A structured visual guide to the major mathematical areas and their relationships.
Search by code, branch, topic, subtopic, or a keyword from the descriptions.
This subtopic studies K-theory in number theory and arithmetic, linking algebraic K-groups with arithmetic invariants and special values of L-functions.
19F05 studies generalized class field theory in k-theory in number theory and arithmetic. It connects K-theoretic invariants with arithmetic objects such as number fields, zeta values, regulators, and étale cohomology.
K-Theory In Number Theory And Arithmetic (Wikipedia)
Used to study arithmetic invariants, regulators, and special values of L-functions.
19F10 studies etale cohomology, higher regulators, zeta and $l$-functions in k-theory in number theory and arithmetic. It connects K-theoretic invariants with arithmetic objects such as number fields, zeta values, regulators, and étale cohomology.
K-Theory In Number Theory And Arithmetic (Wikipedia)
Used to study arithmetic invariants, regulators, and special values of L-functions.
19F15 studies symbols and arithmetic in k-theory in number theory and arithmetic. It connects K-theoretic invariants with arithmetic objects such as number fields, zeta values, regulators, and étale cohomology.
K-Theory In Number Theory And Arithmetic (Wikipedia)
Used to study arithmetic invariants, regulators, and special values of L-functions.
19F27 studies etale cohomology and $k$-theory of fields in k-theory in number theory and arithmetic. It connects K-theoretic invariants with arithmetic objects such as number fields, zeta values, regulators, and étale cohomology.
K-Theory In Number Theory And Arithmetic (Wikipedia)
Used to study arithmetic invariants, regulators, and special values of L-functions.