Morton L. Curtis

Q: What Schools Are Affiliated With Morton L. Curtis

Morton L. Curtis is affiliated with the following schools: Rice University, Florida State University, University of Michigan

Morton L. Curtis's AcademicInfluence.com Rankings

Morton L. Curtis

Mathematics

#2437

Historical Rank

Measure Theory

#4784

Historical Rank

mathematics Degrees

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Mathematics

Why Is Morton L. Curtis Influential?

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According to Wikipedia, Morton Landers Curtis was an American mathematician, an expert on group theory and the W. L. Moody, Jr. Professor of Mathematics at Rice University. Born in Texas, Curtis earned a bachelor's degree in 1948 from Texas A&I University, and received his Ph.D. in 1951 from the University of Michigan under the supervision of Raymond Louis Wilder. Subsequently, he taught mathematics at Florida State University before moving to Rice. At Rice, he was the Ph.D. advisor of well-known mathematician John Morgan.

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Morton L. Curtis'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

Free groups and handlebodies (1965) (127)
n-Space Modulo an Arc (1962) (50)
The fundamental group of one-dimensional spaces (1959) (44)
Knotted 2-Spheres in the 4-Sphere (1959) (42)
SINGULAR HOMOLOGY OF ONE-DIMENSIONAL SPACES (1959) (33)
Cartesian products with intervals (1961) (31)
Homotopy groups of one-dimensional spaces (1957) (28)
Infinite sums of manifolds (1965) (27)
Normalizers of maximal tori (1974) (25)
Effects of outside storage on the energy potential of hardwood particulate fuels: Part II. Higher and net heating values. (1983) (24)
Abstract Linear Algebra (1990) (24)
Effects of outside storage on the energy potential of hardwood particulate fuels: part 1. Moisture content and temperature (1983) (19)
Extended Nielsen Operations in Free Groups (1966) (18)
On the polyhedral Schoenflies theorem (1960) (18)
THE EXISTENCE OF CERTAIN TYPES OF MANIFOLDS (1959) (13)
Deformation-Free Continua (1953) (12)
A theorem on dimension (1952) (10)
Two new $H$-spaces (1970) (10)
An imbedding theorem (1957) (8)
H-spaces which are bundles over S7 (1971) (8)
Cellularity of sets in products. (1962) (5)
Imbedding Decompositions of E 3 in E 4 (1960) (5)
Shrinking continua in 3-space (1961) (4)
On product and bundle neighborhoods (1962) (4)
THE COVERING HOMOTOPY THEOREM (1956) (4)
Finite dimensional $H$-spaces (1971) (3)
Imbedding decompositions of ³ in ⁴ (1960) (3)
H-spaces Mod p (II) (1971) (3)
Review: P. J. Hilton, An introduction to homotopy theory (1954) (2)
Rings and Polynomials (1990) (2)
USE OF PATTERN RECOGNITION TECHNIQUES FOR TYPING AND IDENTIFICATION OF OIL SPILLS (1977) (2)
Homotopically homogeneous polyhedra. (1961) (2)
HOMOTOPY EQUIVALENCE OF FIBER BUNDLES (1958) (2)
A note on Kosiński's r-spaces (1958) (1)
Groups which are cogroups (1969) (1)
A note on monotone deformation-free mappings (1954) (1)
Vector Spaces and Linear Maps (1990) (1)
CLASSIFICATION SPACES FOR A CLASS OF FIBER SPACES (1954) (1)
The Annual meeting in Miami (1964) (1)
Self-Linked Subgroups of Semigroups (1959) (1)
Smoothness conditions on continua in euclidean space. (1967) (1)
Imbedding decompositions of $E\sp{3}$ in $E\sp{4}$ (1960) (0)
Inner Product Spaces (1990) (0)
Addendum to finite dimensional $H$-spaces (1971) (0)
The November meeting in Atlanta (1964) (0)
Normalizers, Weyl Groups (1979) (0)
HP∞, Genuine and counterfeit (1978) (0)
Certain subgroups of the homotopy groups. (1957) (0)
Matrices and Determinants (1990) (0)
General Linear Groups (1979) (0)
SO(3) and Sp(1) (1979) (0)
Errata: A Theorem on Dimension (1952) (0)
A proof of deRham's theorem (1970) (0)
Exponential and Logarithm (1979) (0)
A homotopy theoretic approach to lie groups (1975) (0)
Conjugacy of Maximal Tori (1979) (0)
Covering by Maximal Tori (1979) (0)

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Other Resources About Morton L. Curtis

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What Schools Are Affiliated With Morton L. Curtis?

Morton L. Curtis is affiliated with the following schools: