Geodesy

• Hayford, J. F., & Bowie, W. (1912). Geodesy: the effect of topography and isostatic compensation upon the intensity of gravity (Vol. 4). US Government Printing Office.
• Bowie, W. (1917). Geodesy: Investigations of Gravity and Isostasy (No. 50). US Government Printing Office.
• Bomford, G. (1952). Geodesy.
• 方俊. (1965). 重力测量与地球形状学
• HEISKANEN, W. M., & Moritz, H. H.(1967): Physical Geodesy.
• Baarda, W. (1967). Statistical concepts in geodesy (Vol. 2). Rijkscommissie voor Geodesie.
• Hotine, M. (1969). Mathematical geodesy (Vol. 2). US Environmental Science Services Administration.
• Moritz, H. (1969). Kinematical Geodesy. Ohio State University.
• Moritz, H. (1980). Advanced physical geodesy.
• Petr, V. C., & Vanıcek, P. (1982). Geodesy: the concepts.
• Lambeck, K. (1988). Geophysical geodesy. Oxford: Clarendon.
• Smith, J. R., & Smith, J. R. (1988). Basic geodesy: an introduction to the history and concepts of modern geodesy without mathematics. Landmark Enterprises.
• Moritz, H., & Hofmann-Wellenhof, B. (1993). Geometry, relativity, geodesy. Karlsruhe: Wichmann.
• Kleusberg, A., & Teunissen, P. J. (1996). GPS for Geodesy.
• Wahr, J. (1996). Geodesy and gravity.
• Smith, J. R. (1997). Introduction to geodesy: the history and concepts of modern geodesy (Vol. 1). John Wiley & Sons.
• Bajracharya, S. (2003). Terrain effects on geoid determination. University of Calgary, Department of Geomatics Engineering.
• 孔祥元. (2005). 大地测量学基础.
• Hofmann-Wellenhof, B., & Moritz, H. (2006). Physical geodesy. Springer Science & Business Media.
• Sneeuw, N. (2006). Physical geodesy. Institute of Geodesy, Stuttgart University.
• Seeber, G. (2008). Satellite geodesy: foundations, methods, and applications. Walter de gruyter.
• Keller, W. (2008). Wavelets in geodesy and geodynamics. Walter de Gruyter.
• Zund, J., Nolten, J., Chovitz, B. H., & Whitten, C. A. (2012). Differential geodesy. Springer Science & Business Media.
• Zund, J. (2012). Foundations of differential geodesy. Springer Science & Business Media.
• Hooijberg, M. (2012). Practical Geodesy: Using Computers. Springer Science & Business Media.
• Torge, W., & Müller, J. (2012). Geodesy. Walter de Gruyter.
• Kaula, W. M. (2013). Theory of satellite geodesy: applications of satellites to geodesy. Courier Corporation.
• Sansò, F., & Sideris, M. G. (Eds.). (2013). Geoid determination: theory and methods. Springer Science & Business Media.
• Vermeer, M. (2015). Mathematical Geodesy.
• Vanicek, P., & Krakiwsky, E. J. (2015). Geodesy: the concepts. Elsevier.
• Vermeer, M. (2016). Physical Geodesy.
• Jekeli, C. (2017). Spectral methods in geodesy and geophysics. CRC Press.
• Freeden, W., & Nashed, M. Z. (Eds.). (2018). Handbook of Mathematical Geodesy: Functional Analytic and Potential Theoretic Methods. Birkhäuser.

Geodynamics

• Stiiwe, K. (2002). Geodynamics of the lithosphere. An introduction. Springer-Verlag, Berlin.
• Atkinson, P., Foody, G. M., Darby, S. E., & Wu, F. (Eds.). (2004). GeoDynamics. CRC Press.
• Sigmundsson, F. (2006). Iceland geodynamics: crustal deformation and divergent plate tectonics. Springer Science & Business Media.
• Keller, W. (2008). Wavelets in geodesy and geodynamics. Walter de Gruyter.
• Ismail-Zadeh, A., & Tackley, P. (2010). Computational methods for geodynamics. Cambridge University Press.
• Scheidegger, A. E. (2012). Principles of geodynamics. Springer Science & Business Media.
• Turcotte, D., & Schubert, G. (2014). Geodynamics. Cambridge University Press. https://doi.org/10.1017/CBO9780511843877
• Morra, G. (2019). Pythonic Geodynamics: Implementations for Fast Computing.

