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Thematic Program in Commutative Algebra and Applications

Commutative algebra, the study of commutative rings and their modules, is a central field in mathematics. It plays a fundamental role in linking together algebra, geometry, and combinatorics. Commutative algebra provides the algebraic language used within algebraic geometry, and via the Stanley-Reisner correspondence, commutative algebraic techniques can be brought to bear upon problems in combinatorics.



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Thematic Program in Commutative Algebra and Applications

https://www.fields.utoronto.ca/activities/24-25/commutative

Commutative algebra, the study of commutative rings and their modules, is a central field in mathematics. It plays a fundamental role in linking together algebra, geometry, and combinatorics. Commutative algebra provides the algebraic language used within algebraic geometry, and via the Stanley-Reisner correspondence, commutative algebraic techniques can be brought to bear upon problems in combinatorics.



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https://www.fields.utoronto.ca/activities/24-25/commutative

Thematic Program in Commutative Algebra and Applications

Commutative algebra, the study of commutative rings and their modules, is a central field in mathematics. It plays a fundamental role in linking together algebra, geometry, and combinatorics. Commutative algebra provides the algebraic language used within algebraic geometry, and via the Stanley-Reisner correspondence, commutative algebraic techniques can be brought to bear upon problems in combinatorics.

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      Commutative algebra, the study of commutative rings and their modules, is a central field in mathematics. It plays a fundamental role in linking together algebra, geometry, and combinatorics. Commutative algebra provides the algebraic language used within algebraic geometry, and via the Stanley-Reisner correspondence, commutative algebraic techniques can be brought to bear upon problems in combinatorics.
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