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Alumni
Alumni
Year | Name | Degree | Advisor | Thesis/Paper URL | Employment after Graduation | |
---|---|---|---|---|---|---|
Pomeroy, C. David | M.A. | Orthogonal polynomials | ||||
Andrews, Alfred W. | M.A. | Milne, W. E. | A study of the wave equation for the dipole | |||
Price, James Ferris | M.A. | Milne, W. E. | Orthogonal polynomials for curve fitting | |||
Stone, William Matthewson | M.A. | Milne, W. E. | Biorthogonal functions for frequency distributions | |||
Porter, Ruth Ellen | M.S. | Milne, W. E. | Fourier's series for practical use | |||
Lien, Roy Harold | M.S. | Milne, W. E. | Numerical solution of the second order differential equation | |||
Morris, C. Gordon | M.A. | Scheffe, H. | A study of the differential equation d^2w/dz^2 + (m + z^2)w=0 | |||
Bridger, Clyde Arthur | M.S. | Milne, W. E. | On the numerical integration of the second order differential equation with assigned end points | |||
Youngberg, Mabel Ellen | M.S. | Milne, W. E. | Formulas for mechanical quadrature of irrational functions | |||
Millican, Jean Elizabeth | M.S. | Milne, W. E. | A Study of the Differential Equation (1-x^2)d^2z/dx^2 - 3x dz/dx + (m^2-1)z = 0 | |||
Conrad, Ralph Cornelius | M.S. | Milne, W. E. | A New Method of Numerical Integration of Differential Equations of the THird Order | |||
Fryer, Holly Clair | M.S. | Milne, W. E. | A Study of the Differential Equation d^2 w/dz^2 + z^n w = 0 |