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Related papers: Period of the Ikeda-Miyawaki lift

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The Miyawaki liftings are defined by the pullbacks of Ikeda liftings. Recently, Ikeda and Yamana extended the theory of Ikeda liftings. In this paper, using their results, we establish a theory of Miyawaki liftings, both locally and…

Number Theory · Mathematics 2018-04-05 Hiraku Atobe

The Miyawaki lifting is a lifting of Siegel modular forms introduced by Ikeda in his 2006 paper. In the same paper, he also conjectured a formula for the norms of Miyawaki lifts. In this paper, we show that his conjectural formula can be…

Number Theory · Mathematics 2023-12-07 Nozomi Ito

This is a survey on Kawaguchi-Silverman conjecture.

Algebraic Geometry · Mathematics 2023-11-28 Yohsuke Matsuzawa

In this article, we review Electroweak Phase transition and some related phenomena.

High Energy Physics - Phenomenology · Physics 2016-09-21 Buddhadeb Ghosh

In this paper we prove a relation between the period of an elliptic curve and the period of its real and imaginary quadratic twists. This relation is often misstated in the literature.

Number Theory · Mathematics 2011-01-25 Vivek Pal

In this paper, we survey some recent results on the Artin conjecture and discuss some aspects for the Artin conjecture.

History and Overview · Mathematics 2007-05-23 Jae-Hyun Yang

Let $f$ be a primitive form with respect to $SL_2(Z)$. Then we propose a conjecture on the congruence between the Klingen-Eisenstein lift of the Duke-Imamoglu-Ikeda lift of $f$ and a certain lift of a vector valued Hecke eigenform with…

Number Theory · Mathematics 2022-04-28 Hiraku Atobe , Masataka Chida , Tomoyoshi Ibukiyama , Hidenori Katsurada , Takuya Yamauchi

This is an informal paper presenting historical results around the recent paper of the author about Lang's Conjecture and torsion of elliptic curves. This paper also discusses a few aspects of the proof.

Number Theory · Mathematics 2017-09-13 Benjamin Wagener

We discuss various recent advances on weak forms of the Twin Prime Conjecture.

Number Theory · Mathematics 2019-11-01 James Maynard

Miyawaki type lifts are kinds of Langlands functorial lifts and a special case was first conjectured by Miyawaki and proved by Ikeda for Siegel cusp forms. Since then, such a lift for Hermitian modular forms was constructed by Atobe and…

Number Theory · Mathematics 2018-07-19 Henry H. Kim , Takuya Yamauchi

The purpose of this article is to survey the developments on the Kakeya problem in recent years, concentrating on the period after the excellent 1999 survey of Wolff, and including some recent work by the authors. We will focus on the…

Classical Analysis and ODEs · Mathematics 2007-05-23 Nets Katz , Terence Tao

We survey progress on the Kakeya conjecture in Euclidean space, with an emphasis on developments that have occurred since the previous surveys by Wolff and Katz-Tao.

Classical Analysis and ODEs · Mathematics 2025-12-11 Joshua Zahl

We survey recent developments on the Restriction conjecture.

Classical Analysis and ODEs · Mathematics 2007-05-23 Terence Tao

We survey Kondrat'ev--Landis' conjecture, providing an up-to-date account of the main advances and describing the techniques developed. We complement the overview with references and formulations of the problem in further closely connected…

Analysis of PDEs · Mathematics 2024-12-03 Aingeru Fernández-Bertolin , Diana Stan , Luz Roncal

In this paper we analyze some aspects of the "relativistic glider" proposed by Gu\'eron and Mosna more in detail. In particular an explicit weak gravity and low velocity expansion is presented, the influence of different initial conditions…

General Relativity and Quantum Cosmology · Physics 2009-09-25 L. Bergamin , P. Delva , A. Hees

We review the construction of flows associated to Tanaka's SDE from [9] and give an easy proof of the classification of these flows by means of probability measures on [0, 1]. Our arguments also simplify some proofs in the subsequent papers…

Probability · Mathematics 2015-01-14 Hatem Hajri

We prove a collection of results involving Colmez's periods and the Colmez Conjecture. Using Colmez's theory of periods of CM abelian varieties, we propose a definition for the height of a partial CM-type and prove that the Colmez…

Number Theory · Mathematics 2026-01-23 Roy Zhao

In this paper we deal with the care one must have in adopting approximations in regard with terms he chooses to leave behind in the particular case of the expression valid for the maximum period of a long pendulum oscillating near Earth's…

Classical Physics · Physics 2016-05-16 Rogério Netto Suave , José Alexandre Nogueira

In this note two blow-up results are proved for a weakly coupled system of semilinear wave equations with distinct scale-invariant lower order terms both in the subcritical case and in the critical case, when the damping and the mass terms…

Analysis of PDEs · Mathematics 2020-04-27 Alessandro Palmieri

In this paper, we give a survey of the recent develpoments of the DDVV conjecture.

Differential Geometry · Mathematics 2008-10-31 Zhiqin Lu
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