|
Egbert J. Miles
:The absolute minimum of a definite integral in a special field
University of Chicago,
Ph.D.
1910
|
|
Marion Ballantyne White
:The dependence of the focal point on curvature in space problems of the Calculus of Variations
University of Chicago,
Ph.D.
1910
|
|
Lloyd Lyne Dines
:The highest common factor of a system of polynomials, with an application to implicit functions
University of Chicago,
Ph.D.
1911
|
|
Charles Albert Fischer
:A generalization of Volterra’s derivative of a function of a curve
University of Chicago,
Ph.D.
1913
|
|
William Vernon Lovitt
:A type of singular points for a transformation of three variables
University of Chicago,
Ph.D.
1914
|
|
Gillie Aldah Larew
:Necessary conditions for the problem of Mayer in the Calculus of Variations
University of Chicago,
Ph.D.
1916
|
|
Archibald Sherard Merrill
:An isoperimetric problem with variable end points
University of Chicago,
Ph.D.
1916
|
|
David Melville Smith
:Jacobi’s condition for the problem of Lagrange in the Calculus of Variations
University of Chicago,
Ph.D.
1916
|
|
Kenneth Worcester Lamson
:A general Implicit Function Theorem, with an application to problems of relative minimum
University of Chicago,
Ph.D.
1917
|
|
Elizabeth Flora Le Sturgeon
:Minima of functions of lines
University of Chicago,
Ph.D.
1917
|
|
William Pinkerton Ott
:The general problem of the type of the brachistochrone with variable endpoints
University of Chicago,
Ph.D.
1917
|
|
Isaac Albert Barnett
:Differential equations with a continuous infinitude of variables
University of Chicago,
Ph.D.
1918
|
|
Elbert Howard Clarke
:On the minimum of the sum of a definite integral and a function of a point
University of Chicago,
Ph.D.
1922
|
|
Joel David Eshleman
:The Lagrange problem in parametric form in the Calculus of Variations
University of Chicago,
Ph.D.
1922
|
|
Lawrence Murray Graves
:The derivative as independent function in the Calculus of Variations
University of Chicago,
Ph.D.
1924
|
|
Jewell Constance Hughes
:A problem in the Calculus of Variations in which one endpoint is variable on a one-parameter family of curves
University of Chicago,
Ph.D.
1924
|
|
James Henry Taylor
:A generalization of Levi-Civita’s parallelism and the Frenet formulas
University of Chicago,
Ph.D.
1924
|
|
Harvey Alexander Simmons
:The first and second variation of double integral for the case of variable limits
University of Chicago,
Ph.D.
1925
|
|
Irvine Rudsdale Pounder
:A method of successive approximations for a partial differential equation of hyperbolic type
University of Chicago,
Ph.D.
1926
|
|
Marion Elizabeth Stark
:A self-adjoint boundary-value problem associated with a problem of the Calculus of Variations
University of Chicago,
Ph.D.
1926
|
|
Frederic Richard Bamforth
:A classification of boundary-value problems for a system of ordinary differential equations of the second order
University of Chicago,
Ph.D.
1927
|
|
Thomas Frederic Cope
:An analogue of Jacobi’s condition for the problem of Mayer with variable end points
University of Chicago,
Ph.D.
1927
|
|
David Roy Davis
:The inverse problem of the Calculus of Variations in higher space
University of Chicago,
Ph.D.
1927
|
|
Ernest Lloyd Mackie
:The Jacobi condition for a problem of Mayer with variable end points
University of Chicago,
Ph.D.
1927
|
|
Arthur Owen Hickson
:An application of the Calculus of Variations to boundary-value problems
University of Chicago,
Ph.D.
1928
|
|
Rosa Lea Jackson
:The boundary-value problem of the second variation for parametric problems in the Calculus of Variations
University of Chicago,
Ph.D.
1928
|
|
Marie Mathilda Johnson
:Tensors of the Calculus of Variations
University of Chicago,
Ph.D.
