Related papers: Recent developments of the DDVV Conjecture

In this paper, we give a survey on the history and recent developments on the DDVV-type inequalities.

We survey recent developments on the Restriction conjecture.

In this paper, we proved a special case of the DDVV Conjecture.

In this note we give a survey on the DDVV conjecture which is also called the "normal scalar curvature conjecture".

This is a survey on Kawaguchi-Silverman conjecture.

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

In this survey, we give a short overview of the recent progress on the multidimensional L2 conjecture. It can also serve as an introduction to the subject.

An overview of the recent developments in plurifine potential theory.

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

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…

We give a survey on recent development of the Novikov conjecture and its applications to topological rigidity and non-rigidity. .

In this note, we establish the validity of a conjecture recently proposed in Mathematics Magazine and connect it to the existing interesting results

In this paper we give a brief report of our recent research on Double Periodic Variables (DPVs), including the discovery of DPVs in the Galaxy and some insights on the nature of their long-cycle variability.

New cases of the multiplicity conjecture are considered.

We survey recent developments towards a proof of the Penrose conjecture and results on Penrose-type and other geometric inequalities for quasi-local masses in general relativity.

We give a counterexample to a recently conjectured variant of the Penrose inequality.

We review the current status, and some open issues, of VHE astrophysics.

We discuss recent progress many problems in random matrix theory of a combinatorial nature, including several breakthroughs that solve long standing famous conjectures.

In this paper we consider the remaining cases of Hebey-Vaugon conjecture.

This paper proposes a generalized ABC conjecture and assuming its validity settles a generalized version of Fermats last theorem.