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PROFESSOR |
TITLE |
DEGREE and AREA of SPECIALIZATION |
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Professor |
Ph.D., University of Wisconsin, 1968, Complex Analysis. |
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Assistant Professor |
Ph.D., Massachusetts Institute of Technology, 2003. Algebraic geometry, Arithmetic geometry. |
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Associate Professor |
Ph.D., Cornell University, 1980. Representations of Lie groups, harmonic analysis. |
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Professor |
Ph.D., Stanford University, 1986. Differential geometry. |
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Assistant Professor |
Ph.D., University of California at Davis, 2006. Statistics. |
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Professor |
Ph.D., California Institute of Technology, 1989. Differential geometry, dynamical systems. |
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Undergraduate Advisor & Professor |
Ph.D., University of Rochester, 1970. General topology: structure of metric spaces with certain properties from descriptive set theory, such as absolute k-analytic sets; possible connections to the axioms of set theory. |
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William Chauvenet Lecturer |
Ph.D., Norwegian University of Science and Technology (NTNU), 2006. Complex Analysis. |
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Professor |
Ph.D., University of California, Berkeley, 1968. Differential geometry: submanifolds of homogeneous spaces, contact, harmonic maps of surfaces into Riemannian spaces, the method of moving frames. |
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Professor |
Ph.D., Princeton University, 1974. Several complex variables; harmonic analysis, partial differential equations, geometry, interpolation of operators, complex function theory, real analysis. |
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Graduate Advisor & Professor |
Ph.D., Bombay University, 1981. Algebraic geometry, commutative algebra. |
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Assistant Professor |
Ph.D., University of Illinois, Champaign-Urbana, 2003. |
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William Chauvenet Lecturer |
Ph.D., University of California, Berkeley, 2006. Supermanifolds, Lie groupoids and Lie algebroids, symplectic and Poisson geometry, equivariant cohomology, homotopy theory. |
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Professor |
Ph.D., University of California at Berkeley, 1989. Analysis, especially Operator Theory and Function Spaces. |
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Visiting Professor |
Ph.D., University of Michigan, Ann Arbor, 1986. Visiting from the University of Tennessee. Operator Theory and Complex Analysis. |
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Professor |
Ph.D., Cornell University, 1992. Low-dimensional topology. |
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Professor |
Ph.D., Harvard University, 1970. Complex analysis, harmonic analysis, spaces of analytic functions, function algebras; interpolation theory. |
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Professor |
Ph.D., California Institute of Technology, 1964. Probability and statistics; population biology, Mathematical genetics. | |
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Associate Professor |
Ph.D., City University of New York, 1970. Algebraic K-theory; quadratic and hermitian forms over fields; homology and cohomology of the classical linear groups. |
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Associate Professor |
Ph.D., Rutgers University, 1996. Algebraic and Topological Combinatorics. |
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Professor |
Ph.D., University of Chicago, 1965. Statistics and statistical computation; application of statistics to medicine. |
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Assistant Professor |
Ph.D., University of California at Berkeley, 2004. Symplectic geometry, noncommutative geometry, mathematical physics. |
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Coordinator of Lower Division Teaching |
Ph.D., University Utah, 2002. Geometry. |
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Professor |
Ph.D., University of California at Berkeley, 1994. Functional analysis and quantization. |
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Elinor Anheuser Professor |
Ph.D. University of Chicago, 1956. Interpolation of operators; Harmonic analysis: convolution operators on classical groups and Lie groups; relations of harmonic analysis to partial differential equations, especially Cauchy-Riemann systems; Hardy spaces; transference; wavelets. | |
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Professor |
Ph.D., Yale University, 1985. Harmonic analysis, wavelets, numerical algorithms for data compression. |
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Professor |
Ph.D., Washington University, 1971. Harmonic Analysis: Differential geometry: groups of isometries homogeneous Riemannian manifolds; isospectral manifolds; generalizations of harmonic analysis on symmetric spaces. |
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William Chauvenet Lecturer |
Ph.D., Cornell University, 2005. Geometric conbinatorics of posets, the subgroup lattice and related posets. |
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Chairman & Professor |
Ph.D., Columbia University, 1975. Commutative algebra: properties of algebras over an arbitrary base ring that might characterize them as polynomial or symmetric algebras; automorphism groups of polynomial algebras. Algebraic Geometry: geometry of affine n-space and its automorphisms. |
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Associate Professor |
Ph.D., University of Chicago, 1966. Algebras: relationship between the structure of a commutative ring and the properties of full matrix rings formed from it; structure of the endomorphism ring and the automorphism group of a module over a commutative Noetherian ring; computer generation of calculus examinations; computer algebra. |
| PROFESSOR | DEGREE and AREA of SPECIALIZATION |
| William M. Boothby | Ph.D., University of Michigan, 1949. Differential Geometry. |
| Lawrence Conlon | Ph.D., Harvard University, 1963. Differential topology, with special emphasis on foliated manifolds: smoothability of foliations, characteristic classes of foliations. |
| James A. Jenkins | Ph.D., Harvard University, 1948. Complex analysis. |
| Robert H. McDowell | Ph.D., Purdue University, 1959. General topology. |
| A. Edward Nussbaum | Ph.D., Columbia University, 1957. Functional analysis. |