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Titlebook: Cutting-Edge Mathematics; RSME 2022, Ciudad Re Henar Herrero,María Cruz Navarro,Hélia Serrano Conference proceedings 2024 The Editor(s) (if

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,A Sample of Problems Where Ulrich Bundles Show up,the realm of commutative algebra and we will see that they play an important role for instance in the solution of geometrical problems, they have connections with mathematical physics and have been used to better understand a problem in computer vision.
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,A Survey on Applications of a New Approach to Quillen Rational Homotopy Theory,joint functors . between the categories of simplicial sets and complete differential graded Lie algebras. In this survey we present some applications, of this new approach. First we give an extension of the well know Baues-Lemaire conjecture, together with a short proof of this result. Then we descr
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,The Calderón Problem for Local and Nonlocal Schrödinger Equations,Angkana Rüland and Wiktoria Zatoń [., .]. In them, we survey some results about uniqueness and stability of inverse problems associated with certain local and nonlocal Schrödinger operators. These results are characterized by the exploitation of Runge approximation results and unique continuation pr
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,Phylogenetic Reconstruction Based on Algebra,elop new phylogenetic reconstruction tools. Here we review the interplay between algebra and phylogenetics and we explain the most recent results that use these methods for the purpose of phylogenetic reconstruction.
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,A Survey on Applications of a New Approach to Quillen Rational Homotopy Theory, of this new approach. First we give an extension of the well know Baues-Lemaire conjecture, together with a short proof of this result. Then we describe how the new setting let us discover topological features hidden in the derivations of a given Lie algebra.
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Conference proceedings 2024inger equations; some open problems in orthogonal polynomial theory; Quillen’s rational homotopy theory; Ulrich bundles and applications; and free objects in theory of Banach spaces. Researchers in these fields are potential audiences... .
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