Richard Lashof
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American mathematician
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Richard Lashofmathematics Degrees
Mathematics
#1303
World Rank
#2180
Historical Rank
#542
USA Rank
Measure Theory
#3361
World Rank
#3969
Historical Rank
#968
USA Rank
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Mathematics
Richard Lashof's Degrees
- PhD Mathematics University of California, Berkeley
- Bachelors Mathematics University of California, Berkeley
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Why Is Richard Lashof Influential?
(Suggest an Edit or Addition)According to Wikipedia, Richard K. Lashof was an American mathematician. He contributed to the field of geometric and differential topology, working with Shiing-Shen Chern, Stephen Smale, among others. Lashof is regarded as "the key figure in sustaining the Chicago Mathematics Department as an international center for research and the training of topologists" by Melvin Rothenberg.
Richard Lashof's Published Works
Published Works
- On the Total Curvature of Immersed Manifolds (1957) (310)
- Principal quasifibrations and fibre homotopy equivalence of bundles (1959) (157)
- Homology of Iterated Loop Spaces (1962) (144)
- On the total curvature of immersed manifolds. II. (1958) (102)
- Microbundles and smoothing (1965) (70)
- The homotopy type of the space of diffeomorphisms. II (1974) (70)
- Closed forms on symplectic fibre bundles (1983) (67)
- Lie algebras of locally compact groups. (1957) (65)
- Groups of Automorphisms of Manifolds (1975) (54)
- POINCARE DUALITY AND COBORDISM (1963) (52)
- On the Immersion of Manifolds in Euclidean Space (1958) (47)
- Classification of knots in codimension two (1969) (40)
- Problems in Differential and Algebraic Topology. Seattle Conference, 1963 (1965) (38)
- Equivariant bundles with abelian structural group (1983) (37)
- Stability of concordances and the suspension homomorphism (1977) (35)
- Microbundles and bundles (1966) (30)
- Geometric transfer and the homotopy type of the automorphism groups of a manifold (1982) (28)
- Microbundles and bundles (1966) (26)
- Self-Intersections of Immersed Manifolds (1959) (23)
- Classification of Fibre Bundles by the Loop Space of the Base (1956) (22)
- A topological proof of the bott periodicity theorems (1961) (18)
- Triangulation of manifolds. II (1969) (17)
- Smoothing 4-manifolds (1971) (15)
- The equivariant extension theorem (1981) (15)
- Smoothing theory and Freedman's work on four manifolds (1984) (13)
- Lees' immersion theorem and the triangulation of manifolds (1969) (11)
- Some theorems of Browder and Novikov on homotopy equivalent manifolds with an application (1964) (10)
- On the Hauptvermutung, triangulation of manifolds, and $h$-cobordism (1966) (7)
- Equivariant bundles over a single orbit type (1984) (7)
- A nonsmoothable knot (1971) (5)
- On product and bundle neighborhoods (1962) (4)
- HOMOTOPY EQUIVALENCE OF FIBER BUNDLES (1958) (2)
- Lifting semifree actions (1980) (2)
- The Tangent Bundle of a Topological Manifold (1972) (2)
- Stable G-smoothing (1979) (2)
- Equivariant isotopies and submersions (1985) (2)
- Manifolds with infinitely many actions of an arithmetic group (1990) (1)
- Fibrations over spheres (1975) (1)
- Review: Norman Levitt, Grassmannians and Gauss maps in piecewise-linear topology (1990) (1)
- Lemma of disjunction—2nd form (1975) (0)
- Obstructions to equivariance (1979) (0)
- Fibrations over manifolds (1975) (0)
- CLASSIFICATION OF KNOTS IN CODIMENSION TWO BY RICHARD K. LASHOF AND JULIUS L. SHANESON (2007) (0)
- The structure of A(M×S1) (1975) (0)
- Automorphisms and concordances (1975) (0)
- Morlet's lemma of disjunction (1975) (0)
- Equivariant smoothing theory (1978) (0)
- Homogeneous Hamiltonian $G$-bundles (1994) (0)
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