Примери за използване на Amplitude and phase на Английски и техните преводи на Български
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Amplitude and phase of the signal;
Bn and Cn can be used to compute the amplitude and phase.
The amplitude and phase computations continue to apply.
Being capable of measuring amplitude and phase simultaneously;
You can picture them as waves that are associated with amplitude and phase.
If the amplitude and phase of a particular sound are appropriately adjusted, its cochlear signal should be cancelled out.
Specifically, Bn and Cn define the amplitude and phase.
The amplitude and phase of the even harmonics are linearly proportional to the component of the field along the axis of the transformer.
Further, Bn and Cn can be used to compute the amplitude and phase.
Hence, it is relatively easier to measure both the amplitude and phase of radio waves, whereas this is not as easily done at shorter wavelengths.[40].
There are three parameters that can be altered to achieve modulation namely,frequency, amplitude and phase.
The image was used to fully reconstruct the amplitude and phase of the wave function of the unknown photon.
This makes it easy to extract simple waves from complex signals and, in fact, discern their amplitude and phase.
AC analysis calculates RMS amplitude and phase of voltages and currents in your circuitand the complex power of selected parts.
Since the time t is not a part of the argument or values of H(s), the Fourier transform H(s)produces the amplitude and phase of the frequency s at a specific, predefined time t.
Using complex numbers in the Fourier transform allows us to compute the coefficients Bn and Cn simultaneously and to produce a single function H(n)- a function that indirectly returns both amplitude and phase.
Working automatically in conjunction with the Function Generator,the Signal Analyzer measures and displays Bode amplitude and phase diagrams, Nyquist diagrams,and also works as Spectrum Analyzer.
Since a frequency is fully defined by its amplitude and phase, the frequency response typically describes how the equipment, software(or any system) impacts the amplitude and phase of a set of frequencies.
Thus, if a signal over a properly chosen interval consists of simple waves with integer frequencies,then we can compute the amplitude and phase of each simple frequency in the signal.
Therefore, an artificial neuron in a diffractive deep neural network is connected to other neurons of the following layer through a secondary wave that is modulated in amplitude and phase by both the input interference pattern created by the earlier layersand the local transmission/reflection coefficient at that point.
Working automatically in conjunction with the Function Generator,the Signal Analyzer measures and displays Bode amplitude and phase diagrams, Nyquist diagrams, and more.
The transform may produce different amplitudes and phases at different times t.
A standard situation in electrical networks is the presence of multiple sinusoids all with the identical frequency,but various amplitudes and phases.
A common situation in electrical networks is the existence of multiple sinusoids all with the same frequency,but different amplitudes and phases.
H(s) itself has complex values, which, as shown below,contain information about the amplitudes and phases of the simple waves in the signal.
In the example above, the Fourier transform decomposes the real valued signal x(k), the signal values in time,into a set of amplitudes and phases H(n) for frequencies n.
One more simplistic way of stating this is that, if we have a signal as a function of time,the Fourier transform can help us identify and analyze the amplitudes and phases of frequencies present in this signal.
The usual interpretation of the Fourier transform in digital signal processing is that the Fourier transforms translate a signal- a function of time and with values the signal values given specific amplitudes, frequencies, and phase amounts- into a function of frequencies that produces the amplitudes and phases of these frequencies given a specific time.
The second half of the component amplitudes and phase are the same as those of the first half.
If we want to describe changes to both the amplitudes and phase of frequencies in the signal, we will use the term frequency response.