Burkhard Schaffrin
Mathematics · The Ohio State University
Publications
99
Citations
2,081
Est. group size
—
Recurring co-author estimate
Active years
53
Publishing since 1974
Burkhard Schaffrin works in mathematical geodesy, developing statistical estimation methods for handling measurement errors and uncertainty in geodetic and surveying data. His work focuses on techniques like total least-squares and Kriging (a spatial prediction method) to improve the accuracy of models used in mapping, positioning, and geophysical measurements. This research is primarily theoretical and methodological, aimed at improving the mathematical tools used by geodesists and surveyors.
Publication output has been low and irregular over the last decade, averaging fewer than one paper per year in the most recent five years, with several years showing no recorded output.
Generated by claude-sonnet-5 from public bibliographic data · Jul 20, 2026
- Total least-squares collocation: the general case
Journal of Applied Geodesy · 2026
- A Simple TLS-Treatment of the Partial EIV-Model as One with Singular Cofactor Matrices I: The Case of a KRONECKER Product for $$Q_A = Q_0\otimes Q_x$$
International Association of Geodesy symposia · 2023
- Discussion of “New First-Order Approximate Precision Estimation Method for Parameters in an Errors-in-Variables Model” by Jie Han, Songlin Zhang, and Jingchang Li
Journal of Surveying Engineering · 2021
- Progress towards a rigorous error propagation for total least-squares estimates
Journal of Applied Geodesy · 2020
- Total Least-Squares Collocation: An Optimal Estimation Technique for the EIV-Model with Prior Information
Mathematics · 2020
- Controlling the Bias Within Free Geodetic Networks
International Association of Geodesy symposia · 2019
- Alternative Approaches for the Use of Uncertain Prior Information to Overcome the Rank-Deficiency of a Linear Model
Contributions to statistics · 2018
- Optimal biased Kriging: Homeogram tapering and applications to geoid undulations in Korea
Journal of Geodetic Science · 2018
- MINIMUM MEAN SQUARE ERROR ADJUSTMENT, Part 2: The Empirical BLE and the reproBLE for multivariate positioning
President, Geodetic Society of Japan,President, Seismological Society of Japan · 2017
- Line fitting in Euclidean 3D space
Studia Geophysica et Geodaetica · 2016
- Adjusting a 2D Helmert transformation within a Gauss–Helmert Model with a singular dispersion matrix where BQ is of smaller rank than B
Acta Geodaetica et Geophysica · 2016
- Journal of Applied Geodesy×2
- International Association of Geodesy symposia×2
- Studia Geophysica et Geodaetica×1
- Mathematics×1
- Acta Geodaetica et Geophysica×1
- Kyle Snow
Mathematics · The Ohio State University
- Samaneh Tajik
Environmental Science · The Ohio State University
- Brian K. Slater
Environmental Science · The Ohio State University
- Brent Henderson
Environmental Science · The Ohio State University
- A. R. C. Gerlt
Environmental Science · The Ohio State University
This profile was generated automatically from public scholarly data (OpenAlex). Group size and activity levels are estimates derived from co-authorship patterns.
Last updated Jul 19, 2026.
Claim or correct this profile