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NE 455555 Nuclear Reactor Analysis II

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two-group theory, relation to six-factor formula. one-and-a-half group theory. group collapsing ... Vacuum boundaries on left and right. ... – PowerPoint PPT presentation

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Title: NE 455555 Nuclear Reactor Analysis II


1
NE 455/555Nuclear Reactor Analysis II
  • T.S. Palmer
  • Winter 2000
  • MWF 10-1050, RC C104

2
Course Outline
  • Review of last term
  • One-Group Diffusion Theory (DH Chapter 5
    207-219)
  • k-eigenvalue problems (analytic and numeric)
  • separation of variables

3
Course Outline, cont
  • Multi-Group Diffusion Theory (DH Chapter 7
    285-307)
  • heuristic derivation (Energy balance)
  • derivation from energy-dependent diffusion
    equation
  • types of coupling, group structure
  • two-group theory, relation to six-factor formula
  • one-and-a-half group theory
  • group collapsing
  • numerical solution of multigroup diffusion
    problems

4
Course Outline, cont
  • Computer codes
  • MULTIFLUX 2-d multigroup k-eigenvalue
    calculations (cores)
  • CASMO 2-d integral-form multigroup transport
    calculations for cross-section generation (pin
    cells and assemblies)
  • MCNP continuous energy Monte Carlo k-eigenvalue
    transport calculations (pin cells, assemblies,
    cores, ???)

5
Course Outline, cont
  • Fast Spectrum Calculations (DH Chapter 8
    315-347)
  • slowing down hydrogen, infinite medium, no
    absorption
  • slowing down density, lethargy
  • moderating power, moderating ratio
  • slowing down
  • hydrogen, infinite medium, absorption
  • Agt1, infinite medium, no absorption
  • Agt1, infinite medium, absorption
  • resonance absorption hydrogen infinitely
    massive absorber
  • resonance integrals NR, NRIM (or WR)
    approximations

6
Course Outline, cont
  • Thermal Spectrum Calculations (DH Chapter 9
    375-395)
  • thermal equilibrium
  • detailed balance, the Maxwellian
  • non-equilibrium spectra
  • effective temperature models
  • approximate models of thermalization

7
Course Outline, cont
  • Heterogeneous Core Lattice Calculations (DH
    Chapter 10 398-440)
  • Thermal physics
  • self-shielding, disadvantage factor
  • core homogenization, cell-averaging
  • escape probabilities, ABH method
  • Fast physics
  • resonance escape, Wigner rational approximation
  • rod shadowing, Dancoff factors

8
Grading
  • Pencil Paper Homework 25
  • Computer Homework 25
  • Quizzes (5) 25
  • Final Exam 25

9
Goals
  • Improve your ability to interact with computers,
    both with operating systems (UNIX, in
    particular), software packages, and programming
    (yes, Virginia, there will be more
    programming...)
  • Give you the capability to calculate pin-cell and
    assembly averaged cross-sections, and core power
    distributions.
  • Explain (to the degree possible) the complicated
    neutron physics involved in computer codes used
    by reactor fuel designers.

10
Policies
  • Late coursework
  • 1-day, 75 maximum credit
  • 2 or more days, NO CREDIT
  • Office hours
  • TTh 1-3
  • Other times by appointment only
  • I will not give help on homework the day before
    it is due
  • Each student will get at most 20 minutes of
    instructor time per homework set.

11
Policies, cont
  • Homework assignments
  • Each student must turn in their own homework
    assignment unless the assignment is specifically
    labeled as a group assignment
  • Programming assignments must be done
    individually. I will be checking this very
    carefully this term.

12
Review of last term
  • You need to remember
  • how to calculate number densities
  • definitions of six-factor formula parameters
  • how to solve one-group diffusion problems
  • Lets work a problem(Next time)

13
Todays assignment
  • Dig out your diffusion code from last term, fix
    any mistakes you may have had, and run it for the
    following problem
  • A slab 100 cm thick with 100 1 cm zones. Vacuum
    boundaries on left and right. Put a source of 10
    neutrons/(cm3-sec) in the first 50 zones, zero
    source in the second 50 zones. Use a D of 2.0 cm
    and a SA of 0.1 cm-1.
  • Due Friday, 1/7/00
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