies. Here, we present assemblies for three additional species—the sun, sloth, and Andean bears—and use a whole-genome alignment of all bear species and other carnivores to reconstruct the evolution of Ursidae. Multiple divergence dating approaches suggest that the six Ursine bears likely diversified in the last 5 Ma, but that divergence times within Ursinae are significantly impacted by gene tree heterogeneity. Consistent with this, we observe that nearly 50% of gene trees conflict with our highly supported species tree, a pattern driven by a significant early hybridization event within Ursinae. We also find that the karyotype of Ursinae is largely similar to the ancestral karyotype of all bears twenty million years prior. In contrast to this conservation of structure, dozens of chromosomal fissions and fusions associated with LINE/L1 retrotransposons dramatically restructured the genomes of the giant panda and Andean bear. Finally, we leverage these genomes to identify species-specific evidence for positive selection on genes associated with color, diet, and metabolism. One of these genes, TCPN2, has a role in pigmentation and shows a series of amino acid mutations in the polar bear over the last 0.5 Ma. Collectively, these new genomic resources enable improved reconstruction of the complex evolutionary history of bears and clarify how this enigmatic group diversified. 
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  3. Meyer, Rachel (Ed.)
    Abstract The Pismo clam, Tivela stultorum, is an ecologically and economically important species inhabiting sandy beaches and subtidal zones in central and southern California, USA, and northern Baja California, Mexico. This long-lived venerid clam species is of great management, cultural and conservation interest in California where it was harvested for centuries by indigenous people and then nearly extirpated by intense commercial and recreational overfishing in the mid-1900s. A recreational fishery continues today in California; however, T. stultorum faces pressure from poaching, overharvest, and the loss of sandy beaches from rising sea levels and beach erosion. Understanding the susceptibility and resilience of Pismo clams to these pressures is essential for their conservation. We used Pacific Biosciences HiFi long sequencing reads and Dovetail Omni-C proximity reads to assemble a highly contiguous genome of 763 Mb. The genome had a contig N50 of 13 Mb and a scaffold N50 of 38 Mb with a BUSCO completeness score of 95%. Most of the genome sequences (96%) were contained in 19 scaffolds at least 10MB long, consistent with prior evidence that venerid clam genomes are composed of 19 autosomes. This reference genome will enable a more complete understanding of the ecology and evolutionary dynamics of T. stultorum via population genomic analyses, which will help assess risks from climate, fishing, environmental change, and susceptibilities due to life history. Our goal is to better support the continued recovery, informed management and conservation, and future persistence of T. stultorum, a long-lived and highly valued clam species. 
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    Free, publicly-accessible full text available February 19, 2026
  4. Abstract Phlebotomine sand flies are the vectors of leishmaniasis, a neglected tropical disease. High-quality reference genomes are an important tool for understanding the biology and eco-evolutionary dynamics underpinning disease epidemiology. Previous leishmaniasis vector reference sequences were limited by sequencing technologies available at the time and inadequate for high-resolution genomic inquiry. Here, we present updated reference assemblies of two sand flies,Phlebotomus papatasiandLutzomyia longipalpis. These chromosome-level assemblies were generated using an ultra-low input library protocol, PacBio HiFi long reads, and Hi-C technology. The newP. papatasireference has a final assembly span of 351.6 Mb and contig and scaffold N50s of 926 kb and 111.8 Mb, respectively. The newLu. longipalpisreference has a final assembly span of 147.8 Mb and contig and scaffold N50s of 1.09 Mb and 40.6 Mb, respectively. Benchmarking Universal Single-Copy Orthologue (BUSCO) assessments indicated 94.5% and 95.6% complete single copy insecta orthologs forP. papatasiandLu. longipalpis. These improved assemblies will serve as an invaluable resource for future genomic work on phlebotomine sandflies. 
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  5. Abstract Acarospora socialis, the bright cobblestone lichen, is commonly found in southwestern North America. This charismatic yellow lichen is a species of key ecological significance as it is often a pioneer species in new environments. Despite their ecological importance virtually no research has been conducted on the genomics of A. socialis. To address this, we used long-read sequencing to generate the first high-quality draft genome of A. socialis. Lichen thallus tissue was collected from Pinkham Canyon in Joshua Tree National Park, California and deposited in the UC Riverside herbarium under accession #295874. The de novo assembly of the mycobiont partner of the lichen was generated from Pacific Biosciences HiFi long reads and Dovetail Omni-C chromatin capture data. After removing algal and bacterial contigs, the fungal genome was approximately 31.2 Mb consisting of 38 scaffolds with contig and scaffold N50 of 2.4 Mb. The BUSCO completeness score of the assembled genome was 97.5% using the Ascomycota gene set. Information on the genome of A. socialis is important for California conservation purposes given that this lichen is threatened in some places locally by wildfires due to climate change. This reference genome will be used for understanding the genetic diversity, population genomics, and comparative genomics of A. socialis species. Genomic resources for this species will support population and landscape genomics investigations, exploring the use of A. socialis as a bioindicator species for climate change, and in studies of adaptation by comparing populations that occur across aridity gradients in California. 
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  6. Recent progress in the study of the contact process (see Shankar Bhamidi, Danny Nam, Oanh Nguyen, and Allan Sly [Ann. Probab. 49 (2021), pp. 244–286]) has verified that the extinction-survival threshold λ 1 \lambda _1 on a Galton-Watson tree is strictly positive if and only if the offspring distribution ξ \xi has an exponential tail. In this paper, we derive the first-order asymptotics of λ 1 \lambda _1 for the contact process on Galton-Watson trees and its corresponding analog for random graphs. In particular, if ξ \xi is appropriately concentrated around its mean, we demonstrate that λ 1 ( ξ ) ∼ 1 / E ξ \lambda _1(\xi ) \sim 1/\mathbb {E} \xi as E ξ → ∞ \mathbb {E}\xi \rightarrow \infty , which matches with the known asymptotics on d d -regular trees. The same results for the short-long survival threshold on the Erdős-Rényi and other random graphs are shown as well. 
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