Related papers: Comments on a note by M. Waldschmidt
This note is the written version of conversations with young colleagues on unofficial history, general ideas, unexpected facts and open problems concerning tilting theory.
Remarks on reply (cond-mat/0206368) to Johansen's comment (cond-mat/0205249)
In this note we answer the two questions raised by Y.Y Li and L. Nguyen in their note [LN2] below.
These are notes from a basic course in Several Complex Variables
In this note we refine the alternativity in some bifurcation theorems of Rabinowitz type, and then improve a few of results in Lu (2022) [17].
The above hep-th posting purports -- erroneously -- to be a comment on a Note by me in gr-qc.
This note gives an informal overview of the proof in our paper "Borel Conjecture and Dual Borel Conjecture", see arXiv:1105.0823.
This note is based on Wonham \cite{Wonham}. The differences between this note and [Wonham] are discussed in Section VIII.
In this note we provide a simple formula of general term of recurrent sequence.
In this short note we present some remarks and conjectures on two of Erd\"os's open problems in number theory.
In this note we rectify the proof of Theorem 3.11 in [arXiv:2403.02876]. We also present a set of examples at the end discussing various cases.
This is a note on MacPherson's Chern class for algebraic stacks, based on a previous paper of the author [arXiv:math/0407348]. We also discuss other additive characteristic classes in the same manner.
Expository notes on the Schwarz lemma born out of some lectures given on the subject.
This is a comment on two recent arXiv postings.
The present note is an answer to complains of E.Weitz on [Sh:371]. We present a corrected version of a part of chapter VIII of " Cardinal Arithmetic".
This reply tries to rectify some misunderstandings that are in our opinion contained in the Comment by Campostrini and Rossi, <hep-lat 99407008> on our paper <hep-lat 9407003>.
These notes concern linear transformations on R^n and C^n, exponentials of linear transformations, and some related geometric questions.
We obtain simple proofs of certain inequalites for bivariate means.
Here I share a few notes I used in various course lectures, talks, etc. Some may be just calculations that in the textbooks are more complicated, scattered, or less specific; others may be simple observations I found useful or curious.
These are course notes I wrote for my Fall 2013 graduate topics course on geometric structures, taught at ICERM. The notes rework many of proofs in William P. Thurston's beautiful but hard-to-understand paper, "Shapes of Polyhedra". A…