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Academy of Mathematics and Systems Science, CAS Colloquia & Seminars：Kazdan-Warner equations on compact Riemann surfaces
紧黎曼曲面 卡兹丹-华纳方程 数学
2023/4/28
In this talk, we shall review firstly the study history of Kazdan-Warner equations on compact Riemann surfaces, which was proposed by Kazdan and Warner on Annals of Math on 1974. Then we shall show th...
Academy of Mathematics and Systems Science, CAS Colloquia & Seminars：On the Riemann-Hilbert problem of confluent hypergeometric systems and Seiberg-Witten curves
超几何系统 塞伯格-维滕曲线 黎曼-希尔伯特问题
2023/4/21
This talk first solves explicitly a Riemann-Hilbert problem of confluent hypergeometric systems. It then conjectures and proves a special case that the WKB approximation of the monodromy data of confl...
Academy of Mathematics and Systems Science, CAS Colloquia & Seminars：Stokes phenomenon and isomonodromy deformation equations: Explicit solution to the Riemann-Hilbert problem and integrability of the isomonodromy equation
斯托克斯现象 等单向变形方程 黎曼-希尔伯特问题 显式解 单场方程 可积性
2023/5/6
Stokes phenomenon states that the asymptotic behavior of functions can differ in different regions of the complex plane, and that these differences can be described in a quantitative way. These quanti...
合肥工业大学数学学院在Riemann猜想的研究上取得新进展（图）
合肥工业大学数学学院 Riemann 新进展 函数
2020/5/16
近日，合肥工业大学数学学院代数与编码课题组吴小胜副研究员，成功处理了Dirichlet L函数的一类修正二次均值，作为应用证明了每个Dirichlet L函数都有超过41.72%的非平凡零点的实部为1/2。因为Riemann zeta函数是一个特殊的Dirichlet L函数，该研究成果同时得到了Riemann zeta函数有超过41.72%的非平凡零点满足Riemann猜想，这个比例是目前国际上...
The "Riemann-Hilbert correspondences" Winter School and Workshop
Riemann-Hilbert correspondences Winter School Workshop
2017/12/20
Recent groundbreaking developments in the theory of irregular holonomic D-modules have brought to light new relationships among D-module theory and other subjects such as Non Commutative Hodge theory,...
ENERGY OF TWISTED HARMONIC MAPS OF RIEMANN SURFACES
Riemann surface fundamental group flat bundle harmonic map energy Teichmuller space convex cocompact hyperbolic manifold
2015/12/17
The energy of harmonic sections of flat bundles of nonpositively curved (NPC) length spaces over a Riemann surface S is a function E ρ on Teichm¨uller space TS which is a qualitative invariant of the ...
Precise Constants in Bosonization Formulas on Riemann Surfaces. I
Bosonization Formulas Riemann Surfaces
2015/12/17
A computation of the constant appearing in the spin-1 bosonization formulais given. This constant relates Faltings’ delta invariant to the zeta-regularized determinant of the Laplace operator with res...
GLUING FORMULAS FOR DETERMINANTS OF DOLBEAULT LAPLACIANS ON RIEMANN SURFACES
Determinants of Laplace operators Riemann surfaces bosonization formulas
2015/12/17
We present gluing formulas for zeta regularized determinants of Dolbeault laplacians on Riemann surfaces. These are expressed in terms of determinants of associated operators on surfaces with boundary...
New tests of the correspondence between unitary eigenvalues and the zeros of Riemann’s zeta function
Statistical tests random unitary matrix Riemann zeta function data set
2015/7/14
This paper presents some new statistical tests and new conjectures regarding
the correspondence between the eigenvalues of random unitary matrices and
the zeros of Riemann’s zeta function. Global fe...
There is reason to expe
t that the 2k-th moment of the Riemann zeta
fun
tion
an be related to the spe
tral theory of GL(k) or GL(2k). The work
of Motohashi [27℄ supports the idea of seeki...
Let Re(s)﹦π(n)／n,(n﹦2), and Im(s)﹦((π(n)﹣π(2))㏒n)i,(n＞2)， Riemann hypothesis is proved.
湖南理工学院实变函数课件第十七讲 积分理论:Lesbesgue积分与Riemann积分
湖南理工学院 实变函数 课件 第十七讲 积分理论 Lesbesgue积分 Riemann积分
2015/4/29
湖南理工学院实变函数课件第十七讲 积分理论:Lesbesgue积分与Riemann积分。
湖南理工学院实变函数课件第十四讲 积分理论: Riemann积分。
关于Riemann积分理论的本质缺陷及以Lebesgue积分取代之的看法
Riemann积分 数学
2014/12/22
关于Riemann积分理论的本质缺陷及以Lebesgue积分取代之的看法。
The Discontinuous Riemann-Hilbert problem for analytic functions in multiply connected domains
Discontinuous Riemann-Hilbert problems analytic functions A priori estimates and existence of solutions
2014/9/26
In [2], the authors introduce the Keldych-Sedov formula for analytic
functions in the upper half-plane, namely the representation of solutions of the mixed
boundary value problem for analytic functi...