【摘 要】
：
An abelian variety over a field k of positive characteristic p> 0 is called superspecial if it is isomorphic to a product of supersingular elliptic curves o
论文部分内容阅读
An abelian variety over a field k of positive characteristic p> 0 is called superspecial if it is isomorphic to a product of supersingular elliptic curves over the algebraic closure of k.We establish a lattice description for superspecial abelian varieties over a finite field of q = pa elements.
其他文献
The paper proposes extensions of the notions of Busemann-Hausdorff and Holmes-Thompson volume to Finslerian spacetime manifolds.These notions are designed t
We will discuss the isoperimetric problem in point of view of variation method in 2-dimensional the Finsler space forms with K=0 and K=-1.The circle centere
Ill describe the background and recent work on a micro and macro world connection in real,complex and p-harmonic geometry with wide-ranging applications.
Let S be a system of differentiable real or complex curves such that the curves of S are lines of a geometry(a non-desarguesian real plane,a generalized shi
Beginning with the classical Gauss-Bonnet formula,we recall the Gauss-Bonnet-Chern formula and its generalization in Riemannian geometry.A brief presentatio
A Clifford-Wolf(CW-)translation for a(possibly irreversible)metric space is an isomorphism which moves each point with the same distance.A Clifford-Wolf(CW-
In this talk,I will introduce the recent researches on singular Randers metrics.The essential distinction between regular Randers metrics and singular Rande
In this talk,we will introduce the existence and regularity of eigenfunctions for the Finsler p(> 1)-Laplacian on a compact Finsler manifold M without bound
It is conjectured by de Jong that,on a simply connected projective smooth variety over an algebraically closed field of positive characteristic,any isocryst
We prove that,for a Finsler space,if the weighted Ricci curvature is bounded below by a positive number and the diam attains its maximal value,then it is is