1968
DOI: 10.5636/jgg.20.429
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An Equation for Estimating Westward Drift

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Cited by 7 publications
(4 citation statements)
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“…D at a single location can hardly be taken as a measure of global westward drift. A more representative computation of westward drift can be obtained by using the spline representation of secular variation. Westward drift, ƒÓ, can be estimated at radius ƒÁ from (WHITHAM, 1958;NAGATA, 1962;JAMES, 1968JAMES, , 1970RICHMOND, 1969): 8). This change of slope has been discussed, e.g., by COURTILLOT et al (1978), DUCRUIX et al (1980, LE MOULL et al (1982), MALIN et al (1983), GUBBINS (1984) and MCLEOD (1985).…”
Section: Periodicities In the Secular Variationmentioning
confidence: 99%
“…D at a single location can hardly be taken as a measure of global westward drift. A more representative computation of westward drift can be obtained by using the spline representation of secular variation. Westward drift, ƒÓ, can be estimated at radius ƒÁ from (WHITHAM, 1958;NAGATA, 1962;JAMES, 1968JAMES, , 1970RICHMOND, 1969): 8). This change of slope has been discussed, e.g., by COURTILLOT et al (1978), DUCRUIX et al (1980, LE MOULL et al (1982), MALIN et al (1983), GUBBINS (1984) and MCLEOD (1985).…”
Section: Periodicities In the Secular Variationmentioning
confidence: 99%
“…First of all, we calculate intensity variations of the global geomagnetic non-dipole field by using eq (5). Like the calculation of the drift velocity, we choose the time span as 10 years, namely, τ = 10a, and compute the average intensity variation coefficient during each 10 years, and regard this average one as the coefficient of the midpoint during the decade.…”
Section: Intensity Variations Of the Non-dipole Field And Plane-tary-mentioning
confidence: 99%
“…The third method is whole-field velocity method. James [5] got the geomagnetic potential's drift velocities of 0.19 • /a, 0.18 • /a and 0.17 • /a, and the induction's (B) velocities of 0.16 • /a, 0.15 • /a and 0.14 • /a for epochs of 1945, 1960 and 1965. Using the same method, Richmond [6] got the drift velocities of 0.180 • /a and 0.133 • /a for the surface field and the core-mantle boundary field for 1965.…”
Section: Introductionmentioning
confidence: 99%
“…Bullard (1950) calculated the drift velocities of spherical harmonics of the field and obtainedλ 1 1 = −0.003 • /a,λ 1 2 = −0.235 • /a,λ 2 2 = −0.363 • /a,λ 1 3 = 0.080 • /a,λ 2 3 = 0.080 • /a andλ 3 3 = −0.243 • /a (negative and positive values for westward and eastward drift, repectively). James (1968) get the drift velocities of 0.19 • /a, 0.18 • /a and 0.17 • /a for epochs of 1945, 1960 and 1965 respectively [4] . Using the same method, Richmond (1969) get the drift velocities of 0.180 • /a and 0.133 • /a of the surface field and the core-mantle boundary field for 1965 [5] .…”
Section: Introductionmentioning
confidence: 99%