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How to calculate an atomic bomb's critical mass
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Step-by-step guide on how to derive and solve the neutron diffusion equation to determine the critical mass of an atomic bomb, following the steps of Rudolf Peierls and Otto Fritsch. It involves solving a partial differential equation but every step is presented. In the end a general formula for a nuclear critical mass is found.
Relevant links:
Errata:
• at 10:10 the Laplacian of f should say: ∇²f= (1/r²)*d/dr(r² df/dr) (not 1/r² in the derivative bracket), this is a typo and not an error in the calculation; thanks to @fatassmonkey37 for pointing this out
• at 15:58 the subscripts are reversed, it should say: λ_f = 16.89 cm, λ_t = 3.596 cm; thanks to @lucacastronuovo9789 for pointing this out
Credits:
Chapters:
00:00 Neutron diffusion equation
05:41 Solution
15:24 Critical mass
20:13 Advanced solution
Relevant links:
Errata:
• at 10:10 the Laplacian of f should say: ∇²f= (1/r²)*d/dr(r² df/dr) (not 1/r² in the derivative bracket), this is a typo and not an error in the calculation; thanks to @fatassmonkey37 for pointing this out
• at 15:58 the subscripts are reversed, it should say: λ_f = 16.89 cm, λ_t = 3.596 cm; thanks to @lucacastronuovo9789 for pointing this out
Credits:
Chapters:
00:00 Neutron diffusion equation
05:41 Solution
15:24 Critical mass
20:13 Advanced solution
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