Springer, Eisenbud, David. Commutative Algebra: with a view toward algebraic geometry.
Research in Algebra | Ring Theory
Gillman, Leonard, and Meyer Jerison. Rings of continuous functions.
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Princeton, NJ, Gilmer, Robert W. Multiplicative ideal theory. Dekker, Kaplansky, Irving.
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Commutative rings. Boston, Kreuzer, Martin, and Lorenzo Robbiano. Computational commutative algebra 2.
Larsen, Max D. Multiplicative theory of ideals. Academic press, Matsumura, Hideyuki. Commutative ring theory. Miller, Ezra, and Bernd Sturmfels.
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Combinatorial commutative algebra. Stanley, Richard P. Combinatorics and commutative algebra. Brian Harbourne will investigate resolutions of ideals corresponding to finite sets of points with multiplicities in projective space. David Jaffe will study binary linear codes and their connections with the geometry of projective space.
Judy Walker will work on coding theory, particularly over commutative Artinian rings. Mark Walker will investigate connections between algebraic I-theory and motivic cohomology. These investigations concern central problems in commutative algebra and algebraic geometry, and many of them are continuations of successful collaborations with researchers at other institutions.
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This project will allow the research group to continue its active involvement in collaborative research and to maintain its position as a leading research group in commutative algebra and algebraic geometry. Please report errors in award information by writing to: awardsearch nsf.
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- Topics in Commutative Ring Theory | Mathematical Association of America?
- Commutative Algebra, Algebraic Geometry, and Algebraic Number Theory.
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