If you liked Least square approximation by linear combinations of (multi) poles by Willi Freeden, start with Decorrelative Mollifier Gravimetry (2022), Dekorrelative Gravimetrie (2020), and Handbook of Mathematical Geodesy (2018). These recommendations are drawn from the same author, shared genres, and reader overlap on BookOrb.

Back to Least square approximation by linear combinations of (multi) poles · Willi Freeden books in order

Recommended next reads

  1. 1 Decorrelative Mollifier Gravimetry 2022 · 501 pages · Willi Freeden · Same author
  2. 2 Dekorrelative Gravimetrie 2020 · 398 pages · Willi Freeden · Same author
  3. 3 Handbook of Mathematical Geodesy 2018 · 932 pages · Willi Freeden, M. Zuhair Nashed · Same author
  4. 4 On the permanence property in spherical spline interpolation 1982 · 88 pages · Willi Freeden · Same author
  5. 5 Special Functions of Mathematical (Geo-)Physics 2013 · 505 pages · Willi Freeden, Martin Gutting · Same author
  6. 6 Inverse Magnetometry 2021 · 114 pages · Christian Blick, Willi Freeden, M. Zuhair Nashed, Helga Nutz, Michael Schreiner · Same author
  7. 7 Exploratory Potential Methods in Geothermal Power Generation 2024 · 207 pages · Willi Freeden, Helga Nutz · Same author
  8. 8 Energiewirtschaft 2014 2014 · 37 pages · Willi Freeden, Thomas Neu · Same author
  9. 9 Lattice Point Identities and Shannon-Type Sampling 2019 · 305 pages · Willi Freeden, M. Zuhair Nashed · Same author
  10. 10 Geomathematically Oriented Potential Theory 2012 · 468 pages · Willi Freeden · Same author
  11. 11 Spherical Sampling 2018 · 611 pages · Willi Freeden, M. Zuhair Nashed, Michael Schreiner · Same author
  12. 12 Integration and Cubature Methods 2017 · 501 pages · Willi Freeden, Martin Gutting · Same author

Frequently asked questions

What should I read after Least square approximation by linear combinations of (multi) poles?

BookOrb recommends Decorrelative Mollifier Gravimetry (2022), Dekorrelative Gravimetrie (2020), Handbook of Mathematical Geodesy (2018), On the permanence property in spherical spline interpolation (1982), and Special Functions of Mathematical (Geo-)Physics (2013).

Are there books like Least square approximation by linear combinations of (multi) poles?

Yes. The list on this page is ranked from the closest matches BookOrb has for Least square approximation by linear combinations of (multi) poles.

Who wrote Least square approximation by linear combinations of (multi) poles?

Least square approximation by linear combinations of (multi) poles is by Willi Freeden.