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Related papers: Correction to "$C_1$ in [2] is zero"

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A Comment on the Letter by C. F. Qiao and L. Tang, Phys. Rev. Lett. 113, 221601 (2014) [arXiv:1408.3995]

High Energy Physics - Phenomenology · Physics 2017-08-23 Alexandr Pimikov , Hee-Jung Lee , Nikolai Kochelev

We study inequalities between general integral moduli of continuity of a function and the tail integral of its Fourier transform. We obtain, in particular, a refinement of a result due to D. B. H. Cline [2] (Theorem 1.1 below). We note that…

Classical Analysis and ODEs · Mathematics 2011-11-10 Dimitri Gioev

We present new metric criteria for non-amenability and discuss applications. The main application of the results of this paper is the proof of non-amenability of R.Thompson's group F. This is a continuation of the series of papers on our…

Group Theory · Mathematics 2013-12-23 Azer Akhmedov

About twenty years ago Johnson and Zippin showed that every separable L_1(mu)-predual was isometric to a quotient of C(Delta ), where Delta is the Cantor set. In this note we will show that the natural analogue of the theorem for…

Functional Analysis · Mathematics 2016-09-06 Dale E. Alspach

Statements included in the comment published by Schumann et al. (arXiv:1904.03023v1) are contradicted by documents that were communicated to one of the co-authors of the comment (Dr. Koester). These documents are reviewed but cannot be…

Nuclear Experiment · Physics 2019-11-14 Moshe Gai

In this paper has been withrawn by the author due the error in the proof of theoem 1.

Quantum Physics · Physics 2007-05-23 Zai-Zhe Zhong

The paper presents a counterexample to the Hodge conjecture.

General Mathematics · Mathematics 2020-07-28 Jorma Jormakka

We respond to the criticisms of a recent paper of Buchert et al. [arXiv:1505.07800]

General Relativity and Quantum Cosmology · Physics 2015-11-02 Stephen R. Green , Robert M. Wald

The paper referred to in the title is Allard/Almgren 1981 [AA81]. Several months ago Francesco Maggi emailed me saying that the inequalities 5.3(4),(5) of \cite{AA81} were wrong. In fact, as he pointed out, their incorrectness is…

Differential Geometry · Mathematics 2024-07-10 William K. Allard

In this paper we correct the errors of Yu.~N.~Kuznetsova's paper on the continuous duality for Moore groups.

Functional Analysis · Mathematics 2018-03-09 S. S. Akbarov

In a recent publication [PRL 111, 160405 (2013)] we proved a version of Heisenberg's error-disturbance tradeoff. This result was in apparent contradiction to claims by Ozawa of having refuted these ideas of Heisenberg. In a direct reaction…

Quantum Physics · Physics 2014-02-14 P. Busch , P. Lahti , R. F. Werner

This note corrects one serious mistake and several smaller mistakes from arXiv:math/0502404. The main results of that paper are unchanged.

Symplectic Geometry · Mathematics 2014-11-11 Robert Lipshitz

The said paper [2] entitled "Proof Of Two Dimensional Jacobian Conjecture" is with gaps.

Rings and Algebras · Mathematics 2007-05-23 T. T. Moh

The first paper is an invited comment on arXiv:1110.5527 presented at Hypercomplex Seminar 2012 and on sixteen earlier published papers by Zhidong Zhang and Norman H. March. All these works derive from an erroneous solution of the…

Statistical Mechanics · Physics 2014-08-06 Jacques H. H. Perk

This is no longer available.

Differential Geometry · Mathematics 2007-06-13 A. Portaluri

Boris Shoikhet noticed that the proof of lemma 1 in section 2.3 of math.QA/0504420 contains an error. In this note I give a correct proof of this lemma which was suggested to me by Dmitry Tamarkin. The correction does not change the results…

Quantum Algebra · Mathematics 2007-05-23 Vasiliy A. Dolgushev

Preliminary results from Nathanson [5] are used to prove the Muirhead and Rado inequalities.

Combinatorics · Mathematics 2025-03-03 Melvyn B. Nathanson

This paper was withdrawn by the authors. The mistake in math.AG/0209223 affects also this paper.

Algebraic Geometry · Mathematics 2007-05-23 Marco Boggi

In the paper, the occurrence of zeros and ones in the binary expansion of the primes is studied. In particular the statement in the title is established. The proof is unconditional.

Number Theory · Mathematics 2012-11-16 Jean Bourgain
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