Results 11 to 20 of about 4,711,203 (306)
Properties of center manifolds [PDF]
Transactions of the American Mathematical Society, 1985 The center manifold has a number of puzzling properties associated with the basic questions of existence, uniqueness, differentiability and analyticity which may cloud its profitable application in e.g. bifurcation theory. This paper aims to deal with some of these subtle properties.
Jan Sijbrand
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Algorithms for computing normally hyperbolic invariant manifolds [PDF]
, 1997 An effcient algorithm is developed for the numerical computation of normally hyperbolic invariant manifolds, based on the graph transform and Newton's method.
Vegter, G., +10 more
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Modular frobenius manifolds and their invariant flows [PDF]
, 2010 The space of Frobenius manifolds has a natural involutive symmetry on it: there exists a map I which sends a Frobenius manifold to another Frobenius manifold.
I. A. B. Strachan +3 more
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On the center-stable manifolds for some fractional differential equations of Caputo type
Nonlinear Analysis, 2018 This paper is devoted to study the existence of center-stable manifolds for some planar fractional differential equations of Caputo type with relaxation factor.
Shan Peng, JinRong Wang, Xiulan Yu
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Discrete and Continuous Dynamical Systems, 2011 Following Almgren's construction of the "center manifold" in his Big regularity paper, we show the C^{3,α} regularity of area-minimizing currents in the neighborhood of points of density one without using the nonparametric theory. This study is intended as a first step towards the understanding of Almgren's construction in its full generality.
Camillo De Lellis, Emanuele Spadaro
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Dubrovin's duality for F-manifolds with eventual identities [PDF]
, 2011 A vector field <i>E</i> on an <i>F</i>-manifold (M, o, e) is an eventual identity if it is invertible and the multiplication X*Y := X o Y o E^{-1} defines a new F-manifold structure on <i>M</i>.
Ian A.B. Strachan +3 more
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Electronic Journal of Qualitative Theory of Differential Equations, 2015 In the present paper we consider local center-unstable manifolds at a stationary point for a class of functional differential equations of the form $\dot{x}(t)=f(x_{t})$ under assumptions that are designed for application to differential equations with ...
Eugen Stumpf
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Local stable manifold of Langevin differential equations with two fractional derivatives
Advances in Difference Equations, 2017 In this paper, we investigate the existence of local center stable manifolds of Langevin differential equations with two Caputo fractional derivatives in the two-dimensional case.
JinRong Wang, Shan Peng, D O’Regan
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Center manifolds for smooth invariant manifolds [PDF]
Transactions of the American Mathematical Society, 2000 We study dynamics of flows generated by smooth vector fields in R
Chow, Shui-Nee, Liu, Weishi, Yi, Yingfei
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The Seiberg-Witten equations on 3-manifolds with boundary [PDF]
, 1999 The Seiberg-Witten equations have proved to be quite powerful in studying smooth 4-manifolds since their landing in 1994. The corresponding Seiberg-Witten theory on closed 3-manifolds can either be obtained by a dimension reduction from the four ...
Yang, Qing
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