Covers the solutions of neutron diffusion, including analytical solutions, Laplacian in different geometries, and the physical significance of the diffusion area.
Covers the review of the diffusion equation and its analytical solutions for simple cases, along with the physical significance of the diffusion area.
Discusses the physical significance of neutron diffusion and analytical solutions for a point source.
Covers the multigroup theory, focusing on the two-group method and resonance escape probability.
Covers neutron slowing down, elastic collisions, energy loss, equations, lethargy, and Fermi age theory.
Explores Fick's law, neutron balance, scattering, and diffusion length in the context of neutron diffusion.
Introduces key concepts in probability and statistics, such as events, Venn diagrams, and conditional probability.
Explores dependence, correlation, and conditional expectations in probability and statistics, highlighting their significance and limitations.
Covers fundamental concepts in probability and statistics, emphasizing data analysis techniques and statistical modeling.
