The reconstruction of the shape of biological macromolecules in solution from small-angle scattering data is an important task for understanding the structure-function relationship. In the last few decades, the multipole expansion method was used to attack this problem. Here we present an improvement of the existing techniques by including the advantages of the group theory and maximum entropy. To show the capability of this method, pseudoexperimental scattering curves have been simulated and analyzed. Six different particle shapes have been considered: sphere, cylinder, cone, double cone, ellipsoid and cube. The results obtained by the proposed procedure gave an excellent agreement between the original and reconstructed shapes. The method is quite general, and can be applied to systems of different kinds.
Particle shape reconstruction by Small-Angle Scattering. Integration of Group Theory and Maxinmum Entropy to multipole expansion method / Spinozzi, Francesco; Carsughi, Flavio; Mariani, Paolo. - In: THE JOURNAL OF CHEMICAL PHYSICS. - ISSN 0021-9606. - STAMPA. - 109:(1998), pp. 10148-10158.
Particle shape reconstruction by Small-Angle Scattering. Integration of Group Theory and Maxinmum Entropy to multipole expansion method
SPINOZZI, Francesco;CARSUGHI, Flavio;MARIANI, Paolo
1998-01-01
Abstract
The reconstruction of the shape of biological macromolecules in solution from small-angle scattering data is an important task for understanding the structure-function relationship. In the last few decades, the multipole expansion method was used to attack this problem. Here we present an improvement of the existing techniques by including the advantages of the group theory and maximum entropy. To show the capability of this method, pseudoexperimental scattering curves have been simulated and analyzed. Six different particle shapes have been considered: sphere, cylinder, cone, double cone, ellipsoid and cube. The results obtained by the proposed procedure gave an excellent agreement between the original and reconstructed shapes. The method is quite general, and can be applied to systems of different kinds.I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.