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...ral or induced radioactivity of rocks. The fields may be determined on the Earth's surface (surface methods), in the air (aero-prospecting) and in boreholes ...th. The measurements are conducted at various points on the surface of the Earth. These experimental data are then used to obtain the distribution of the fu

...ns are encountered in a wide range of sciences and especially in the earth sciences such as hydrology, agriculture, and geology. Random fields where $t$ is a p

...ntrations of mass. The perspective is rooted from our viewpoint on or near Earth, typically using telescopes or robotic satellites. Astrophysics is the stud ...the 20th century as statistics turned its attention social and biological sciences while astronomy focused on astrophysics. Maximum likelihood methods emerged

``long-run", or ``global" statistical dependence in the Earth sciences. ...lbrot, B.B. 2000. ''Gausssian Self-Affinity and Fractals: Globality, the Earth, $1/f$, and $R/S$''. (Selected Papers Vol. H). Springer, New York. Reprod

Theories of Attraction and the Figure of the Earth (1873)''. Thus, 1787, the ''Académie des Sciences'' was asked to nominate three

Frisch, philologist, naturalist, member of the Academy of Sciences, election to the Prussian Academy of Sciences. He contributed

...vide valuable information. They help the decision makers to remain down to earth, and they prevent that the decision makers are swept away by a nice car-bod ...seven-point scale $1 , \dots , 7$, which is well-known in the behavioural sciences. Let $g_{ij}$ denote the grade or score assigned to alternative $A _ { j }$

applications in diverse areas/disciplines, including earth sciences,

.... Its birth was due to practical necessities (measurements of parts of the Earth, determinations of volumes of solid bodies). The simplest geometrical conce ...metry, up to the 17th century, was less intensive. The rebirth of arts and sciences in Europe favoured the development of geometry. The theory of perspective,

...nfluenced by various requirements, both of mathematics itself and of other sciences. In mathematics, manifolds arose first of all as sets of solutions of non-d ...with research into the geometry of the physical world (the surface of the Earth) and into geometric axiomatics. The two methods for specifying a manifold i