Clarence Lemuel Elisha Moore
#58,583
Most Influential Person Across History
American mathematician
Clarence Lemuel Elisha Moore's AcademicInfluence.com Rankings
Clarence Lemuel Elisha Mooremathematics Degrees
Mathematics
#2961
Historical Rank
Measure Theory
#5382
Historical Rank

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Mathematics
Clarence Lemuel Elisha Moore's Degrees
- PhD Mathematics University of Chicago
Why Is Clarence Lemuel Elisha Moore Influential?
(Suggest an Edit or Addition)According to Wikipedia, Clarence Lemuel Elisha Moore was an American mathematics professor, specializing in algebraic geometry and Riemannian geometry. He is chiefly remembered for the memorial eponymous C. L. E. Moore instructorship at the Massachusetts Institute of Technology; this prestigious instructorship has produced many famous mathematicians, including three Fields medal winners: Paul Cohen, Daniel Quillen, and Curtis T. McMullen.
Clarence Lemuel Elisha Moore'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
- Surfaces of Rotation in a Space of Four Dimensions (1919) (64)
- Differential Geometry of Two Dimensional Surfaces in Hyperspace (34)
- Rotation surfaces of constant curvature in space of four dimensions (1920) (27)
- A General Theory of Surfaces. (1916) (17)
- Review: D. M. Y. Sommerville, An Introduction to the Geometry of $n$ Dimensions (1930) (8)
- Rotations in Hyperspace (5)
- Note on minimal varieties in hyperspace (1921) (4)
- Translation surfaces in hyperspace (1918) (4)
- Geodesics of Pfaffians (1931) (4)
- Infinitesimal Properties of Lines in S₄ with Applications to Circles in S₃ (2)
- Systems of Linear Partial Differential Equations (1930) (2)
- Grassmannian Geometry in Riemannian Space (2)
- The fourth International Congress of Mathematicians (1908) (2)
- The Dyadics Which Occur in a Point Space of Three Dimensions (2)
- Note on Normal Sections of a Surface in a Space of N Dimensions (2)
- Geometry Whose Element of Arc Is a Linear Differential Form, with Application to the Study of Minimum Developables (2)
- Circles Orthogonal to a Given Sphere (2)
- Note on the Normal Planes to a Surface in a Space of Four Dimensions (1922) (1)
- Note on Congruences in Riemannian Space (1928) (1)
- Note on Surfaces in a Non‐Riemannian Space (1927) (1)
- Minimal Varieties of Two and Three Dimensions Whose Element of Arc is a Perfect Square (1)
- A Substitute for Dupin's Indicatrix (1917) (1)
- The Geometry of Algebraic Pfaffians (1931) (1)
- Note on Geometrical Products. (1920) (1)
- Hypersurfaces for Which the Codazzi Equations Take the Simplest Form (1929) (1)
- Motions in Hyperspace (1918) (1)
- The fourth International Congress of Mathematicians: sectional meetings (1908) (1)
- Pfaffians in Parametric Form (1931) (1)
- Geometry of a Complex of Curves in a Riemannian Space ofnDimensions (1929) (1)
- Rotations in Space of Even Dimensions (1)
- Surfaces in hyperspace which have a tangent line with three-point contact passing through each point (1912) (1)
- Note on the Vanishing of the Determinant of the Second Fundamental Form of a Hypersurface (1923) (1)
- Principal Directions in a SubspaceVmImmersed in a Riemannian SpaceVn (1929) (1)
- Conjugate Directions on a Hypersurface in a Space of Four Dimensions and Some Allied Curves (1)
- A Theory of Linear Distance and Angle (0)
- Review: D. J. Struik, Grundzüge der Mehrdimensionalen Differentialgeometrie in direkter Darstellung (0)
- Some Properties of Lines in Space of Four Dimensions and their Interpretation in the Geometry of the Circle in Space of Three Dimensions (0)
- Book Review: Der Ricci-Kalkül (0)
- Book Review: I.Der Vierdimensionale Raum (1930) (0)
- Cesàro–Kowalewski's Algebraic Analysis and Infinitesimal Calculus (1905) (0)
- Review: K. P. Williams, Dynamics of the Airplane (1921) (0)
- An Algebra of Plane Projective Geometry (0)
- Differential Projective Geometry of a System of Pfaffian Differential Equations (1930) (0)
- Review: A. R. Forsyth, Geometry of Four Dimensions (1931) (0)
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