Sentence examples for circuit driven from inspiring English sources

A series RLC nanoelectronic circuit driven by an arbitrary power source is considered in this work.

We consider a series RLC nanoelectronic circuit driven by a time-dependent power source.

The phantom was integrated into a closed-tubing circuit driven by a MR dedicated pulsatile flow pump.

We consider the series RLC nanoelectronic circuit driven by a time-dependent electromotive force (mathcal {E} (t)) and assume that the capacitance in the circuit varies with time.

Bottom panel: The phase diagram (a two-parameter bifurcation) of the miR-200/ZEB1 miR-200/ZEB1en by signals S 1 and S 2. In (a) and (b), the dotted bar-headed arrows represent the alternative splicircuit CdrivenNAs by Esignals

Other values taken here are (L=1), (C_0 = 1), (Omega _0=1), (epsilon =(1+i)/sQ_{mathrm{t}{mathrm{t},c}(0)=5), (P_{mathrm{t},c}(0)=5), (hbar =1), and (n=3), which are in fact the same as those of Figs. 1c or 2. A series RLC nanoelectronic circuit driven by an arbitrary power source was considered, where its capacitance is allowed to vary with time.

During a single BGL measurement, the circuit drives a laser diode, for sensor excitation, and acquires the amplified signals coming from four different photodetectors.

The component values are useful in the design of circuits driven by the lithium ion battery.

Another example of the systems described by time-dependent Hamiltonian is electronic circuits driven by time-varying power sources.

Downward and upward currents of the same amount are supposed to connect the ionospheric currents to the ground surface currents in the duskside and dawnside current circuits driven by the positive and negative potentials, respectively.

Although motion of charges in fundamental LC circuits is described by a simple Hamiltonian that does not vary with time, a large category of nanoelectronic circuits, such as LC circuits driven by a sinusoidal power source and series RLC circuits that have time-varying parameters is classified as a time-varying system [9 11] that can be described in terms of a time-dependent Hamiltonian.