Below is the program for the Boston-Keio Summer Workshop.
The Theme of $p$-adic Variation in Number Theory: $p$-Adic $L$-functions, Eigenvarieties, and a Conjecture of Urban (1)
The polylogarithm and special values of complex and $p$-adic $L$-functions (1)
The Lubin-Tate perfectoid (1)
On Iwasawa invariants of $\,\mathbb{Z}_p$-extensions of an imaginary quadratic field
The Galois action on the ideal class groups for CM-fields
On the isomorphism classes of Iwasawa modules
The Lubin-Tate perfectoid (2)
The Theme of $p$-adic Variation in Number Theory: $p$-Adic $L$-functions, Eigenvarieties, and a Conjecture of Urban (2)
The polylogarithm and special values of complex and $p$-adic $L$-functions (2)
Construction of $p$-adic Hecke $L$-functions using the Kronecker theta function in the cyclotomic supersingular case
An easy case of the Brumer-Stark conjecture
Constructing anticyclotomic $p$-adic $L$-functions of modular forms
A certain example for non-abelian Brumer's conjecture
Selmer modules in Perrin-Riou's Iwasawa theory
Zariski density of crystalline representations for any $p$-adic field
The Tate-Shafaravich group of an elliptic curve in cyclotomic $\mathbb{Z}_p$-extensions
The polylogarithm and special values of complex and $p$-adic $L$-functions (3)
The Lubin-Tate perfectoid (3)
The Theme of $p$-adic Variation in Number Theory: $p$-Adic $L$-functions, Eigenvarieties, and a Conjecture of Urban (3)
$p$-adic Eisenstein-Kronecker series and special values of $p$-adic $L$-functions
$K$-groups of number fields in a $\widehat{\mathbb{Z}}$-extension
Kummer étale $K$-theory and its application