Showing 1 - 14 results of 14 for search 'Open University, Linear Mathematics Course Team', query time: 0.01s Refine Results
  1. 1
    Heritage normal form. Unit 3 /
    Published 1972
    “...Open University, Linear Mathematics Course Team...”
  2. 2
    Determinants and eigenvalues. Unit 5 /
    Published 1972
    “...Open University, Linear Mathematics Course Team...”
  3. 3
    Jordon normal form, Differential equations III. Units 10 and 11 /
    Published 1976
    “...Open University, Linear Mathematics Course Team...”
  4. 4
    Linear functionals and duality, systems of differential equations. Units 12 and 13 /
    Published 1976
    “...Open University, Linear Mathematics Course Team...”
  5. 5
    Least-squares approximation. Unit 19 /
    Published 1972
    “...Open University, Linear Mathematics Course Team...”
  6. 6
    Euclidean Spaces : Convergence and bases.Unit 20 /
    Published 1972
    “...Open University, Linear Mathematics Course Team...”
  7. 7
    Linear mathematics. Units 21 and 22 /
    Published 1972
    “...Open University, Linear Mathematics Course Team...”
  8. 8
    Wave equation, orthogonal and symmetric transformations. Units 23 and 24 /
    Published 1972
    “...Open University, Linear Mathematics Course Team...”
  9. 9
    Boundary-value problems. Unit 25 /
    Published 1972
    “...Open University, Linear Mathematics Course Team...”
  10. 10
    Chebyshev approximation. Unit 27 /
    Published 1972
    “...Open University, Linear Mathematics Course Team...”
  11. 11
    Laplace transforms /
    Published 1972
    “...Open University, Linear Mathematics Course Team...”
  12. 12
    Numerical solution of eigenvalue problems /
    Published 1972
    “...Open University, Linear Mathematics Course Team...”
  13. 13
    Heat conduction equation. Unit 32 /
    Published 1972
    “...Open University, Linear Mathematics Course Team...”
  14. 14
    Existence and uniqueness theorem for differential equations, Unit 33 /
    Published 1972
    “...Open University, Linear Mathematics Course Team...”
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