Yves Nievergelt - researchr alias

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2015

Backward Analysis Explained with Monthly PaymentsYves Nievergelt. tamm, 122(2):91-120, 2015. [doi]

Uncorrelated, or increasing convex, positive data with multiple least-squares exponential curvesYves Nievergelt. jcam, 287:44-47, 2015. [doi]

2013

On the existence of best Mitscherlich, Verhulst, and west growth curves for generalized least-squares regressionYves Nievergelt. jcam, 248:31-46, 2013. [doi]

Fitting cylinders to dataYves Nievergelt. jcam, 239:250-269, 2013. [doi]

2012

Real and Generic Data without Unconstrained Best-Fitting Verhulst Curves and Sufficient Conditions for Median Mitscherlich and Verhulst Curves to ExistYves Nievergelt. tamm, 119(3):211-234, 2012. [doi]

2010

Median spheres: theory, algorithms, applicationsYves Nievergelt. nm, 114(4):573-606, 2010. [doi]

2009

Why Lagrange Multipliers with Extreme Magnitudes Give Extrema of Definite Hermitian Forms on Quadric SurfacesYves Nievergelt. siammax, 31(3):1303-1328, 2009. [doi]

2006

Extensions of Priest s Double-Precision SummationYves Nievergelt. siamsc, 28(5):1837-1850, 2006. [doi]

2004

Analysis and applications of Priest s distillationYves Nievergelt. TOMS, 30(4):402-433, 2004. [doi]

Perturbation analysis for circles, spheres, and generalized hyperspheres fitted to data by geometric total least-squaresYves Nievergelt. moc, 73(245):169-180, 2004.

2003

Scalar fused multiply-add instructions produce floating-point matrix arithmetic provably accurate to the penultimate digitYves Nievergelt. TOMS, 29(1):27-48, 2003. [doi]

The Complex Geometric Mean: 10940Yves Nievergelt, Achava Nakhash. tamm, 110(6):546-547, 2003. [doi]

2002

Problem 10940Yves Nievergelt. tamm, 109(4):393, 2002. [doi]

A finite algorithm to fit geometrically all midrange lines, circles, planes, spheres, hyperplanes, and hyperspheresYves Nievergelt. nm, 91(2):257-303, 2002. [doi]

1998

Computing Geodetic CoordinatesStephen P. Keeler, Yves Nievergelt. siamrev, 40(2):300-309, 1998. [doi]

Solution to an Inverse Problem in DiffusionYves Nievergelt. siamrev, 40(1):74-80, 1998. [doi]

1997

Fitting helices to data by total least squaresYves Nievergelt. cagd, 14(8):707-718, 1997. [doi]

1996

Intersections of Planes and Helices, or Lines and SinusoidsYves Nievergelt. siamrev, 38(1):136-145, 1996. [doi]

1994

Total Least Squares: State-of-the-Art Regression in Numerical AnalysisYves Nievergelt. siamrev, 36(2):258-264, 1994. [doi]

1989

The Mathematics of a Home-Made Parabolic ReflectorYves Nievergelt. siamrev, 31(3):490-492, 1989. [doi]

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