Results 181 to 190 of about 92,426 (217)
Measures on Banach Manifolds, Random Surfaces, and Nonperturbative String Field Theory with Cut-offs
Jonathan Weitsman
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Private measures, random walks, and synthetic data. [PDF]
Boedihardjo M, Strohmer T, Vershynin R.
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Stability of the surface diffusion flow and volume-preserving mean curvature flow in the flat torus. [PDF]
De Gennaro D, Diana A, Kubin A, Kubin A.
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Recovering biomolecular network dynamics from single-cell omics data requires three time points. [PDF]
Wang S+3 more
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An immuno-epidemiological model with waning immunity after infection or vaccination. [PDF]
Angelov G+3 more
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Continuation methods in Banach manifolds [PDF]
Sufficient conditions are given to assert that a perturbed mapping has a zero in a Banach manifold modelled over ℝ n . The zero is estimated by means of sequences of Newton's iterations. The proof of the result is constructive and is based upon continuation methods.
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Stokes Formula for Banach Manifolds
Ukrainian Mathematical Journal, 2021We propose a divergent version of the Stokes formula for a Banach manifold with uniform atlas.
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Integral stable manifolds in Banach spaces
Journal of the London Mathematical Society, 2008AbstractWe establish the existence of smooth integral stable manifolds for sufficiently small perturbations of nonuniform exponential dichotomies in Banach spaces. We also consider the case of a nonautonomous dynamics given by a sequence of C1 maps.
Luis Barreira+2 more
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Morse theory on Banach manifolds
Acta Mathematica Sinica, 1989LetM be aC2-Finsler manifold modeled on a Banach space, and letf be aC2-real-valued function defined onM. Using theA-gradient vector field which was introduced in [31] we give a suitable definition for nondegenegacy of critical points off, then generalize the Morse handle-body decomposition theorem and the Morse inequalities to a kind of Banach ...
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Integrability of singular distributions on Banach manifolds
Mathematical Proceedings of the Cambridge Philosophical Society, 1976One of the key results in the work of the second author ((7), (8)) on integrability of systems of vectorfields is the theorem which relates integrability of a distribution to the concept of homogeneity. In this paper, we show that the homogeneity theorem also applies in an infinite-dimensional context, and this allows us to derive infinite-dimensional ...
Peter Stefan, D. R. J. Chillingworth
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