थरथरानवाला हिंदी उपयोग और उदाहरण

1890 के दशक में, निकोला ने उच्च वोल्टेज ट्रांसफार्मर का आविष्कार किया, जिसे विद्युत थरथरानवाला, मीटर, बेहतर प्रकाश और टेस्ला कुंडली के रूप में जाना जाता है।

घड़ी संकेत एक बाहरी थरथरानवाला सर्किट है कि दालों एक आवधिक वर्ग तरंग के रूप में एक दूसरे के अनुरूप एक संख्या उत्पन्न द्वारा निर्मित है।

""1890 के दशक में, निकोला ने उच्च वोल्टेज ट्रांसफार्मर का आविष्कार किया, जिसे विद्युत थरथरानवाला, मीटर, बेहतर प्रकाश और टेस्ला कुंडली के रूप में जाना जाता है।

थरथरानवाला इसके अंग्रेजी अर्थ का उदाहरण

More specifically, it is a model for the behavior of a large set of coupled oscillators.

Its formulation was motivated by the behavior of systems of chemical and biological oscillators, and it has found widespread applications such as in neuroscience and oscillating flame dynamics.

The model makes several assumptions, including that there is weak coupling, that the oscillators are identical or nearly identical, and that interactions depend sinusoidally on the phase difference between each pair of objects.

In the most popular version of the Kuramoto model, each of the oscillators is considered to have its own intrinsic natural frequency \omega_i, and each is coupled equally to all other oscillators.

Surprisingly, this fully nonlinear model can be solved exactly in the limit of infinite oscillators, N→ ∞; alternatively, using self-consistency arguments one may obtain steady-state solutions of the order parameter.

where the system is composed of N limit-cycle oscillators, with phases \theta_i and coupling constant K.

Here r represents the phase-coherence of the population of oscillators and ψ indicates the average phase.

Thus the oscillators' equations are no longer explicitly coupled; instead the order parameters govern the behavior.

A further transformation is usually done, to a rotating frame in which the statistical average of phases over all oscillators is zero (i.

Then assume that the density of oscillators at a given phase θ, with given natural frequency ω, at time t is \rho(\theta, \omega, t).

The continuity equation for oscillator density will be.

where v is the drift velocity of the oscillators given by taking the infinite-N limit in the transformed governing equation, such that.

The incoherent state with all oscillators drifting randomly corresponds to the solution \rho 1/(2\pi).

In that case r 0, and there is no coherence among the oscillators.