首页> 外文期刊>GEM - International Journal on Geomathematics >Space gradiometry: tensor-valued ellipsoidal harmonics, the datum problem and application of the Lusternik–Schnirelmann category to construct a minimum atlas
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Space gradiometry: tensor-valued ellipsoidal harmonics, the datum problem and application of the Lusternik–Schnirelmann category to construct a minimum atlas

机译:空间梯度法:张量值椭球谐波,基准问题以及Lusternik–Schnirelmann类别在构造最小图集方面的应用

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摘要

Our contribution deals with three topics, namely (1) the tensor of gravity gradients in ellipsoidal harmonics, (2) the corresponding datum problem and (3) the construction of a minimum atlas in terms of ellipsoidal harmonics of Jacobi type following the basic result of the theory of the Lusternik–Schnirelmann catagory. “Generally speaking, geodesy is a brilliant illustration of the possibilities of application of mathematics and how to apply it. It is true that it gives only approximations, but as far as geodetic investigation can be regarded as completed it always gives the measure for the approximation.”
机译:我们的贡献涉及三个主题,即(1)椭球谐波的重力梯度张量,(2)相应的基准问题,(3)根据Jacobi型的椭球谐波构造最小图集,其基本结果如下: Lusternik–Schnirelmann航向理论。 “一般来说,大地测量学是数学应用的可能性以及如何应用数学的绝妙例证。的确,它只给出了近似值,但就大地测量的完成而言,它总是给出近似值。”

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