1928
|
|
Lincoln La Paz
:An inverse problem of the Calculus of Variations
University of Chicago,
Ph.D.
1928
|
|
Harold Hardesty Downing
:Absolute minima for space problems of the Calculus of Variations in parametric form
University of Chicago,
Ph.D.
1929
|
|
Moffatt Grier Boyce
:An envelope theorem and necessary conditions for a problem of Mayer with variable end-points
University of Chicago,
Ph.D.
1930
|
|
William Larkin Duren, Jr.
:The development of sufficient conditions in the Calculus of Variations
University of Chicago,
Ph.D.
1930
|
|
Aline Huke
:An historical and critical study of the Fundamental Lemma in the Calculus of Variations
University of Chicago,
Ph.D.
1930
|
|
Edward James McShane
:Semi-continuity in the Calculus of Variations, and absolute minima for isoperimetric problems
University of Chicago,
Ph.D.
1930
|
|
David Anton Frederick Robinson
:Fourier expansions of pseudo doubly periodic functions with applications
University of Chicago,
Ph.D.
1930
|
|
Frank Lynwood Wren
:A new theory of parametric problems in the Calculus of Variations
University of Chicago,
Ph.D.
1930
|
|
Max Coral
:The Euler–Lagrange multiplier rule for double integrals
University of Chicago,
Ph.D.
1931
|
|
Ralph Grafton Sanger
:Functions of lines and the Calculus of Variations
University of Chicago,
Ph.D.
1931
|
|
Magnus Rudolph Hestenes
:Sufficient conditions for the general problem of Mayer with variable end-points
University of Chicago,
Ph.D.
1932
|
|
Kuen-Sen Hu
:The problem of Bolza and its accessory boundary-value problem
University of Chicago,
Ph.D.
1932
|
|
Albert William Raab
:Jacobi’s condition for multiple integral problems of the Calculus of Variations
University of Chicago,
Ph.D.
1932
|
|
Julia Wells Bower
:The problem of Lagrange with finite side conditions
University of Chicago,
Ph.D.
1933
|
|
Byron Cosby, II
:Fields for multiple integrals in the Calculus of Variations
University of Chicago,
Ph.D.
1934
|
|
Irwin Earl Perlin
:Sufficient conditions for a minimum in the problem of Lagrange with isoperimetric conditions
University of Chicago,
Ph.D.
1935
|
|
Ross Harvey Bardell
:The inequalities of Morse for a parametric problem of the Calculus of Variations
University of Chicago,
Ph.D.
1936
|
|
Evelyn Prescott Wiggin
:A boundary-value problem of the Calculus of Variations
University of Chicago,
Ph.D.
1936
|
|
Carl Herbert Denbow
:A generalized form of the problem of Bolza
University of Chicago,
Ph.D.
1937
|
|
Alston Scott Householder
:The dependence of a focal point upon curvature in the Calculus of Variations
University of Chicago,
Ph.D.
1937
|
|
Nathan Abraham Moscovitch
:Studies of the inverse problem of the Calculus of Variations
University of Chicago,
Ph.D.
1937
|
|
Frederick Albert Valentine
:The problem of Lagrange with differential inequalities as added side conditions
University of Chicago,
Ph.D.
1937
|
|
Carroll Parker Brady
:The minimum of a function of integrals in the Calculus of Variations
University of Chicago,
Ph.D.
1938
|
|
Mary Kenny Landers
:The Hamilton–Jacobi theory for the problems of Bolza and Mayer
University of Chicago,
Ph.D.
1939
|
|
Aubrey Wilfred Landers, Jr.
:Invariant multiple integrals in the Calculus of Variations
University of Chicago,
Ph.D.
1939
|
|
Edward Alfred Nordhaus
:The problem of Bolza for double integrals in the Calculus of Variation
University of Chicago,
Ph.D.
1939
|
|
Ellen Clayton Stokes
:Applications of the covariant derivative of Cartan in the Calculus of Variations
University of Chicago,
Ph.D.
1939
|
