Examples of using Dynamical in English and their translations into Turkish
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Yes, in this dearly dynamical.
It has a dynamical age of 104 years.
Or did you? Did Professor Youens grade my dynamical systems paper?
Yes, in this dearly dynamical simply ceramical Royal Doulton bowl.
History==Many people regard Henri Poincaré as the founder of dynamical systems.
Did Professor Youens grade my dynamical systems paper or did you?
Further dynamical features have been elucidated by numerical and analytical techniques.
Which basically means certain nonlinear, dynamical systems, extremely sensitive to initial conditions.
Dynamical groupings of irregular satellites can be identified using these criteria and the likelihood of the common origin from a break-up evaluated.
Bingo. Exhibits a phenomenon known as chaos.Which basically means certain nonlinear, dynamical systems, extremely sensitive to initial conditions.
The theory describes dynamical phenomena which occur on objects modelled by fractals.
Bingo. Exhibits a phenomenon known as chaos.Which basically means certain nonlinear, dynamical systems, extremely sensitive to initial conditions.
Dynamical studies of their orbits indicate that being a centaur is probably an intermediate orbital state of objects transitioning from the Kuiper belt to the Jupiter family of short-period comets.
Or equations of motions that are primarily mechanical can impact solutions of differential equation"--Qualitative behavior of dynamical systems.
In 1900, Lord Kelvin, in a lecture titled"Nineteenth-Century Clouds over the Dynamical Theory of Heat and Light", suggested that physics had no satisfactory explanations for the results of the Michelson-Morley experiment and for black body radiation.
The"vacuum" is itself polarizable and, hence, populated by virtual particle(on shell and off shell) pairs, and, hence,is a seething and busy dynamical system in its own right.
The work of Kohli and Haslam also gives a detailed analysis based on dynamical systems theory, the evolution of a Bianchi type I model in the presence of a viscous fluid, in which they also discovered a new solution to the Einstein field equations.
Their analysis was crucial to showing that the limitations andphysical implications of the uncertainty principle apply to all dynamical systems, whether fields or material particles.
In his 1864 paper A Dynamical Theory of the Electromagnetic Field, Maxwell wrote, The agreement of the results seems to show that light and magnetism are affections of the same substance, and that light is an electromagnetic disturbance propagated through the field according to electromagnetic laws.
The name"thermodynamics", however, did not arrive until 1854, when the British mathematician and physicist William Thomson(Lord Kelvin)coined the term thermo-dynamics in his paper On the Dynamical Theory of Heat.
Collatz conjecture(3n+ 1 conjecture) Lyapunov's second method for stability- For what classes of ODEs, describing dynamical systems, does the Lyapunov's second method formulated in the classical and canonically generalized forms define the necessary and sufficient conditions for the(asymptotical) stability of motion?
What if we could just turn off that brain for a brief amount of time, until the seizure dies away, and cause the brain to be restored to its initial state--sort of like a dynamical system that's being coaxed down into a stable state.
Introductory texts with a unique perspective: TextbooksPopularizations:== External links==* Interactive applet for the Standard and Henon Maps by A. Luhn* A collection of dynamic and non-linear system models and demo applets(in Monash University's Virtual Lab)* Arxiv preprint server has daily submissions of(non-refereed)manuscripts in dynamical systems.
On the other hand, new developments in physics, biology, psychology, and crossdisciplinary fields such as cognitive science, artificial life,and the study of non-linear dynamical systems have focused strongly on the high level'collective behaviour' of complex systems, which is often said to be truly emergent, and the term is increasingly used to characterize such systems.
Nikolay Nikolayevich Bogolyubov(; 21 August 1909- 13 February 1992), also transliterated as Bogoliubov, was a Soviet mathematician and theoretical physicist known for a significant contribution to quantum field theory, classical and quantum statistical mechanics,and to the theory of dynamical systems; a recipient of the Dirac Prize 1992.
Depending on which features of general relativity and quantum theory are acceptedunchanged, and on what level changes are introduced, there are numerous other attempts to arrive at a viable theory of quantum gravity, some examples being dynamical triangulations, causal sets, twistor models or the path-integral based models of quantum cosmology.
Nikolay Nikolayevich Bogolyubov(Russian: Никола́й Никола́евич Боголю́бов; 21 August 1909- 13 February 1992), also transliterated as Bogoliubov and Bogolubov, was a Soviet mathematician and theoretical physicist known for a significant contribution to quantum field theory, classical and quantum statistical mechanics,and the theory of dynamical systems; he was the recipient of the 1992 Dirac Prize.
Depending on which features of general relativity and quantum theory are accepted unchanged, and on whatlevel changes are introduced, there are numerous other attempts to arrive at a viable theory of quantum gravity, some examples being the lattice theory of gravity based on the Feynman Path Integral approach and Regge Calculus, dynamical triangulations, causal sets, twistor models or the path integral based models of quantum cosmology.
In business and IT development systems are modeled with different scopes and scales of complexity, such as: Functional modeling Systems architecture Business process modeling Enterprise modeling Further more like systems thinking, systems modeling in can be divided into: Systems analysis Hard systems modeling or operational research modeling Soft system modeling And all other specific types of systems modeling,such as form example complex systems modeling, dynamical systems modeling, and critical systems modeling.
Unsolved problems remain in multiple domains, including physics, computer science, algebra, additive and algebraic number theories, analysis, combinatorics, algebraic, discrete and Euclidean geometries, graph, group, model, number,set and Ramsey theories, dynamical systems, partial differential equations.