Results 121 to 130 of about 13,405 (148)
Diffusion models for robotic manipulation: a survey. [PDF]
Front Robot AIWolf R, Shi Y, Liu S, Rayyes R.
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Data-driven linearization of dynamical systems. [PDF]
Nonlinear DynHaller G, Kaszás B.
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Neural Geometrodynamics, Complexity, and Plasticity: A Psychedelics Perspective. [PDF]
Entropy (Basel)Ruffini G +3 more
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From Quantum Curves to Topological String Partition Functions II. [PDF]
Ann Henri PoincareComan I, Longhi P, Teschner J.
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Denoising: a powerful building block for imaging, inverse problems and machine learning. [PDF]
Philos Trans A Math Phys Eng SciMilanfar P, Delbracio M.
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Globally stable blowup profile for supercritical wave maps in all dimensions. [PDF]
Calc Var Partial Differ EquGlogić I.
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Existence and stability of shrinkers for the harmonic map heat flow in higher dimensions. [PDF]
Calc Var Partial Differ EquGlogić I, Kistner S, Schörkhuber B.
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Some of the next articles are maybe not open access.
Journal of Nonlinear Science, 2002
Considering the parameter space of a physical system described by a nonlinear autonomous ODE, this paper introduces the notion of parametric distance to ``critical'' manifolds. Such manifolds include both the bifurcation sets and the point sets at which the state (or ``phase'' in the dynamics terminology) variables constraints, or output constraints ...
Mönnigmann, M., Marquardt, W.
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Considering the parameter space of a physical system described by a nonlinear autonomous ODE, this paper introduces the notion of parametric distance to ``critical'' manifolds. Such manifolds include both the bifurcation sets and the point sets at which the state (or ``phase'' in the dynamics terminology) variables constraints, or output constraints ...
Mönnigmann, M., Marquardt, W.
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Harmonic solutions of periodic Carathéodory perturbations of autonomous ODE's on manifolds
Nonlinear Analysis: Theory, Methods & Applications, 2000The purpose of this paper is to extend some known results to the specific case of Carathéodory perturbations of autonomous vector fields. The author studies the differential equation \[ dx/dt= g(x)+\lambda f(t, x),\quad \lambda\geq 0,\tag{1} \] on a boundary-less differentiable manifold \(M\subset \mathbb{R}^k\).
Marco Spadini
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Remarks on global branches of harmonic solutions to periodic ODE's on manifolds
1997The study of one parameter families of differential equations is extremely important in order to determine and characterize their harmonic solutions. The main purpose of this paper is to prove, under the assumptions that the Hopf index of ``\(w\)'' (\(w: M\to\mathbb{R}^k\) is the average wind velocity associated with the map \(f\)) in \(\Omega\cap M ...
FURI, MASSIMO, PERA, MARIA PATRIZIA
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