Andrew Schultz

Galois Module Structure of pTh-Power Classes of Cyclic Extensions of Degree pn

In the mid-1960s Borevi

A Five Color Zero-Sum Generalization

\setminus

Hilbert 90 for Galois Cohomology

v\{c\} and Faddeev initiated the study of the Galois module structure of groups of \

Hilbert 90 for Biquadratic Extensions

p\

Galois

th-power classes of cyclic extensions \

p

K/F\

-groups and Galois modules

of \

p-GROUPS HAVE UNBOUNDED REALIZATION MULTIPLICITY

p\

On Hamiltonians for six-vertex models

th-power degree. They determined the structure of these modules in the case when \

Enhancing Proof Writing via Cross-Institutional Peer Review.

F\