An atomic-absorption ultramicrospectrophotometer for calcium determination

1975 ◽  
Vol 13 (3) ◽  
pp. 475-477 ◽  
Author(s):  
A. Antonetti ◽  
A. Ducros ◽  
M. Olivié
1990 ◽  
Vol 36 (2) ◽  
pp. 351-354 ◽  
Author(s):  
M W Welch ◽  
D W Hamar ◽  
M J Fettman

Abstract We investigated the suppressive effects of phosphate on calcium determinations with lanthanum-air/acetylene and potassium-nitrous oxide/acetylene methods, and we evaluated the ability of these methods to meet the suggested analytical goals for urine samples. The 20 g/L La-air/acetylene method was the most nearly accurate for predicting the actual calcium concentrations (t-test value = -0.042), followed by the 2 g/L K-nitrous oxide/acetylene method (t-test value = 0.450), 10 g/L La-air/acetylene (t-test value = -0.733), and finally 5 g/L La-air/acetylene (t-test value = -2.446). The dilution used significantly influences the apparent calcium concentration measured with the La-air/acetylene methods.


1969 ◽  
Vol 15 (1) ◽  
pp. 31-34 ◽  
Author(s):  
J Stanton King ◽  
Robert Buchanan

Abstract A manual titrimetric EDTA-calcium technic, an automated fluorometric EDTA-calcium technic, and the atomic absorption spectrometric technic were compared with the Clark-Collip procedure for determination of urinary calcium. All three were demonstrated to give adequately comparable results. Atomic absorption spectrometry compared best; it also enjoys clear advantages of speed and simplicity.


Author(s):  
Robert E. Ogilvie

The search for an empirical absorption equation begins with the work of Siegbahn (1) in 1914. At that time Siegbahn showed that the value of (μ/ρ) for a given element could be expressed as a function of the wavelength (λ) of the x-ray photon by the following equationwhere C is a constant for a given material, which will have sudden jumps in value at critial absorption limits. Siegbahn found that n varied from 2.66 to 2.71 for various solids, and from 2.66 to 2.94 for various gases.Bragg and Pierce (2) , at this same time period, showed that their results on materials ranging from Al(13) to Au(79) could be represented by the followingwhere μa is the atomic absorption coefficient, Z the atomic number. Today equation (2) is known as the “Bragg-Pierce” Law. The exponent of 5/2(n) was questioned by many investigators, and that n should be closer to 3. The work of Wingardh (3) showed that the exponent of Z should be much lower, p = 2.95, however, this is much lower than that found by most investigators.


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