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Explore advanced techniques for computing real algebraic plane curve topology without relying on general position assumptions. Gain insights into innovative mathematical approaches.
Explore gauge transformations in stochastic geometric mechanics, delving into advanced mathematical concepts and their applications in physics.
Explore couplings of Brownian motions on SU2 and C, delving into advanced mathematical concepts and their applications in stochastic processes.
Explore a novel derivation of Euler-Lagrange equations for the Total Variation Wasserstein problem, advancing understanding in mathematical optimization and transport theory.
Explore Galilei general relativity, examining Bargmann-Minkowski and Bargmann-Galilei spacetimes for a deeper understanding of relativistic physics concepts.
Explore quaternion-based attitude reconstruction for quadrotor UAVs using Lie group theory, enhancing control and navigation capabilities.
Explore Generalized Galilean Geometries, expanding mathematical understanding beyond traditional frameworks. Gain insights into advanced geometric concepts and their applications.
Explore advanced techniques for geometric modeling of micro-structured materials, enhancing understanding of complex material properties and behaviors.
Explore a variational principle of minimum for Navier-Stokes equations using symplectic formalism, advancing understanding of fluid dynamics and mathematical physics.
Explore cold starting techniques for reservoir systems to enhance dynamical system forecasting. Gain insights into advanced prediction methods.
Explore advanced techniques for learning Port Hamiltonian systems, focusing on expressiveness and structure preservation in dynamic modeling and control applications.
Explore Lagrangian fluid mechanics using advanced E3 equivariant graph neural networks for innovative computational modeling approaches.
Explore robust signature estimation and signal recovery techniques using Median of Means, enhancing resilience in data analysis and signal processing applications.
Explore approximation theory for linear temporal convolutional networks, examining forward and inverse approaches to enhance understanding of network behavior and capabilities.
Explore variational integrators for stochastic Hamiltonian systems on Lie groups, gaining insights into advanced mathematical concepts and their applications.
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