Related papers: Takayasu cofibrations revisited
We describe the construction of the slice fibration of a given one.
The aim of this note is to investigate characterizations and deformations of elliptic Calabi--Yau manifolds, building on earlier works of Wilson and Oguiso. Version 2: References updated and small changes. Version 3: Smoothness conditions…
A conjecture regarding the structure of expander graphs is discussed.
In this note we collect some results on the deformation theory of toric Fano varieties.
New cases of the multiplicity conjecture are considered.
The idea of a co-t-structure is almost "dual" to that of a t-structure, but with some important differences. This note establishes co-t-structure analogues of Beligiannis and Reiten's corresponding results on compactly generated…
This note contains a newly streamlined version of the original proof that Outer space is contractible.
This note is about an extension of the Kodaira-Spencer functional to Calabi-Yau manifolds of any dimension.
We prove properness of (co)Cartesian fibrations as well as a straightening and unstraightening equivalence, which is compatible with cartesian products, when the base is the nerve of a small category.
We prove some new results related to Tanaka's formula.
In [8](arXiv:2111.06159) we introduced the notion of a k-almost-quasifibration. In this article we update this definition and call it a k-c-quasifibration. This will help us to relate it to quasifibrations. We study some basic properties of…
The story of (Ward-)Takahashi relations and their impact on physical theory is reviewed.
This note revisits some majorization inequalities for eigenvalues, special attention is given to an elegant theorem of Hiroshima. An extension of the special case of Hiroshima's theorem is presented. Some discussion and open problems are…
A new kind of diagrams is presented, showing the causal structure of bimetric interactions.
Reconstruction theorem for the Moufang loops is proved.
The purpose of the present note is to review and improve the convergence of the renormalized winding fields.
In this note, we give a slight improvement of a result of A. K\"uronya and V. Lozovanu about higher syzygies on abelian surfaces.
In this paper, we introduce the notion of Maass-Jacobi forms and investigate some properties of these new automorphic forms. We also characterize these automorphic forms in several ways.
Re-considering this work.
In this paper, we prove a result related to the deformation of complex submanifolds, modifying a result of Kodaira (Ann. Math, 75(1), 146-162, 1962).