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Models of dynamical systems

2003
Dynamical systems can be modelled from different viewpoints. This chapter summarises the main notions. Each of the succeeding chapters uses one of these models for fault diagnosis and fault-tolerant control.
Mogens Blanke   +3 more
openaire   +1 more source

Dynamics in systems

This working paper presents Theory A of the Saidi Framework — a formal dynamical framework for the onset, maintenance, and resolution of psychological suffering in conscious systems. The framework derives from a single foundational axiom a scalar fear parameter f, a reachability gramian W, and the master equation Δ = W · f.
openaire   +3 more sources

Dynamics of the Musculoskeletal System

Journal of Biomechanics, 1985
In dealing with the dynamics of the human neuromusculoskeletal system it is soon realized that a subdivision into neural, muscular and skeletal system is only conceptually possible. Functionally, all three subsystems are interdependent and must be treated as such.
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SAMPLING DYNAMICAL SYSTEMS

Macroeconomic Dynamics, 1999
Linear dynamical systems are widely used in many different fields from engineering to economics. One simple but important class of such systems is called the single-input transfer function model. Suppose that all variables of the system are sampled for a period using a fixed sample rate.
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Dynamic P Systems

2003
We propose in this paper a uniform manner of generating families of P systems, using contextual grammars, specifically, variants of bracketed contextual grammars. We introduce the concept of enriched bracketed contextual grammar, which can be used to generate families of P systems with symport/antiport rules.More generally, we define the notion of ...
Rodica Ceterchi, Carlos Martín-Vide
openaire   +1 more source

For a Topology of Dynamical Systems

2015
Dynamical systems are mathematical objects meant to formally capture the dynamical features of deterministic systems. They are commonly defined as ordered pairs of the form DS = (S, (f t )t ∈ T), where S is a non-empty set of states or points called the state space, and (f t )t ∈ T is a family of functions on S, indexed by T, called state transitions ...
Mazzola C, GIUNTI, MARCO
openaire   +3 more sources

The Dynamic And-Or Quorum System

2005
We investigate issues related to the probe complexity of the And-Or quorum system and its implementation in a dynamic environment. Our contribution is twofold: We first analyze the algorithmic probe complexity of the And-Or quorum system, and present two optimal algorithms. The first is a non-adaptive algorithm with $O(\sqrt{n}log n)$ probe complexity,
Uri Nadav, Moni Naor
openaire   +2 more sources

Dynamics of Nonholonomic Systems

Journal of Applied Mechanics, 1961
A general method for obtaining the differential equations governing motions of a class of nonholonomic systems is presented. Several supplementary theorems are stated, and the use of the method is illustrated by means of two examples.
openaire   +1 more source

Dynamical Systems Analysis of f(Q) Gravity

Universe, 2023
Ruth Lazkoz   +2 more
exaly  

Dynamical systems

2019
Brian D. Hahn, Daniel T. Valentine
openaire   +1 more source

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