dynamical


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dy·nam·ic

 (dī-năm′ĭk)
adj. also dy·nam·i·cal (-ĭ-kəl)
1.
a. Of or relating to energy or to objects in motion.
b. Of or relating to the study of dynamics.
2. Characterized by continuous change, activity, or progress: a dynamic housing market.
3. Characterized by much activity and vigor, especially in bringing about change; energetic and forceful. See Synonyms at active.
4. Of or relating to variation of intensity, as in musical sound.
n.
1. An interactive system or process, especially one involving competing or conflicting forces: "The traditional nineteenth-century dynamic between the sexes had begun to erode" (Jean Zimmerman).
2. A force, especially political, social, or psychological: the main dynamic behind the revolution.

[French dynamique, from Greek dunamikos, powerful, from dunamis, power, from dunasthai, to be able; see deu- in Indo-European roots.]

dy·nam′i·cal·ly adv.
ThesaurusAntonymsRelated WordsSynonymsLegend:
Adj.1.dynamical - characterized by action or forcefulness or force of personality; "a dynamic market"; "a dynamic speaker"; "the dynamic president of the firm"
energetic - possessing or exerting or displaying energy; "an energetic fund raiser for the college"; "an energetic group of hikers"; "it caused an energetic chemical reaction"

dynamical

adjective
1. Possessing, exerting, or displaying energy:
Informal: peppy.
2. Full of or displaying force:
References in periodicals archive ?
Liu, "Synchronization analysis of hybrid-coupled delayed dynamical networks with impulsive effects: a unified synchronization criterion," Journal of the Franklin Institute, vol.
It is noticed that most of the studies on finite-time synchronization of dynamical network have been mainly focused on static networks.
All the nodes in complex dynamical networks contain parameters, the parameters of nodes and complex network all exist disturbance.
Koyama and Nakajima [KN] introduce a class of L-functions associated with complex reflections, a genreralization of the Artin-Mazur zeta functions for finite dynamical systems.
The quantum theory of gravity explains the gravitational acceleration of matter as caused by the refraction of quantum waves by the time dependence and spatial inhomogeneities of the dynamical space flow [1].
where [OMEGA] is a metric space, E is a finite-dimensional Banach space, ([OMEGA], [Z.sub.+], [sigma]) is a dynamical system with discrete time [Z.sub.+], [E] is the space of all the linear operators acting on E equipped with operator norm, C([OMEGA], [E]) (respectively, C(E x [OMEGA], E)) is the space of all the continuous functions defined on [OMEGA] (respectively, on E x [OMEGA]) with values in [E] (respectively, E) equipped with compact-open topology and F is a "small" perturbation.
Fractal geometry and dynamical systems in pure and applied mathematics II; fractals in applied mathematics; proceedings.
Moreover, the dynamical response of systems with SMA actuators presents a unique dynamical behavior due to their intrinsic nonlinear characteristic, presenting periodic, quasiperiodic, and chaotic responses [4, 6-8].
Chaos and Dynamical Systems presents an accessible, clear introduction to dynamical systems and chaos theory, important and exciting areas that have shaped many scientific fields.
Numerical weather prediction and climate models comprise a) a dynamical core describing resolved parts of the climate system and b) parameterizations describing unresolved components.
Kuehn fosters the interchange of ideas between partial differential equations and dynamical systems to allow beginning graduate students and researchers in these field to obtain an overview of the myriad possibilities of applying dynamical-system techniques to partial differential equations and of the impact of partial differential equations on dynamical systems.

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