Collection Contents
Book Chapters
Chapter 3 Tensor analysis
Chapter 4 Tensors in physics
Chapter 5 The gravitational field equations in free space
Chapter 6 The Schwarzschild solution and its consequences: experimental tests of general relativity
Chapter 10 [no title]
Chapter 11 Cosmology and astronomy
Chapter [11] Cosmology and astronomy
Chapter 12 Cosmological models
Chapter [12] Cosmological models
Chapter 13 Electromagnetism and general relativity
Bibliographies for the chapters
Table of contents; part of chapter 13
Assorted additions to chapters
Chapter 1 Phase plane; singular points (1956)
Chapter 2 Conservative systems
Chapter 3 Limit cycles of Poincare
Chapter 4 Geometric analysis of periodic solutions
Chapter 5 Stability (variational equations; characteristic exponents)
Chapter 6 Stability (Liapounov)
Chapter 7 Theory of bifurcations
Chapter 8 Cylindrical and toroidal phase spaces
Chapter 9 Methods of solutions by series
Chapter 10 Periodic solutions
Chapter 11 Determination of characteristic exponents
Chapter 12 Asymptotic methods
Chapter 13 Asymptotic methods of Kryloff - Bogolinboff
Chapter 14 Stroboscopic method
Other Writings
Applications of variational methods in the theory of conformal mapping - tss and correspondence 1955-56
Applications of variational methods in the theory of conformal mapping - mss
Calculus - mss, not in Schiffer's hand
Complex analysis I. Stanford - mss 1979
Conformal mapping. Stanford (1 of 3) - mss 1960
Conformal mapping. Stanford (2 of 3) - mss 1960
Conformal mapping. Stanford (3 of 3) - mss 1960
Differentiable and sense preserving mappings - mss
Differential and integral calculus. Stanford - mss 1955
External problems on doubly connected domains - mss
Fredholm Eigen Values of Plane Domains, Pacific Journal of Mathematics, Vol. 7, No. 2, 1957
Fredholm Eigenvalues and conformal mapping of multiply connected domains (Schiffer and G. Springer) - tss
Function of a complex variable I. Stanford - mss 1960
Function of a complex variable. Stanford (1 of 2) - mss 1964
Function of a complex variable. Stanford (2 of 2) - mss 1964
Galois theory. Stanford Spring Quarter [possibly a lecture] - mss 1954
Introduction to general relativity. Stanford (1 of 2) - mss 1979
Introduction to general relativity. Stanford (2 of 2) - mss 1979
Mathematical methods of physics. Stanford - mss 1963
Miscellaneous manuscripts: period matrix; section 2 distortion theorems - mss
On the fourth coefficient of bounded univalent functions (Schiffer and O. Tammi) - mss, not in Schiffer's hand
Ordinary differential equations. Stanford - mss 1953
Partial Differential Equations of the elliptic type - tss
Partial Differential Equations of the elliptic type - tss
Perspectives in mathematics. Stanford - mss 1972
QC mappings, chapters on - tss
Some consequences of the Riemann-Roch theorem - mss
Theory of analytic functions. Stanford - mss 1975
Theory of the second (?) variation - mss
Variation of domain functionals. Pasadena, - mss 1953
Research Notes
Miscellaneous: formulas
Notes: A non-local estimate for A5
Notes and reprint, The Local Maximum Theorem for the Coefficients of Univalent Functions (P. R. Garabedian and Schiffer), Archive for Rational Mechanics and Analysis, Vol. 26, No. 1, 1967
Notes and reprints, Pederson, Roger N. On Unitary Properties of Grunsky's Matrix, Archive for Rational Mechanics and Analysis, Vol. 29, No. 5, 1968; On the Bieberbach Conjecture for Even n (Garabedian, Ross & Schiffer), Journal of Mathematics and Mechanics, Nov. 14, No. 6, 1965
Notes 1
Notes 2
Notes 3
Notes 4
Correspondence and Miscellaneous
Fuller, Robert W. - letter, 1963
Minorsky, Nicolai - correspondence and text, 1955
Minorsky, Nicolai - correspondence, 1958
Van der Corput, J. G. - letter, 1958
Schiffer, Dinah - "You" [personal information on Schiffer as a child]
Accession ARCH.2015-049 Additional Materials: Book Chapters
Physical Model for Conformal Mapping I (Handwritten)
Physical Model for Conformal Mappings I
Physical Model for Conformal Mappings I
Potential Theory in the Plane II (Handwritten)
Potential Theory in the Plane II
Transfinite Diameter and Lemniscates III (Handwritten)
Transfinite Diameter and Lemniscates III
Normal Families; Riemann's Mapping Theorem IV (Handwritten)
Normal Families; Riemann's Mapping Theorem IV
Normal Families; Riemann's Mapping Theorem IV
Techniques and Applications of Conformal Mapping V (Handwritten)
Techniques and Applications of Conformal Mapping V
Conformal Mapping at the Boundary VI
Conformal Mapping at the Boundary VI
The Elementary Theory of Univalent Functions VII (Handwritten)
Elementary Theory of Univalent Functions VII
Kernel Functions and Their Properties VIII (Handwritten)
Kernel Function and Their Properties VIII
Applications of the Kernel Functions to Conformal Mapping IX (Handwritten)
Applications of the Kernel Functions to Conformal Mapping IX
Variational Methods in Conformal Mapping X (Handwritten)
Extremum Problems in Conformal Mappings XI (Handwritten)
The Lowner Differential Equation XIV
Variations within Special Families of Univalent Functions XV
Plates