2012
DOI: 10.1111/j.1365-246x.2012.05382.x
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Solar and lunar geomagnetic variations in the northwestern part of Turkey

Abstract: SUMMARY Hourly mean values of X, Y and Z components of the geomagnetic field from two observatories and the total intensity, F, of the geomagnetic field from eight monitoring stations were analysed to study the behaviour of solar and lunar geomagnetic variations in the northwestern part of Turkey. The Chapman–Miller method was applied to the data first as a whole and then by grouping it to Lloyd's seasons to calculate seasonal dependence of the harmonics. Amplitudes of solar and lunar harmonics increase from w… Show more

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Cited by 10 publications
(3 citation statements)
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“…Malin's technique has been used in many studies to evaluate the ocean dynamo effect (e.g., Sastri and Rao 1971;Shiraki 1978Shiraki , 1981Stening and Winch 1979;McKnight 1995;Çelik et al 2012). Satellite magnetic measurements confirmed the presence of lunar tidal signals associated with the ocean dynamo during night (Tyler et al 2003;Maus and Kuvshinov 2004;Sabaka et al 2016).…”
Section: Determination Of Lmentioning
confidence: 84%
“…Malin's technique has been used in many studies to evaluate the ocean dynamo effect (e.g., Sastri and Rao 1971;Shiraki 1978Shiraki , 1981Stening and Winch 1979;McKnight 1995;Çelik et al 2012). Satellite magnetic measurements confirmed the presence of lunar tidal signals associated with the ocean dynamo during night (Tyler et al 2003;Maus and Kuvshinov 2004;Sabaka et al 2016).…”
Section: Determination Of Lmentioning
confidence: 84%
“…The midlatitude S q current intensity during solar maximum is approximately twice as high as that during solar minimum [ Takeda , ]. The amplitude and phase of seasonal S q variations are also modulated by solar activity [ Yamazaki and Yumoto , ; Çelik et al , ]. The solar activity dependence of S q variations is mainly due to enhanced ionospheric conductivities during high solar activity periods, which lead to increased ionospheric currents [ Takeda et al , ].…”
Section: Introductionmentioning
confidence: 99%
“…The L amplitudes were determined by fitting the following equation independently to data from each SC period. L(),tν=n=14An·F10.7·italicsin()n2π24t22π24ν+εn. Equation is based on Chapman's phase law (Chapman, 1919), where t and ν are the local time and lunar age (phase) in hours, and A n and ε n are amplitude and phase parameters determined through ordinary least squares inversion (Çelik et al, 2012; Malin, 1970; Malin & Chapman, 1970). The F10.7 term included in Equation acts as a weighting factor and a solar flux of 100 sfu is used for normalization when calculating predicted L variations.…”
Section: Resultsmentioning
confidence: 99%