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Then the mean horizontal wavelength is calculated: 〈λ〉 = <λ>=2· <R outer >−<R inner >). .
The mean horizontal wavelength 〈λ〉 of the wave is calculated as follows: i.
The mean wave period is calculated taking the ratio of the mean horizontal wavelength and the mean horizontal velocity of the wave 〈p〉=〈λ〉/〈v〉=4 h.
The calculated mean horizontal wavelength of the primary wave is 〈λ〉=3000 km. Figure 3 Evolution of the inner and outer radius of the primary wave ring.
It has an amplitude of A>5σ, a mean horizontal wavelength of 〈λ〉=3000±500 km, a mean wave velocity of 〈v〉=200±50 m/s and a mean period of 〈p〉=4±1 h.
The wave has a mean horizontal wavelength of 〈λ〉=2600±600 km, a mean wave velocity of 〈v〉=220±40 m/s and a mean period of 〈p〉=3±1 h.
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The mean horizontal wavelengths are 〈λ〉=3000±500 km for the primary wave and 〈λ〉=2600±600 km for the secondary wave.
The average horizontal wavelength (velocity) of the MSTIDs was found to increase with decreasing solar activity.
Then, for each display (assuming the emission height of 87 km), we determined the average horizontal wavelengths and velocities.
The main horizontal wavelength is equal to 42 km and the horizontal phase velocity has a value of 40 ± 2 m.s−1.s−1
Alignment is the mean horizontal position covering the wavelength ranges stipulated, then calculated from successive measurements.
More suggestions(15)
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