Related papers: Comments on a note by M. Waldschmidt
A brief comment on the paper hep-th/0508051 (with the title mentioned above) by F. Nasseri.
These are notes from a lecture course on symmetric spaces by the second author given at the University of Pittsburgh in the fall of 2010.
In this note we prove a weighted version of the Khintchine inequalities.
I respond to the Bernard et al. comment on my letter ``Chiral anomalies and rooted staggered fermions.''
This work is a continuation of what was done in a previous paper and strongly connected to the recent work of U. Abel and I. Rasa [arXiv:1707.00127]
The paper contains an alternative proof of M. Kontsevich Formality Theorem.
These notes are a self-contained short proof of the stability of persistence diagrams.
We expand upon some topics reviewed and sketched in a book to appear with more details, embellishments, and some new material of a speculative nature.
In this paper, we survey some recent results on the Artin conjecture and discuss some aspects for the Artin conjecture.
This is just a note for \cite[Chapter$3{1/2}_+$]{gromov}. Maybe this note is obvious for a reader who knows metric geometry. I wish that someone study further in this direction.
In this note I provide two extensions of a particular case of the classical Poncelet theorem.
In this note we re-examine the analysis of the paper "On the martingale property of stochastic exponentials" by B. Wong and C.C. Heyde, Journal of Applied Probability, 41(3):654-664, 2004. Some counterexamples are presented and alternative…
In this note, we establish some new results on some special types of function algebras and also give new proofs to some existing ones
This text is an appendix to our work "On the growth of Kronecker coefficients", arXiv:1607.02887. Here, we provide some complementary theorems, remarks, and calculations that for the sake of space are not going to appear into the final…
In this small note we ask several questions which are relevant to the construction of the self-consistent neutrino theory of light. The previous confusions in such attempts are explained in the more detailed publication.
The note corrects the aforementioned paper (also, arXiv:0902.4716). The consequences of the correction are traced and the examples updated.
This short note is an "elementary'' introduction to the conjectural theory of motives.
The purpose of this note is to correct an error in a paper of M. Cowling, G. Fendler and J.J.F. Fournier, and to give a counterexample to a conjecture of J.-L. Rubio de Francia.
The aim of these notes is to explain main ideas of the theory of complements. Basically we will follow Shokurov's work alg-geom/9711024.
We respond to comments on our paper, titled "Instrumental variable estimation of the causal hazard ratio."