The elaborate theoretical developments in celestial and classical mechanics have received more attention recently with the realization that a large class of motions are of an irregular or chaotic nature and require fundamentally different approaches for their description.
This is eminently so in the remaining large class of natural motions, the natural motions of the elements.
For instance, Simon's parents used the correct inflectional morphology 60-75% of the time for a large class of verbs of motion, and in this case, Simon's own use of such morphology was 90% correct.
Because of this, the desired pattern dynamics can be computed accurately and efficiently using adaptive resolution and fast Fourier transform techniques, and for a large class of convolutions the limiting interface motion laws can be derived analytically.
We establish a scaling limit theorem for a large class of Dawson Watanabe superprocesses whose underlying spatial motions are symmetric Hunt processes, where the convergence is in the sense of convergence in probability.
We study the potential theory of a large class of infinite dimensional Lévy processes, including Brownian motion on abstract Wiener spaces.
This system describes the motion of a large class of incompressible linear viscoelastic fluids driven by random external forces and filling a periodic square,.
This paper further considers the applicability of motion preconditioning methods for a large class of lightweight flexible structures, which present multiple densely spaced natural modes, existing even at relatively low frequencies.
This paper is devoted to the analysis of stochastic equations describing the motions of a large class of incompressible linear viscoelastic fluids in two-dimensional subject to periodic boundary condition and driven by random external forces.
A large class of natural phenomena with time evolution behaviors cannot be described by the classical Brownian motion.
In the context of 3D flow motion, the assumption of incompressibility is an important physical property that is satisfied by a large class of problems and experiments.
