On hereditarily indecomposable Banach spaces

From MaRDI portal
Publication:5920662

DOI10.1007/s10114-005-0614-5zbMath1117.46005OpenAlexW2029954120MaRDI QIDQ5920662

Huai Jie Zhong, Li Xing Cheng

Publication date: 13 October 2006

Published in: Acta Mathematica Sinica. English Series (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10114-005-0614-5



Related Items

Seven Limit Cycles Around a Focus Point in a Simple Three-Dimensional Quadratic Vector Field, Center, limit cycles and isochronous center of a \(Z_{4}\)-equivariant quintic system, Normal forms of quadratic vector fields and the Shi Songling equation, Bifurcation of limit cycles in cubic integrable \(Z_{2}\)-equivariant planar vector fields, Bifurcations of limit circles and center conditions for a class of non-analytic cubic \(Z_2\) polynomial differential systems, Lyapunov quantities and limit cycles of two-dimensional dynamical systems. Analytical methods and symbolic computation, The global dynamics of a class of vector fields in \(\mathbb R^3\), BIFURCATION OF LIMIT CYCLES IN A FOURTH-ORDER NEAR-HAMILTONIAN SYSTEM, Non-coprime quadratic systems, HILBERT'S 16TH PROBLEM FOR QUADRATIC SYSTEMS: NEW METHODS BASED ON A TRANSFORMATION TO THE LIENARD EQUATION, A non-separable uniformly convex Banach space on which there are few operators, New lower bounds for the Hilbert numbers using reversible centers, FOUR LIMIT CYCLES FROM PERTURBING QUADRATIC INTEGRABLE SYSTEMS BY QUADRATIC POLYNOMIALS, HILBERT'S 16TH PROBLEM AND BIFURCATIONS OF PLANAR POLYNOMIAL VECTOR FIELDS, On the limit cycle bifurcation of a polynomial system from a global center, The bifurcation of the equatorial periodic orbit of the planar polynomial vector fields, EXISTENCE CONDITIONS OF THIRTEEN LIMIT CYCLES IN A CUBIC SYSTEM, SOME BIFURCATION DIAGRAMS FOR LIMIT CYCLES OF QUADRATIC DIFFERENTIAL SYSTEMS, Bifurcations in a Cubic System with a Degenerate Saddle Point, HIDDEN ATTRACTORS IN DYNAMICAL SYSTEMS. FROM HIDDEN OSCILLATIONS IN HILBERT–KOLMOGOROV, AIZERMAN, AND KALMAN PROBLEMS TO HIDDEN CHAOTIC ATTRACTOR IN CHUA CIRCUITS, AN APPLICATION OF REGULAR CHAIN THEORY TO THE STUDY OF LIMIT CYCLES, Local Limit Cycles of Degenerate Foci in Cubic Systems, The number of limit cycles for a class of quintic Hamiltonian systems under quintic perturbations



Cites Work