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Explore inertial and active caustics in fluid dynamics, focusing on fundamental concepts and applications in soft and living matter physics.
Explore polymer material design for gas separations, focusing on advanced techniques and applications in membrane technology for efficient molecular separation processes.
Explores defect emission and absorption in liquid crystals on conical surfaces, focusing on geometric effects and topological constraints in soft matter physics.
Explore elastocapillary phenomena in soft matter physics, examining interactions between elastic and capillary forces in materials and their applications across various scientific disciplines.
Explore two-dimensional crystals, their unique properties, and applications in materials science. Gain insights into cutting-edge research and potential future developments in this fascinating field.
Explore decision-making and learning in life sciences, focusing on fundamental concepts and their applications in biological systems and processes.
Explore advanced machine learning techniques for Large Hadron Collider theory, focusing on statistical methods and their applications in high-energy physics research.
Explore coarse-grained metabolic modeling and flux control techniques for analyzing cellular energy flows and metabolic networks in quantitative systems biology.
Explore singular moduli for real quadratic fields with Jan Vonk. Learn about recent developments, theoretical insights, and computational aspects in this advanced arithmetic geometry lecture.
Explore equidistribution of matrix-valued Gauss sums in this advanced mathematics lecture, delving into arithmetic geometry and modular curves.
Explores strong uniformity for prime degree isogenies in arithmetic geometry, focusing on modular curves and rational points. Advances theoretical understanding and computational methods in this specialized field.
Explores quadratic twists of epsilon factors for symmetric cube transfers of modular forms, delving into advanced concepts in arithmetic geometry and number theory.
Explores pseudonullity of fine Selmer groups over function fields, advancing understanding in arithmetic geometry and modular curves. Contributes to research on rational points and algebraic structures.
Exploring uniform versions of Shafarevich Conjecture in arithmetic geometry, focusing on rational points on modular curves and their implications for elliptic curves and modular forms.
Explore advanced concepts in arithmetic geometry, focusing on rational points on modular curves. Gain insights into theoretical and computational aspects of this fascinating field of mathematics.
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