H. Kisilevsky

发表

Decomposition types in minimally tamely ramified extensions of $$\mathbb {Q}$$Q

D. Dummit, H. Kisilevsky, 2017, Research in number theory.

Decomposition Configuration Types in Minimally Tamely Ramified Extensions of $\mathbb{Q}$

D. Dummit, H. Kisilevsky, 2017, 1707.02493.

Decomposition types in minimally tamely ramified extensions of \documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\mathbb

D. Dummit, H. Kisilevsky, 2017, Research in Number Theory.

On the minimal ramification problem for semiabelian groups

J. Sonn, Danny Neftin, H. Kisilevsky, 2009, 0912.1964.

On the minimal ramification problem for ℓ-groups

J. Sonn, H. Kisilevsky, 2008, Compositio Mathematica.

On Geometric ZfExtensions of Function Fields

R. Gold, H. Kisilevsky, 1988 .

On the exponent of the ideal class groups of imaginary extensions of $_q(x)$

F. Pappalardi, H. Kisilevsky, 1995 .

On a sufficient condition for the p—class tower of a CM—field to be infinite

H. Kisilevsky, J. Labute, 1989 .

Number fields with class number congruent to 4 mod 8 and Hilbert's theorem 94

H. Kisilevsky, 1976 .

Some results related to Hilbert's theorem 94

H. Kisilevsky, 1970 .

Mild Conductive Hearing Loss and Language Development: A One Year Follow‐up Study

H. Kisilevsky, A. Schlieper, S. Mattingly, 1985, Journal of developmental and behavioral pediatrics : JDBP.

Vanishing and non‐vanishing Dirichlet twists of L‐functions of elliptic curves

Jack Fearnley, Hershy Kisilevsky, Masato Kuwata, 2007, J. Lond. Math. Soc..

Vanishing of L-functions of elliptic curves over number fields

John Fearnley, C. David, H. Kisilevsky, 2004, math/0406012.

Critical Values of Higher Derivatives of Twisted Elliptic L-Functions

Jack Fearnley, Hershy Kisilevsky, John Fearnley, 2012, Exp. Math..

Multiplicative Independence in Function Fields

H. Kisilevsky, 1993 .

Ranks of elliptic curves in cyclic sextic extensions of $\mathbb{Q}$

H. Kisilevsky, Masato Kuwata, 2023, 2304.01528.

Computation of Iwasawa Lambda invariants for imaginary quadratic fields

Jonathan W. Sands, David S. Dummit, D. Ford, 1991 .

A Generalization of a result of Sinnott

H. Kisilevsky, 1997 .

On geometric Zp-extensions of function fields

R. Gold, R. Gold, H. Kisilevsky, 1988 .

Some non-semi-simple Iwasawa modules

H. Kisilevsky, 1983 .

On Iwasawa's λ-invariant for certain $Z_l$-extensions

J. Carroll, H. Kisilevsky, 1981 .

Determining L-functions by twists

H. Kisilevsky, 2004 .

Rank determines semi-stable conductor

H. Kisilevsky, 2004 .

On the Vanishing of Twisted L-Functions of Elliptic Curves

Chantal David, Jack Fearnley, Hershy Kisilevsky, 2004, Exp. Math..