3 citations · 11 across the 16 of their papers we have counts for
16 papers
On derivatives of Kato's Euler system and the Mazur-Tate Conjecture
David Burns, Masato Kurihara, Takamichi Sano
We provide a new interpretation of the Mazur-Tate Conjecture and then use it to obtain the first (unconditional) theoretical evidence in support of the conjecture for elliptic curv…
Notes on the dual of the ideal class groups of CM-fields
Masato Kurihara
In this paper, for a CM abelian extension of number fields, we propose a conjecture which describes completely the Fitting ideal of the minus part of the Pontryagin dual of t…
Fitting ideals of -ramified Iwasawa modules over totally real fields
Cornelius Greither, Takenori Kataoka, Masato Kurihara
We completely calculate the Fitting ideal of the classical -ramified Iwasawa module for any abelian extension of totally real fields, using the shifted Fitting ideals rece…
On derivatives of Kato's Euler system for elliptic curves
David Burns, Masato Kurihara, Takamichi Sano
In this paper we study a new conjecture concerning Kato's Euler system of zeta elements for elliptic curves over . This conjecture, which we refer to as the `Genera…
On the refined conjectures on Fitting ideals of Selmer groups of elliptic curves with supersingular reduction
Chan-Ho Kim, Masato Kurihara
In this paper, we study the Fitting ideals of Selmer groups over finite subextensions in the cyclotomic -extension of of an elliptic curve over $\mathbb{…
Longest Common Subsequence in at Least Length Order-Isomorphic Substrings
Yohei Ueki, Diptarama, Masatoshi Kurihara +6
We consider the longest common subsequence (LCS) problem with the restriction that the common subsequence is required to consist of at least length substrings. First, we show a…