Languages
Cox, David A.
Overview
Works: | 44 works in 1 publications in 1 languages |
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Titles
Primes of the form x2 + ny2 = Fermat, class field theory, and complex multiplication /
by:
Cox, David A.
(Electronic resources)
Ideals, varieties, and algorithms = an introduction to computational algebraic geometry and commutative algebra /
by:
Cox, David A.; Little, John.; O'Shea, Donal.; SpringerLink (Online service)
(Electronic resources)
Ideals, varieties, and algorithms : = an introduction to computational algebraic geometry and commutative algebra : with 91 illustrations /
by:
Cox, David A.; Little, John B.; O'Shea, Donal.
(Language materials, printed)
Using algebraic geometry /
by:
Little, John B.; O'Shea, Donal.; Cox, David A.
(Language materials, printed)
Mirror symmetry and algebraic geometry /
by:
Katz, Sheldon, (1956-); Cox, David A.
(Language materials, printed)
Ideals, varieties, and algorithms : = an introduction to computational algebraic geometry and commutative algebra /
by:
Little, John B.; O'Shea, Donal.; Cox, David A.
(Language materials, printed)
A Study of singularities on rational curves via Syzygies /
by:
Cox, David A.
(Language materials, printed)
Applications of computational algebraic geometry : = American Mathematical Society short course, January 6-7, 1997, San Diego, California /
by:
Cox, David A.; Manocha, Dinesh N.; Sturmfels, Bernd, (1962-)
(Language materials, printed)
Using algebraic geometry /
by:
Little, John B.; O'Shea, Donal.; Cox, David A.
(Language materials, printed)
Using Algebraic Geometry
by:
Little, John.; O'shea, Donal.; SpringerLink (Online service); Cox, David A.
(Language materials, printed)
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Subjects
Mirror symmetry.
Commutative algebra.
Mathematical Logic and Foundations.
Commutative Rings and Algebras.
Geometry, Algebraic- Data processing.
Algebraic Geometry.
Geometry, Algebraic.
Geometry, Algebraic- Data processing
Mathematical physics.
Mathematics.
Algorithms.
Galois theory.
Singularities (Mathematics).
Numbers, Prime.
Mathematical Software.
Commutative algebra- Data processing.
Symbolic and Algebraic Manipulation.