Muography. Группа авторов. Читать онлайн. Newlib. NEWLIB.NET

Автор: Группа авторов
Издательство: John Wiley & Sons Limited
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Жанр произведения: Физика
Год издания: 0
isbn: 9781119723066
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      30 Roy, M., Lewis, M., Johnson, A., George, N., Rowe, C., & Guardincerri, E. (2018). Inferring shallow subsurface density structure from surface and underground gravity measurements: Calibrating models for relatively undeformed volcanic strata at the Jemez Volcanic Field, New Mexico, USA. Pure Applied Geophysics 175, 1003–1018. https://doi.org/10.1007/s00024‐017‐1742‐4

      31 Saracino, G., Ambrosino, F., Bonechi, L., Bross, A., Cimmino, L., Ciaranfi, R., D’Alessandro, R. (2017). The MURAVES muon telescope: technology and expected performances. Annals of Geophysics, 60, 1, S0103. https://doi.org/10.4401/ag‐7378

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      34 Schouten, D., Furseth, D. & van Nieuwkoop, J. (2021). Muon tomography for underground resources. In: L. Oláh, H. K. M. Tanaka, D. Varga (Eds.), Muography: Exploring Earth's Subsurface with Elementary Particles, Geophysical Monograph Series 270. Washington, DC: American Geophysical Union. This volume.

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      41 Thompson, L. F., Gluyas, J. G., Klinger, J., Kudryavtsev, V. A., Lincoln, D. L., Woodward, D., et al. (2021). Muography, a key technology for monitoring carbon geostorage. In: L. Oláh, H. K. M. Tanaka, D. Varga (Eds.), Muography: Exploring Earth's Subsurface with Elementary Particles, Geophysical Monograph Series 270. Washington, DC: American Geophysical Union. This volume.

      42 Tioukov, V., Giudicepietro, F., Macedonio, G., Calvari, S., Di Traglia, F., Fornaciai, A., et al. (2021). Structure of the shallow supply system at Stromboli Volcano through integration of muography, digital elevation models, seismicity, and ground deformation data. In: L. Oláh, H. K. M. Tanaka, D. Varga (Eds.), Muography: Exploring Earth's Subsurface with Elementary Particles, Geophysical Monograph Series 270. Washington, DC: American Geophysical Union. This volume.

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      SUPPLEMENTAL INFORMATION

      S3.1. ANALYTICAL FORMULA FOR THE GRAVITATIONAL EFFECT

      In the supplemental information, the analytical formula for the gravitational attraction of a rectangular prism is presented. They are necessary to calculate the gravity parts of the design matrix (equation 3.7) and the gravitational attraction by the topography (Δg terrain in equation 3.5).

      (S3.1)StartLayout 1st Row g Subscript prism Baseline equals italic upper G rho integral Subscript x 1 Superscript x 2 Baseline integral Subscript y 1 Superscript y 2 Baseline integral Subscript z 1 Superscript z 2 Baseline StartFraction z italic dxdydz Over StartRoot x squared plus y squared plus z squared EndRoot cubed EndFraction EndLayout period

      The analytical solution is provided by many authors (e.g., Nagy, 1966; Plouff, 1977). Especially among them, Plouff’s solution is rather simple:

      (S3.2)StartLayout 1st Row g Subscript 


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