1982
DOI: 10.1002/macp.1982.021830216
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Practical aspects to the use of indirect fourier transformation methods

Abstract: Practical hints for the application of the indirect Fourier transformation method are given. In detail there are discussed the problems of stabilization of the least squares routine, the estimation of the maximum dimension of the particles, the choice of an appropriate number of the spline functions, the combination of scattering functions measured with different primary beam geometry, standard deviation and error propagation of the solution functions, influence of the interparticle interference effect and bac… Show more

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Cited by 41 publications
(23 citation statements)
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“…4 and 5͒ since this negative oscillation is well known to be associated to the existence of concentration effects at very small angles on the SAXS curve. 13 In particular, for wϭ0, the weak influence of concentration effects can be deduced from the good results obtained modeling the SAXS curve with the native structure of the protein ͑Fig. 1͒, and comparing the experimental p(r) function with the theoretical p(r) function corresponding to the native structure of the protein ͑Fig.…”
Section: Discussionmentioning
confidence: 99%
“…4 and 5͒ since this negative oscillation is well known to be associated to the existence of concentration effects at very small angles on the SAXS curve. 13 In particular, for wϭ0, the weak influence of concentration effects can be deduced from the good results obtained modeling the SAXS curve with the native structure of the protein ͑Fig. 1͒, and comparing the experimental p(r) function with the theoretical p(r) function corresponding to the native structure of the protein ͑Fig.…”
Section: Discussionmentioning
confidence: 99%
“…Accordingly, the scattering at q values below this limit can be excluded from the Fourier analysis in order to minimize the interference effects that would hinder the structure determination. 38 Even within the limited range of q values retained, close inspection of the inner parts of the I(q) curves reveals a leveling off for spheres, while the scattering for cylinders increases proportional to q Ϫ1 and for planar structures to q Ϫ2 as q goes to zero. Such analysis is limited to cases where interference effects ͓i.e., S(q) 1͔ can be simply eliminated by cutting away the low q part of the scattering curve.…”
Section: A Guinier Analysismentioning
confidence: 97%
“…23 The theoretical aspects of this method and its experimental applications are discussed elsewhere. 23,[29][30][31] From the approximated pair distance distribution function p IFT (r), the radius of gyration…”
Section: Inverse Fourier Transformation (Ift)mentioning
confidence: 99%