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A. Buursma collaborated with W. G. Zijlstra and W. P. Meeuwsen-van der Roest on experimental reference spectra for hemoglobin derivatives. Their 1991 paper measured molar absorption coefficients for fetal and adult forms of the oxygenated, deoxygenated, carbon-monoxide-bound and oxidized derivatives.^[ref] Such measurements support quantitative optical analysis of mixtures, including co-oximetry.

The measurement problem can be expressed through the Beer-Lambert law. For a transparent mixture with a known path length $l$, a simple linear model at wavelength ${\lambda }_j$ isHere $A_j$ is absorbance, $c_k$ are component concentrations and ${\epsilon }_{jk}$ are reference molar absorption coefficients. The reference experiment provides coefficients; the later mixture experiment measures the $A_j$. These are distinct roles in the analysis.

An original example illustrates why multiple independent readings are useful. With normalized coefficients, let $A_1=c_1+2c_2$ and $A_2=2c_1+c_2$. Measurements $A_1=A_2=3$ imply $c_1=c_2=1$. With only the first reading, both $(c_1,c_2)=(1,1)$ and $(3,0)$ fit. Additional readings help only when their coefficient rows supply linear independence; repeating the same equation more precisely does not identify both concentrations.

The example explains the importance of reliable reference coefficients without attributing an unreported individual laboratory task to A. Buursma. The verified scientific contribution is coauthorship of the experimental spectral dataset.

W. P. Meeuwsen-van der Roest coauthored a 1991 experimental study with W. G. Zijlstra and A. Buursma measuring the molar absorption coefficient of four derivatives of fetal hemoglobin and adult hemoglobin across 450–1000 nm. The work supplied spectral reference measurements relevant to separating oxyhemoglobin, deoxyhemoglobin, carboxyhemoglobin and methemoglobin by optical analysis.^[ref]

The scientific point is that similar-looking spectra need not be interchangeable reference data. In co-oximetry, a model based on the Beer-Lambert law combines reference spectra to infer component concentrations. A small reference mismatch can alter the inferred mixture even when the measured absorbance is precise.

An original two-component example explains the sensitivity. Suppose two synthetic readings satisfyThen $c_2=(a_2-a_1)/ϵ$. If $ϵ=0.01$, an error of $0.001$ in $a_2-a_1$ changes the inferred $c_2$ by $0.1$ in the model's concentration units. Near-similarity of reference columns can therefore amplify small errors. These invented coefficients illustrate the inverse problem; they are not the paper's measured hemoglobin spectra.

The documented contribution is to the joint experimental reference study. Its byline establishes coauthorship, while the spectra and their use in mixture analysis explain why the work matters beyond a list of publications.