Harris Hancock
#152,256
Most Influential Person Across History
Mathematician
Harris Hancock's AcademicInfluence.com Rankings
Download Badge
Mathematics
Harris Hancock's Degrees
- PhD Mathematics University of Chicago
Why Is Harris Hancock Influential?
(Suggest an Edit or Addition)According to Wikipedia, Harris Hancock was a mathematics professor at the University of Cincinnati who worked on algebraic number theory and related areas. He was the brother of the horse breeder Arthur B. Hancock. Biography Harris Hancock was born at his family's estate, Ellerslie, in Albemarle County, Virginia on May 14, 1867. He graduated from the University of Virginia's school of mathematics in 1886. He received an AB from Johns Hopkins University in 1888, an AM and PhD from the University of Berlin in 1894, and an ScD from the University of Paris in 1901.
Harris Hancock's Published Works
Number of citations in a given year to any of this author's works
Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author
Published Works
- Theory of Maxima and Minima (1919) (121)
- Development of the Minkowski Geometry of Numbers (1939) (48)
- THE FOUNDATIONS OF THE THEORY OF ALGEBRAIC NUMBERS. (1925) (8)
- The Analogy of the Theory of Kummer's Ideal Numbers with Chemistry and its Prototype in Plato's Concept of Idea and Number (1928) (2)
- Lectures on the Theory of Elliptic Functions. Volume I. Analysis, First Edition (2)
- On the Number of Catenaries That May be Drawn Through Two Fixed Points (2)
- THE DENSEST POSITION OF HOMOLOGOUS BODIES. (1938) (1)
- Trigonometric realms of rationality (1925) (1)
- The Calculus of Variations: Derivation of Some of the Fundamental Weierstrassian Formulae (1)
- Chapter VI: The form of the solutions of the differential equation G = 0 (0)
- Chapter I: Certain fundamental conceptions in the theory of analytic functions (0)
- Chapter II: Theory of maxima and minima of functions of several variables that are subjected to no subsidiary conditions (0)
- Chapter II: Examples of special variations of curves. Applications to the catenary (0)
- Chapter I: Preliminary notions (0)
- Calculus of Variations: Further Discussion of the First Variation and the Solution of the Differential Equation G = 0 for Several Interesting Examples (0)
- Table of formulas (0)
- Chapter VII: Removal of certain limitations that have been made. Integration of the differential equation G=0 for the problems of chapter i (0)
- Chapter XVI: The determination of the curve of given length and given end-points, whose center of gravity lies the lowest (0)
- Chapter VIII: The second variation ; its sign determined by that of the function F1 (0)
- On the reduction of Kronecker's modular systems whose elements are functions of two and three variables. (0)
- Chapter IV: Properties of the function F(x, y, x', y') (0)
- 0686 Application for Pension [and Related Records] (1912) (0)
- Chapter III: Properties of the catenary (0)
- Primary Prime Functions in Several Variables and a Generalization of an Important Theorem of Dedekind (0)
- The “Mystic” Numeral 7 (1927) (0)
- Chapter XIII: Elliptic integrals of the second kind (0)
- Chapter XII: Doubly periodic functions of the second sort (0)
- Lectures on the calculus of variations (0)
- Canonical forms for the unique representation of Kroneckers modular system. (0)
- Chapter V: The variation of curves expressed analytically. The first variation (0)
- Chapter XIII: Statement of the problem. Derivation of the necessary conditions (0)
- Chapter XII: A fourth and final condition for the existence of a maximum or a minimum, and a proof that the conditions which have been given are sufficient (0)
- Chapter I: Presentation of the principal problems of the calculus of variations (0)
- Chapter XVIII: The theta- and sigma-functions when special values are given to the argument (0)
- Chapter VII: The problem of inversion (0)
- THE FOUNDATION OF THE THEORY OF ALGEBRAIC NUMBERS. (1925) (0)
- The Foundations of the Elliptic Functions (1920) (0)
- Chapter XXI: The determination of all analytic functions which have algebraic addition-theorems (0)
- On the evaluation of the elliptic transcendents $\eta _2$ and $\eta '_2$ (0)
- Chapter XV: Restricted variations. The theorems of steiner (0)
- Problems for Solution: [2908-2919] (1921) (0)
- Chapter XVII: The sigma-functions (0)
- Chapter IX: Conjugate points (0)
- Remarks on elliptic integrals (1918) (0)
- Chapter X: The Jacobi theta-functions (0)
- Chapter V: Construction of doubly periodic functions (0)
- Chapter XVII: The sufficient conditions (0)
This paper list is powered by the following services:
Other Resources About Harris Hancock
What Schools Are Affiliated With Harris Hancock?
Harris Hancock is affiliated with the following schools:
