Half-Yearly Journal: Publishes research on dynamical systems and geometry, including Random Dynamical Systems, hyperbolic behaviour, complex geometry and Ergodic theory.
Eqab M. Rabei, Khaled I. Nawafleh, Humam B. Ghassib
In this paper: The motion of a spinning point-particle in an external electromagnetic field is investigated as a constrained system. The comparison with the Dirac equation is discussed, and it is shown that the prim...
Xinhua Ji, Wolfgang Sprössig
In this paper: Applying invariant region method and with the aid of quadratic form theory we obtain a set of sufficient conditions for the globally asymptotic stability of the solutions to Cauchy problem for the n-s...
M.Yu Rasulova, A.H. Siddiqi
In this paper: It is shown that the solution of BBGKY hierarchy of kinetic equations can be obtained through the particle method solution of Vlasov equation.
Vu Dong Tô
In this paper: Devaney [5] defines a function to be chaotic if it satisfies three conditions: transitivity, having dense set of periodic points and sensitive dependence on initial conditions. Banks et al [2] prove t...
Amelia Bucur
In this paper: The aim of the paper is the study of the fine spectre for a class of Cesàro generalized operators, Rhaly operators, when those operators are defined on the spaces ℓ > 1.
Pavel G. Todorov
In this paper: In this paper: (i)we give a short proof of the MacGregor theorem for the radius of convexity of the class P’ of the functions stated in the title and indicate all extremal functions;(ii)more generally...
Terence Gaffney, Ranjit Vohra
In this paper: By a celebrated 1976 result regarding the geometry of families of hypersurfaces with isolated singularities, Lê and Ramanujam showed that the constancy of a single numerical invariant, namely the Miln...
B.S. Attili
In this paper: A direct method for the calculation of cubic turning points and cusps is presented. The method starts with the original system and augment it with a minimal number of equations that characterize the s...
Jay Kappraff, Gary W. Adamson
In this paper: An infinite number of periodic trajectories are derived for the map giving rise to the Mandelbrot set at a value of the parameter corresponding to the extreme point on the real axis of the Mandelbrot...
Paul Feit
In this paper: This paper continues exploration of a recent homotopy construction for group-sets. It proves that, for p prime, and with respect to regarded as a -set, the homotopy group has a canonical identificatio...
Paul Feit
In this paper: This paper continues exploration of a recent homotopy construction for group-sets. It characterizes the fundamental group of the standard one point and two point compactifications of . Each is a free...
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