Geomagnetics

• Chapman, S. and Bartels, J. (1940). Geomagnetism. Clarendon Press, Oxford.
• Parkinson, W. D. (1983). Introduction to geomagnetism.
• Backus, G., George, B., Parker, R. L., Parker, R., & Constable, C. (1996). Foundations of geomagnetism. Cambridge University Press.
• Merril, R. T., McElhinny, M. W., & McFadden, P. L. (1996). The Magnetic Field of the Earth: Paleomagnetism, the Core, and the Deep Mantle. Academic Press.
• Langel, R. A., & Hinze, W. J. (1998). The magnetic field of the Earth’s lithosphere: The satellite perspective. Cambridge University Press.
• McElhinny, M. W., & McFadden, P. L. (1998). The magnetic field of the earth: paleomagnetism, the core, and the deep mantle (Vol. 63). Academic Press.
• Campbell, W. H. (2003). Introduction to geomagnetic fields. Cambridge University Press. https://doi.org/10.1017/CBO9781139165136
• Hinze, W. J., Von Frese, R. R., & Saad, A. H. (2013). Gravity and magnetic exploration: Principles, practices, and applications. Cambridge University Press.
• Jacobs, J. A. (Ed.). (2016). Geomagnetism: Volume 4 (Vol. 4). Elsevier.

Geophysics

• 傅承义. (1985). 地球物理学基础.
• Telford, W. M., Telford, W. M., Geldart, L. P., Sheriff, R. E., & Sheriff, R. E. (1990). Applied geophysics. Cambridge university press.
• Sharma, P. V. (1997). Environmental and engineering geophysics. Cambridge university press.
• 郭俊义. (2001). 地球物理学基础.
• Milsom, J. (2003). Field geophysics (Vol. 31). John Wiley & Sons.
• Anderson, D. L. (2007). New theory of the Earth. Cambridge University Press.
• William, L. (2007). Fundamentals of geophysics.
• Reynolds, J. M. (2011). An introduction to applied and environmental geophysics. John Wiley & Sons.
• Båth, B. M. (2012). Spectral analysis in geophysics. Elsevier.
• Parasnis, D. S. (2012). Principles of applied geophysics. Springer Science & Business Media.
• Foufoula-Georgiou, E., & Kumar, P. (Eds.). (2014). Wavelets in geophysics. Elsevier.
• Schubert, G. (2015). Treatise on geophysics. Elsevier.
• Jekeli, C. (2017). Spectral methods in geodesy and geophysics. CRC Press.
• Menke, W. (2018). Geophysical data analysis: Discrete inverse theory. Academic press.
• Lowrie, W., & Fichtner, A. (2020). Fundamentals of geophysics. Cambridge university press.

Gravimetry

• 王谦身. (2003). 重力学. 地震出版社.
• Gabriel G. (2009). Microgravimetry. In: Kirsch R. (eds) Groundwater Geophysics. Springer, Berlin, Heidelberg. https://doi.org/10.1007/978-3-540-88405-7_11
• Eshagh M. (2020). Satellite Gravimetry and the Solid Earth. Elsevier. https://doi.org/10.1016/C2018-0-01948-9
• Jacoby, W., & Smilde, P. L. (2009). Gravity interpretation: fundamentals and application of gravity inversion and geological interpretation. Springer Science & Business Media.
• Hinze, W. J., Von Frese, R. R., & Saad, A. H. (2013). Gravity and magnetic exploration: Principles, practices, and applications. Cambridge University Press.
• Lars E.. Sjöberg, & Bagherbandi, M. (2017). Gravity Inversion and Integration: Theory and Applications in Geodesy and Geophysics. Springer.
• Milsom, J. (2018). The hunt for earth gravity: A history of gravity measurement from Galileo to the 21st Century. Springer.

