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Résumé : This meeting of the ITI IRMIA++ Interdisciplinary Seminar will focus on interactions with biology. Our guests will be three colleagues from ITI IMCBio+ (Integrative Molecular & Cellular Biology). Ivan Tarassov, director, will give a a brief a presentation of the themes covered by the ITI IMCBio+, followed by two short research talks by Joseph Schacherer and Nacho Molina.

The seminar will be also broadcasted via BBB: https://bbb.unistra.fr/b/hum-51d-suf-mzq

TITLES OF THE TALKS

"What is the ITI IMCBio+" (Ivan Tarassov)

"Species-wide quantitative transcriptomes and proteomes reveal distinct genetic control of gene expression variation in yeast" (Joseph Schacherer)

"Modeling Gene Regulation Using Biophysics-Informed Deep Learning on Single-Cell Multi-Omics Data" (Nacho Molina)

ABSTRACTS OF THE TWO SHORT RESEARCH TALKS

Abstract (Joseph Schacherer): Gene expression varies between individuals and corresponds to a key step linking genotypes to phenotypes. However, our knowledge regarding the species-wide genetic control of protein abundance, including its dependency on transcript levels, is very limited. Here, we have determined quantitative proteomes of a large population of 942 diverse natural Saccharomyces cerevisiae yeast isolates. We found that mRNA and protein abundances are weakly correlated at the population gene level. While the protein co-expression network recapitulates major biological functions, differential expression patterns reveal proteomic signatures related to specific populations. Comprehensive genetic association analyses highlight that genetic variants associated with variation in protein (pQTL) and transcript (eQTL) levels poorly overlap (3%). Our results demonstrate that transcriptome and proteome are governed by distinct genetic bases, likely explained by protein turnover. It also highlights the importance of integrating these different levels of gene expression to better understand the genotype-phenotype relationship.

Abstract (Nacho Molina): Biology is currently undergoing an incredible revolution, enabled by the emergence of single-cell genomics. This advancement allows for the characterization of all cell types in the human body, leading to a systematic understanding of collective cell function in health and disease. However, computational biology faces the challenge of extracting valuable information and generating reliable predictions from this wealth of data. While deep learning methods have proven to be powerful tools for clustering and denoising data, their black-box nature limits interpretability and prediction power.

To address this limitation, we present an innovative approach that combines an interpretable variational autoencoder with biophysical modeling to characterize gene regulation using single-cell sequencing data. Our model, trained on large-scale datasets, identifies key regulators responsible for the gene program of each cell type. Additionally, our approach infers gene-specific non-linear response functions that capture complex combinatorial regulations. Moreover, we applied our model to single-cell multiomics data of mouse embryonic stem cells, enabling a deeper quantitative understanding of gene expression dynamics throughout the cell cycle. Specifically, we estimated chromatin accessibility dynamics during cell cycle progression, cell-cycle dependent transcription and degradation rates for each gene, and identified key transcription factors driving the observed transcriptional dynamics.

In conclusion, our approach provides a powerful tool for analyzing and interpreting single-cell sequencing data, enabling deeper insights into the mechanisms of gene regulation.

ABOUT THE SPEAKERS

About Ivan Tarassov: he obtained his Master degree in Biochemistry & Molecular Biology in 1986 and PhD in 1990, both in Moscow State University. In 1992, he moved as a Postdoc (FEBS & EMBO fellowships) in Strasbourg, in IBMC. In 1996, he was recruited in the CNRS as CR1 and founded his own team in the GMGM unit. Between 2013 and 2023 he was the Director of the GMGM unit. In 2011, he founded the MitoCross labex and in 2022-2024 he is the coordinator of the ITI IMCBio+. His main scientific interests are mitochondrial functions and dysfunctions and mitochondrial diseases.

About Joseph Schacherer: he obtained his PhD in 2005 in molecular and cellular biology from the Louis-Pasteur University in Strasbourg, France. Following the completion of his PhD, he joined the laboratory of Leonid Kruglyak at the Lewis Sigler institute of Integrative genomics at Princeton University (New Jersey, USA), where he began work on genomic approaches to study population genomics and intraspecies phenotypic variation. In 2007, he was appointed as assistant professor of genetics and genomics at the laboratory of Genetics, Genomics and Microbiology (UMR7156, University of Strasbourg - CNRS). In 2013, he became team-leader and brought together an experienced team of researchers with expertise in population genomics, genetics, bioinformatics and data analysis crucial to set up high-throughput sequencing and phenotyping experiments and analyse the data generated. The group’s long-term goal is to use population and functional genomics to have a better insight into the rules that govern the genotype-phenotype relationship within species. Moreover, he was laureate of the National Institutes of Health (NIH) R01 grant program (2012, 2017 and 2023) and was awarded an ERC Consolidator Grant in 2018. He also led the 1002 yeast genomes project (http://1002genomes.u-strasbg.fr/). He was nominated member of the Institut Universitaire de France in 2016. And since September 2017, he is professor of genetics and genomics at the University of Strasbourg.

About Nacho Molina: he is a CNRS researcher and the group leader of the Stochastic Systems Biology Lab at the IGBMC in Strasbourg. With a background in theoretical physics, he pursued a Ph.D. in computational biology at the University of Basel where he received outstanding training in Bayesian statistics, machine learning, and gene regulation. After his PhD, he underwent postdoctoral training at EPFL where he developed a novel method combining stochastic processes with hidden Markov models to analyze transcriptional bursting in individual mammalian cells. Currently at IGBMC, the main research focus of his team lies at the interface between deep learning and biophysics, combining tools from both fields to develop mechanistic and interpretable large-scale models of gene regulation. This approach allows to analyze and integrate single-cell sequencing and imaging data and generate testable predictions based on causal mechanisms. Recently, the team has started a new line of research leveraging the strength in modeling gene expression dynamics, to understand the interplay between cell cycle regulation, pluripotency maintenance, and cell differentiation.

