Arthur Lee Dixon
#87,259
Most Influential Person Across History
British mathematician
Arthur Lee Dixon's AcademicInfluence.com Rankings
Arthur Lee Dixonmathematics Degrees
Mathematics
#6544
Historical Rank
Differential Geometry
#187
Historical Rank
Geometry
#256
Historical Rank
Algebra
#503
Historical Rank

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Mathematics
Arthur Lee Dixon's Degrees
- Masters Mathematics University of Oxford
Why Is Arthur Lee Dixon Influential?
(Suggest an Edit or Addition)According to Wikipedia, Arthur Lee Dixon FRS was a British mathematician and holder of the Waynflete Professorship of Pure Mathematics at the University of Oxford. Early life and education Dixon was born on 27 November 1867 in Pickering, North Riding of Yorkshire to G.T. Dixon, and was the younger brother of Alfred Cardew Dixon. From 1879 to 1885 he studied at Kingswood School, before matriculating at Worcester College, Oxford as a scholar to study mathematics.
Arthur Lee Dixon'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
- The Eliminant of Three Quantics in two Independent Variables (265)
- On a Form of the Eliminant of Two Quantics (70)
- LATTICE-POINT SUMMATION FORMULAE (1931) (28)
- Generalization of Legendre's Formula KE′‐(K‐E)K′=12π (25)
- SOME SUMMATIONS OVER THE LATTICE POINTS OF A CIRCLE (I) (1934) (21)
- A class of discontinuous integral (1936) (20)
- INTEGRALS FOR THE PRODUCT OF TWO BESSEL FUNCTIONS (1933) (19)
- ON THE SUMMATION FORMULAE OF VORONOÏ AND POISSON (1937) (15)
- Infinite integrals of Bessel functions (1935) (12)
- INFINITE INTEGRALS IN THE THEORY OF BESSEL FUNCTIONS (10)
- The Eliminant of the Equations of Four Quadric Surfaces (6)
- ON DIVISOR TRANSFORMS (1932) (4)
- Symbolical Expressions for the Eliminant of Two Binary Quantics (4)
- The Eliminant of Three Quantics in two Independent Variables: (Second Paper.) (4)
- On the Lines on a Cubic Surface, Schur Quadrics, and Quadrics Through Six of the Lines (1926) (4)
- On Cesàaro Sums (1932) (3)
- On the Evaluation of Certain Definite Integrals by Means of Gamma Functions (3)
- A Proof of Schläfli's Theorem about the Double Six (1935) (3)
- Some Results in the Theory of Elimination (1909) (2)
- A DIRECT PROOF OF NICHOLSON'S INTEGRAL (2)
- The Potential of Cyclides (1895) (2)
- Planes, Points, and Surfaces Associated with a Cubic Surface (1934) (2)
- On Cubic Surfaces, Milne Quadrics, and Other Envelopes (2)
- A PROOF OF HADAMARD'S THEOREM AS TO THE MAXIMUM VALUE OF THE MODULUS OF A DETERMINANT (1932) (0)
- 1041. A proof of the theorems of Feuerbach and Hart (1932) (0)
- The New Series of the Police Journal (1933) (0)
- Note on the Potential of Rings (1896) (0)
- Interpolation Forms in the Algebra of Invariants (0)
- On a Theorem for Confocal Bicircular Quartics and Cyclides, corresponding to Ivory's Theorem for Confocal Conics and Conicoids (1892) (0)
- A NOTE ON HYPERGEOMETRIC SERIES (0)
- Some Covariants of a Plane Cubic Curve (1926) (0)
- On Cubic Surfaces.—The Reduction of a Quaternary Cubic from the Sum of Six Cubes to the Sum of Five (0)
- Truncheons and Tipstaves (1949) (0)
- ON SKEW POLYGONS WHOSE SIDES ARE, ALTERNATELY, GENERATORS OF TWO QUADRIC SURFACES (1936) (0)
- Addition Theorems for Hyperelliptic Integrals (1901) (0)
- An Addition Theorem for Hyperelliptic Theta-Functions (1900) (0)
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