Studying anisotropic natural core GR-201 and NAV-221 by NMR

The paper presents results of the research core GR-201 and the NAV-221, characterized by spatial anisotropy. Translational mobility of the molecules diffusing in dependence not only on the diffusion time, but the orientation of the sample relative to the direction of the external magnetic field gradient is studied

Internal magnetic field gradients as information source about porous media characteristics

The geometry of particles is analyzed by the example of a model porous system (filling of glass spheres and glass cylinders) studied by nuclear magnetic resonance. The experimental approach is based on the registration of the 〈Gint〉(ζ) dependences, where 〈G int〉 is the effective (average) internal magnetic field gradient and ζ = 〈r2〉1/2/〈R〉 is the ratio of the root-mean-square displacement of molecules to the average particle size 〈R〉. It is shown that the dependence 〈Gint〉 (ζ) can be approximated by the power law 〈Gint〉(ζ ) ∝ ζα, where the power index α does not depend on the particle size but is sensitive to its geometry. © Springer-Verlag 2005

Studying anisotropic natural core GR-201 and NAV-221 by NMR

The paper presents results of the research core GR-201 and the NAV-221, characterized by spatial anisotropy. Translational mobility of the molecules diffusing in dependence not only on the diffusion time, but the orientation of the sample relative to the direction of the external magnetic field gradient is studied

Studying anisotropic natural core GR-201 and NAV-221 by NMR

The paper presents results of the research core GR-201 and the NAV-221, characterized by spatial anisotropy. Translational mobility of the molecules diffusing in dependence not only on the diffusion time, but the orientation of the sample relative to the direction of the external magnetic field gradient is studied

Studying anisotropic natural core GR-201 and NAV-221 by NMR

The paper presents results of the research core GR-201 and the NAV-221, characterized by spatial anisotropy. Translational mobility of the molecules diffusing in dependence not only on the diffusion time, but the orientation of the sample relative to the direction of the external magnetic field gradient is studied

Internal magnetic field gradients as information source about porous media characteristics

The geometry of particles is analyzed by the example of a model porous system (filling of glass spheres and glass cylinders) studied by nuclear magnetic resonance. The experimental approach is based on the registration of the 〈Gint〉(ζ) dependences, where 〈G int〉 is the effective (average) internal magnetic field gradient and ζ = 〈r2〉1/2/〈R〉 is the ratio of the root-mean-square displacement of molecules to the average particle size 〈R〉. It is shown that the dependence 〈Gint〉 (ζ) can be approximated by the power law 〈Gint〉(ζ ) ∝ ζα, where the power index α does not depend on the particle size but is sensitive to its geometry. © Springer-Verlag 2005

Internal magnetic field gradients as information source about porous media characteristics

The geometry of particles is analyzed by the example of a model porous system (filling of glass spheres and glass cylinders) studied by nuclear magnetic resonance. The experimental approach is based on the registration of the 〈Gint〉(ζ) dependences, where 〈G int〉 is the effective (average) internal magnetic field gradient and ζ = 〈r2〉1/2/〈R〉 is the ratio of the root-mean-square displacement of molecules to the average particle size 〈R〉. It is shown that the dependence 〈Gint〉 (ζ) can be approximated by the power law 〈Gint〉(ζ ) ∝ ζα, where the power index α does not depend on the particle size but is sensitive to its geometry. © Springer-Verlag 2005

Internal magnetic field gradients as information source about porous media characteristics

The geometry of particles is analyzed by the example of a model porous system (filling of glass spheres and glass cylinders) studied by nuclear magnetic resonance. The experimental approach is based on the registration of the 〈Gint〉(ζ) dependences, where 〈G int〉 is the effective (average) internal magnetic field gradient and ζ = 〈r2〉1/2/〈R〉 is the ratio of the root-mean-square displacement of molecules to the average particle size 〈R〉. It is shown that the dependence 〈Gint〉 (ζ) can be approximated by the power law 〈Gint〉(ζ ) ∝ ζα, where the power index α does not depend on the particle size but is sensitive to its geometry. © Springer-Verlag 2005