sine wave
sinusoid

At the same time, I was to watch my first box to look for movement of the sine wave.

Then it looks like a sine wave of twice the frequency.

Her cycle is most likely presumed to be a sine wave.

Another computer he looked at was displaying a steady sine wave.

The speed that the sine wave moves can be measured.

The pattern appears to be a sine wave, so we should go to the north of Germany.

The only problem is that the sine wave doesn't contain any information.

The goal was to see the sine wave flatten completely.

If the note was absolutely pure the string would move like a sine wave.

Sine waves can only be made electronically and they sound very boring to us.

The usual pulse is a sine wave with some envelope.

A flickering sine wave of light appeared on the scope.

Modern devices are used to construct a perfect sine wave.

He works primarily with sine waves and white noise as his source material.

It can be seen that the second term above contains a product of the two sine waves.

In other words, the electrons will change direction four times during one cycle of the sine wave.

At both its extremes, this sine wave went beyond the range of normal human hearing.

This was on a 17 kHz sine wave test signal.

Typically, sine wave is turned on and off in a rapid succession.

They also indicated phase difference between two sine waves of the same frequency.

Thousands of sine waves from different radio stations hit the antenna.

Sine wave, scales, all things that be Share a reciprocity.

That is, every wave is a total of sine waves.

She shook her head, long hair making a sine wave in the air. '

You just went sort of loose and let your body follow that undulating sine wave.

But if the usual reconstruction method will produce the blue sinusoid instead of the red one.

It can be expressed as an infinite series of sinusoids:

The second term is a sinusoid at twice the reference frequency, so it can be filtered out.

To prove this, consider a sinusoid used as input to the general polynomial.

Theorem states that all real world signals can be represented by a sum of sinusoids.

The actual frequency of the sinusoid is indicated as "0" on the horizontal axis.

All of the sinusoids generated are harmonically related to the original input.

Fitting a model with a single sinusoid is a special case of least-squares spectral analysis.

Sinusoids are the building block of analog signal processing.

Sinusoids do not have muscle tissue in their walls, as veins do.

In some cases, there may be other solutions (sinusoids), which are called "nontrivial".

We may choose to transmit a pure-tone sinusoid at 1 Hz.

Next, use the inverse Euler's formula to obtain complex sinusoids.

If many sinusoids have the same phase and they are added together, they will add constructively.

To create an undulating wave, a sinusoid might be desired:

Scrollers influenced by a sinusoid, making them swing up and down your screen.

The bandwidth of the noise changes and the masked thresholds for the sinusoid are measured.

An impulse can be represented as an infinite sum of sinusoids that includes all possible frequencies.

That means its only effect is to change the amplitude and phase of the underlying sinusoid:

They are intimately associated with the sinusoids, which are a network of capillaries.

The argument of the sinusoids above apart from a factor 2π are:

The Fourier transform gives the eigenvalues for pure complex sinusoids.

The magnitude of the flexure goes as an exponentially decaying sinusoid.

Waveforms are sometimes described by the sum of sinusoids, via Fourier analysis.

One technique is simply to convert sinusoids into equivalent expressions in terms of exponentials.