Résumé : A real form of a complex variety X is a real variety whose complexification is isomorphic to X. Many varieties, for example curves or abelian varieties, are known to only have finitely many isomorphism classes of real forms. Recently, there has been some development in the field: now, there are examples of projective varieties (in fact, even surfaces) with infinitely many nonisomorphic real forms, and of affine surfaces with uncountably many. There are still some interesting questions one can pose, especially in connection with the automorphism group of the variety. I will give an overview of the field and relevant notions, and survey some open problems.

Résumé : Certains phénomènes en arithmétique sont trop chaotiques pour être décrits exactement. C'est dans ce contexte qu'il est intéressant de s'intéresser au comportement en moyenne, pour pouvoir avoir des résultats généraux. On s'intéressera d'abord à quelques heuristiques pour justifier des conjectures célèbres de théorie des nombres, en modélisant les entiers par des variables aléatoires. Ensuite, on verra que le comportement du nombre de solutions d'équations diophantiennes de la forme y²=x^3 + x + 1 dans des corps finis de plus en plus gros suit une loi déterministe continue simple à décrire.

Résumé : The word "laemotentoma" is a Greek translation of "neck stretching". In my talk I will present a development of analytic and geometric techniques in the theory of symplectic neck stretching in dimension 4. Application of these techniques allowed me to obtain new results on Lagrangian embeddings of surfaces in symplectic 4-manifolds.

As a first result, I will show that if a symplectic 4-manifold admits a Lagrangian torus L and a symplectic exceptional sphere E with vanishing intersection in homology, [L].[E]=0, then E is symplectically isotopic to another symplectic exceptional sphere which is disjoint from L.

The second result concerns Lagrangian embeddings of the real projective plane RP^2. I will show that for any integer m > 0 there exist a symplectic 4-manifold (X,w) and Lagrangian embeddings P_0, P_1, ... P_m of RP^2 in (X,w), which have the same Z_2-homology class, [P_0] = [P_1]= [P_m], but are pairwisely not isotopic, even smoothly.

Résumé : Although hyperplane arrangement complements are rationally formal, we note that they have rational models which are topologically and combinatorially significant. We construct a combinatorial version of the classical Leray model for arrangement complements that interpolates between the Orlik-Solomon algebra and the Chow ring of a matroid. This gives us the opportunity to present and reconcile much of the Orlik-Solomon and nested set combinatorics that have proven to be rather powerful structural tools in the subject area.

Résumé : Smooth partial quotients form a wide class of smooth compact manifolds with a torus action. They were defined in the framework of toric topology by Buchstaber and Panov in 2002 as orbit spaces of moment-angle manifolds w.r.t. certain freely and smoothly acting compact tori. Apart from moment-angle manifolds, the most well-studied example of a smooth partial quotient is given by a quasitoric manifold. This notion was introduced by Davis and Januszkiewicz in 1991 as a topological counterpart of a projective toric variety and generalizes that of a symplectic toric manifold. However, apart from the general description of cohomology rings due to Baskakov, Buchstaber, Franz and Panov, little is known about the geometry and topology of an arbitrary smooth partial quotient so far. In this talk, we shall discuss the construction of a smooth partial quotient, its basic cohomology ring properties and some applications in bordism theory. The talk is based in part on a joint work with Grigory Solomadin.

Résumé : TBA

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Résumé : We present a numerical study of solutions to equations appearing in the theory of surface waves, concretely Boussinesq systems (integrable and non-integrable examples) and Serre-Green-Naghdi (SGN) equations. Solitary waves in 1D are constructed, and there stability is studied numerically. The time evolution of localised initial data is explored. Of special interest is the role of the non-cavitation condition. The appearence of dispersive shock waves, zones of rapidly modulated oscillations, in the vicinity of shocks of the corresponding dispersionless systems is studied. In the context of the SGN equations, these questions are also addressed in 2D.
This is work in collaboration with V. Duchene, S. Gavrilyuk and J.-C. Saut.

Résumé : Je vais parler du problème de la construction des cartes géographiques et de son influence sur le développement des mathématiques. Je mentionnerai les travaux de Ptolémée, Euler, Lagrange, Lambert, Milnor et d'autres. https://link.springer.com/book/10.1007/978-3-031-09570-2

Résumé : TBA

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Résumé : Le modèle d’agrégation limitée par diffusion interne (IDLA) est un modèle de croissance dans lequel des ensembles aléatoires sont construits récursivement à l’aide de marches aléatoires. Derrière ce processus se cache un arbre qui est délicat à étudier. L'une des difficultés est qu'il présente un caractère radial. Pour y remédier, deux agrégats basés sur un un nombre infini de sources sont introduits. L'un des protocoles utilisé permet de construire une forêt aléatoire inédite, dans le réseau Z^2, qui a pour but d'approcher l'arbre IDLA. Divers résultats sont établis, notamment la stationnarité, l'ergodicité, des propriétés de stabilisation et des théorèmes de forme asymptotique. Travail joint avec David Coupier et Arnaud Rousselle.

Résumé : TBA