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科睿唯安（Clarivate）最近公布了2018年全球高被引科学家名单，西安交大共4名教授入选。其中，能动学院郭烈锦院士、理学院丁书江教授、材料学院马伟教授三人入选交叉学科领域的高被引科学家名单，人居学院程海教授入选地球科学领域高被引科学家名单。
西安交通大学4人入选2018年全球高被引科学家名单
西安交通大学 2018年 全球高被引科学家 名单
2018/12/13
科睿唯安（Clarivate）最近公布了2018年全球高被引科学家名单，西安交大共4名教授入选。其中，能动学院郭烈锦院士、理学院丁书江教授、材料学院马伟教授三人入选交叉学科领域的高被引科学家名单，人居学院程海教授入选地球科学领域高被引科学家名单。
中国石油大学（华东）3位教授入选爱思唯尔2017年中国高被引学者榜单（图）
中国石油大学（华东） 教授 爱思唯尔 2017年 中国高被引 学者榜单 物理学 天文学 理学
2018/1/27
2018年1月19日，爱思唯尔发布2017年中国高被引学者（Most Cited Chinese Researchers）榜单，1793名最具世界影响力的中国学者入选。我校3位教授继2016年后再次入选，入榜学者总数并列全国第78位。3名入榜教授为数学学科入选者、理学院蒋达清教授，物理学和天文学学科入选者、理学院孙道峰教授，免疫和微生物学学科入选者、原化学工程学院党宏月教授。
首批国家精品在线开放课程武汉大学24门入选——入选数量居全国第二（图）
国家精品在线开放课程 武汉大学 24门 全国第二 哲学 医学 文学 历史学 理学
2018/2/2
2018年1月15日，教育部在京召开在线开放课程建设与应用推进会，宣布首批共490门国家精品在线开放课程，我校24门课程入选，入选数量居全国第二。我校被认定的国家级精品在线开放课程，均在中国大学MOOC平台上至少完成了两期教学活动，课程质量高、共享范围广、应用效果好、示范性强，涉及的学科包括哲学、医学、文学、历史学、理学、经济学、管理学、工学、法学。
Real Homology Cohomology and Harmonic Cochains, Least Squares, and Diagonal Dominance
Real Homology Cohomology Harmonic Cochains Least Squares Diagonal Dominance
2011/3/2
We give new algorithms for computing basis cochains for real-valued homology, cohomology, and
harmonic cochains on manifold simplicial complexes. We discuss only planar, surface, and solid
meshes.
Homological algebra modulo exact zero-divisors
Exact zero divisors (co)homology complexity
2011/1/21
We study the homological behavior of modules over local rings modulo exact zero-divisors. We obtain new results which are in some sense “opposite” to those known for modules over local rings modulo re...
Logarithmic Poisson cohomology: example of calculation and application to prequantization
Logarithmic Poisson cohomology application prequantization
2011/2/24
In this paper, we introduce the notions of logarithmic Poisson structure
and logarithmic principal Poisson structure; we prove that the latter
induces a representation by logarithmic derivation of t...
Cohomology rings of good contact toric manifolds
contact toric cohomology equivariant cohomology
2011/1/20
A good contact toric manifold M is determined by its moment cone C. We compute the equivariant cohomology ring with Z coefficient of M in terms of the combinatorial data of C. Then under a smoothness ...
Utility Optimal Scheduling in Energy Harvesting Networks
Utility Optimal Scheduling Energy Harvesting Networks
2011/1/19
In this paper, we show how to achieve close-tooptimal utility performance in energy harvesting networks with only finite capacity energy storage devices.
One-cohomology and the uniqueness of the group measure space decomposition of a II_1 factor
One-cohomology uniqueness group measure space decomposition
2011/2/25
e provide a unified and self-contained treatment of several of the recent uniqueness theorems
for the group measure space decomposition of a II1 factor.
For a proper smooth variety of even dimension over a field of characteristic dif-ferent from 2 or ℓ, the second Stiefel-Whitney class of the ℓ-adic cohomology and the second Hasse-Witt cla...
Degree three cohomology of function fields of surfaces
Degree three cohomology function fields of surfaces
2011/2/25
Let k be a global field or a local field. Class field theory says that every central division algebra over k is cyclic. If k contains lth roots of unity, for a prime l not equal to the characteristic ...
Positivity on subvarieties and vanishing of higher cohomology
Positivity on subvarieties vanishing of higher cohomology
2011/1/18
Inspired by the recent paper [14] of Totaro, we investigate the relationship between ampleness
of restrictions of line bundles to general complete intersections and the vanishing properties of higher...
Delocalized equivariant cohomology and resolution
Delocalized equivariant cohomology resolution
2011/2/28
A refined form of the ‘Folk Theorem’ that a smooth action by a compact Lie group can be (canonically) resolved, by iterated blow up, to have unique isotropy type was established in [1] in the context ...
We consider geometric and analytical aspects of M-theory on a manifold with boundary Y 11. The
partition function of the C-field requires summing over harmonic forms. When Y 11 is closed Hodge theory...