Yves Nievergelt

According to our database1, Yves Nievergelt authored at least 19 papers between 1994 and 2015.

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Bibliography

2015
Backward Analysis Explained with Monthly Payments.
The American Mathematical Monthly, 2015

Uncorrelated, or increasing convex, positive data with multiple least-squares exponential curves.
J. Computational Applied Mathematics, 2015

2013
On the existence of best Mitscherlich, Verhulst, and west growth curves for generalized least-squares regression.
J. Computational Applied Mathematics, 2013

Fitting cylinders to data.
J. Computational Applied Mathematics, 2013

2012
Real and Generic Data without Unconstrained Best-Fitting Verhulst Curves and Sufficient Conditions for Median Mitscherlich and Verhulst Curves to Exist.
The American Mathematical Monthly, 2012

2010
Median spheres: theory, algorithms, applications.
Numerische Mathematik, 2010

2009
Why Lagrange Multipliers with Extreme Magnitudes Give Extrema of Definite Hermitian Forms on Quadric Surfaces.
SIAM J. Matrix Analysis Applications, 2009

2006
Extensions of Priest's Double-Precision Summation.
SIAM J. Scientific Computing, 2006

2004
Analysis and applications of Priest's distillation.
ACM Trans. Math. Softw., 2004

Perturbation analysis for circles, spheres, and generalized hyperspheres fitted to data by geometric total least-squares.
Math. Comput., 2004

2003
Scalar fused multiply-add instructions produce floating-point matrix arithmetic provably accurate to the penultimate digit.
ACM Trans. Math. Softw., 2003

The Complex Geometric Mean: 10940.
The American Mathematical Monthly, 2003

2002
Problem 10940.
The American Mathematical Monthly, 2002

A finite algorithm to fit geometrically all midrange lines, circles, planes, spheres, hyperplanes, and hyperspheres.
Numerische Mathematik, 2002

1998
Solution to an Inverse Problem in Diffusion.
SIAM Review, 1998

Computing Geodetic Coordinates.
SIAM Review, 1998

1997
Fitting helices to data by total least squares.
Computer Aided Geometric Design, 1997

1996
Intersections of Planes and Helices, or Lines and Sinusoids.
SIAM Review, 1996

1994
Total Least Squares: State-of-the-Art Regression in Numerical Analysis.
SIAM Review, 1994


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