Results 171 to 180 of about 24,818 (197)
Sequential topological complexity of aspherical spaces and sectional categories of subgroup inclusions. [PDF]
Espinosa Baro A +3 more
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Well-posedness analysis and pseudo-Galerkin approximations using Tau Legendre algorithm for fractional systems of delay differential models regarding Hilfer (α,β)-framework set. [PDF]
Sweis H, Abu Arqub O, Shawagfeh N.
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On Generalizations of the Nonwindowed Scattering Transform. [PDF]
Chua A, Hirn M, Little A.
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Median geometry for spaces with measured walls and for groups. [PDF]
Chatterji I, Druţu C.
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Stokes Formula for Banach Manifolds
Ukrainian Mathematical Journal, 2021There are different generalizations of the Gauss-Ostrogradsky formula (a divergent version of the Stokes formula) \[ \int\limits_{S}\mathrm{\operatorname{div}}\boldsymbol{X}\,d\mu =\int\limits_{\partial S}\left( \boldsymbol{X},\boldsymbol{n}\right) \,d\sigma \] for infinite-dimensional and nonlinear cases [\textit{A. V.
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BLOCH FUNCTIONS ON COMPLEX BANACH MANIFOLDS
Mathematical Proceedings of the Royal Irish Academy, 2008The notion of Bloch functions of one complex variable to holomorphic functions defined on a complex Banach manifold is extended. The main result shows that many of the characterisations of Bloch functions on the unit disk extend also to the case of complex Banach manifolds.
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Continuation methods in Banach manifolds
Bulletin of the Brazilian Mathematical Society, New Series, 2007Sufficient 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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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.
L. Barreira, C. Silva, C. Valls
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Morse theory on Banach manifolds
Acta Mathematica Sinica, 1989The paper contains a generalization of Morse theory for some general Banach manifolds. Results of this kind were previously obtained by Uhlenbeck and by Tromba by assuming the existence of a gradient-like vector field. The author avoids this assumption by means of a multi- valued gradient vector field.
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Surface Measures on Banach Manifolds with Uniform Structure
Ukrainian Mathematical Journal, 2017zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Bogdanskii, Yu. V., Moravetskaya, E. V.
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