Mathematical Tools

• Stroud, A. H., & Secrest, D. (1966). Gaussian quadrature formulas.
• Korn, G. A., & Korn, T. M. (1968). Mathematical handbook for scientists and engineers: definitions, theorems, and formulas for reference and review. Courier Corporation.
• Abramowitz, M., & Stegun, I. A. (1970). Handbook of mathematical functions with formulas, graphs, and mathematical tables. US Government printing office.a
• Hamming, R. (1986). Numerical methods for scientists and engineers (2nd edn). Courier Corporation.
• Dubin, D., & Diego, S. (2003). Numerical and analytical methods for scientists and engineers using Mathematica. Hoboken, NJ: Wiley-Interscience.
• Awange, J. L. (2005). Solving algebraic computational problems in geodesy and geoinformatics - the answer to modern challenges. Springer.
• Polyanin, A. D., & Manzhirov, A. V. (2006). Handbook of mathematics for engineers and scientists. Chapman and Hall/CRC.
• Freeden, W., & Schreiner, M. (2008). Spherical functions of mathematical geosciences: a scalar, vectorial, and tensorial setup. Springer Science & Business Media.
• Chapra, S. (2011). Applied Numerical Methods with MATLAB for Engineers and Scientists. McGraw Hill.
• Arfken, G. B., Weber, H. J., & Harris, F. E. (2012). Mathematical Methods for Physicists, A comprehensive Guide (7th edn). New York: Academic.
• Haneberg, W. (2012). Computational geosciences with Mathematica. Springer Science & Business Media.
• Piessens, R., de Doncker-Kapenga, E., Überhuber, C. W., & Kahaner, D. K. (2012). Quadpack: a subroutine package for automatic integration. Springer Science & Business Media.
• Harris, F. E. (2014). Mathematics for physical science and engineering: symbolic computing applications in Maple and Mathematica. Academic Press.
• Fischer-Cripps, A. C. (2014). The mathematics companion: mathematical methods for physicists and engineers. CRC Press.
• Gradshteyn, I. S., & Ryzhik, I. M. (2015). Table of integrals, series, and products (8th edn). Academic press.
• Polyanin, A. D., & Nazaikinskii, V. E. (2016). Handbook of linear partial differential equations for engineers and scientists, Boca Raton, London: CRC Press.
• Esfandiari, R. S. (2017). Numerical methods for engineers and scientists using MATLAB®. CRC Press.
• Chapra, S. C. (2018). Applied numerical methods with MATLAB for engineers and scientists (Vol. 24). New York, NY: McGraw-Hill Education.
• Zwillinger, D. (2018). CRC standard mathematical tables and formulas (33rd edn). chapman and hall/CRC.
• Babusci, D., Dattoli, G., Licciardi, S., & Sabia, E. (2019). Mathematical methods for physicists. World Scientific.
• Michel, V. (2022). Geomathematics: modelling and solving mathematical problems in geodesy and geophysics. Cambridge University Press.

Potential Theory

• Peirce, B. O. (1902). Elements of the theory of the Newtonian potential function.
• Kellogg, O. D. (1929). Foundations of potential theory (Vol. 31). Courier Corporation.
• MacMillan, W. D. (1930). The theory of the potential.
• Ramsey, A. S. (1940). An introduction to the theory of Newtonian attraction.
• Helms, L. L. (1969). Introduction to potential theory.
• Du Plessis, N. (1970). An introduction to potential theory.
• Picardello, M. A., & Picardello, M. A. (Eds.). (1992). Harmonic Analysis and Discrete Potential Theory. Plenum Press.
• Blakely, R. J. (1995). Potential theory in gravity and magnetic applications. Cambridge university press.
• Mizuta, Y. (1996). Potential theory in Euclidean spaces. Tokyo: Gakkōtosho.
• 鸣镛. (1998). 位势论. 北京大学出版社.
• Armitage, D. H., & Gardiner, S. J. (2001). Classical potential theory.
• Roy, K. K. (2008). Potential theory in applied geophysics. Springer Science & Business Media.
• Biane, P., Bouten, L., Cipriani, F., Konno, N., Privault, N., & Xu, Q. (2008). Quantum potential theory. Springer.
• Helms, L. L. V. (2009). Potential theory. Berlin: Springer.
• Brelot, M. (Ed.). (2011). Potential Theory. Springer Berlin Heidelberg.
• Bliedtner, J., & Hansen, W. (2012). Potential theory: An analytic and probabilistic approach to balayage. Springer Science & Business Media.
• Freeden, W., & Gerhards, C. (2012). Geomathematically oriented potential theory. CRC Press.
• Jekeli, C. (2015). Potential theory and the static gravity field of the Earth.
• Ahsan, Z. (2019). The Potential of Fields in Einstein’s Theory of Gravitation. Springer Singapore.

Tensor analysis

• Lass, H., & Walker, M. J. (1950). Vector and tensor analysis.
• Hay, G. E. (1953). Vector and tensor analysis. Courier Corporation.
• Gurevich, G. B. (1964). Foundations of the theory of algebraic invariants.
• Borisenko, A. I. (1968). Vector and tensor analysis with applications. Courier Corporation.
• Young, E. C. (1992). Vector and tensor analysis. CRC Press.
• Spain, B. (2003). Tensor Calculus: a concise course. Courier Corporation. (1960)
• Itskov, M. (2007). Tensor algebra and tensor analysis for engineers. Springer-Verlag Berlin Heidelberg.
• Simmonds, J. G. (2012). A brief on tensor analysis. Springer Science & Business Media.
• Wrede, R. C. (2013). Introduction to vector and tensor analysis. Courier Corporation.
• Brand, L. (2020). Vector and tensor analysis. Courier Dover Publications.