MathSciDoc: An Archive for Mathematician ∫
Home
Mathematics
All
Algebraic Geometry
Arithmetic Geometry and Commutative Algebra
Combinatorics
Convex and Discrete Geometry
Differential Geometry
Functional Analysis
Geometric Analysis and Geometric Topology
History and Overview
Logic
Metric Geometry
Numerical Linear Algebra
Probability
Rings and Algebras
Statistics Theory and Methods，Data Analysis
Theoretical Physics
Lecture Notes
All
Algebraic Topology and General Topology
Category Theory
Complex Variables and Complex Analysis
Data Analysis
Dynamical Systems
General Mathematics
Geometric Modeling and Processing
Information Theory
Machine Learning
Number Theory
Numerical comparisons based on four smoothing functions for absolute value equation
Quantum Algebra
Spectral Theory and Operator Algebra
Symplectic Geometry
All
Publications of CMSA of Harvard
All
Analysis of PDEs
Classical Analysis and ODEs
Computational Geometry
Data Analysis, Bio-Statistics, Bio-Mathematics
Fluid Dynamics and Shock Waves
General Methematics
Group Theory and Lie Theory
K-Theory and Homology
Mathematical Physics
Numerical Analysis and Scientific Computing
Optimization and Control
Representation Theory
Statistics Theory and Methods
TBD
All
S.-T. Yau High School Science Awarded Papers
Journal
Acta Mathematica
Arkiv for Matematik
Call For Papers
Awarded Papers
Videos
Log In
Sign Up
Help
Go
In title
In author
In affiliation
In keyword
In MathSciDoc ID
In all above
Advanced
Convex and Discrete Geometry
[6]
Affine Orlicz Pólya–Szegö Principles and Their Equality Cases
Youjiang Lin
Chongqing Technology and Business University
Dongmeng Xi
Shanghai University; Fudan University
Convex and Discrete Geometry
mathscidoc:2112.40002
International Mathematics Research Notices, (9), 7159-7204, 2021.1
[ Download
]
[ 2021-12-26 21:01:01 uploaded by
xidongmeng
]
[ 5140 downloads ]
[
0
comments
]
Abstract
×
The conjecture about the Orlicz Pólya–Szegö principle posed in [42] is proved. The cases of equality are characterized in the affine Orlicz Pólya–Szegö principle with respect to Steiner symmetrization and Schwarz spherical symmetrization.
[ Abstract ]
[ Full ]
Please
log in
for comment!
[7]
The Lp Minkowski problem for the electrostatic P-capacity for P>n
Xinbao Lu
Tongji University
Xiong Ge
Tongji University
Convex and Discrete Geometry
mathscidoc:2112.40001
Indiana University Mathematics Journal, 70, (5), 1869-1901, 2021.11
[ Download
]
[ 2021-12-03 14:10:00 uploaded by
xiongge
]
[ 3922 downloads ]
[
0
comments
]
Abstract
×
No abstract uploaded!
[ Abstract ]
[ Full ]
Please
log in
for comment!
[8]
A New Affine Invariant Geometric Functional for Polytopes and Its Associated Affine Isoperimetric Inequalities
Hu Jiaqi
Fudan University
Xiong Ge
Tongji University
Convex and Discrete Geometry
mathscidoc:2108.40004
International Mathematics Research Notices, 2021, No. 12, pp. 8977–8995, 2021.5
[ Download
]
[ 2021-08-10 12:14:30 uploaded by
xiongge
]
[ 2249 downloads ]
[
0
comments
]
Abstract
×
No abstract uploaded!
[ Abstract ]
[ Full ]
Please
log in
for comment!
[9]
A New Approach to the Minkowski First Mixed Volume and the LYZ Conjecture
Lu Xinbao
Tongji University
Sun Qiang
Tongji University
Xiong Ge
Tongji University
Convex and Discrete Geometry
mathscidoc:2108.40003
Discrete & Computational Geometry, 66, (2021)122–139, 2021.6
[ Download
]
[ 2021-08-10 12:11:17 uploaded by
xiongge
]
[ 1636 downloads ]
[
0
comments
]
Abstract
×
No abstract uploaded!
[ Abstract ]
[ Full ]
Please
log in
for comment!
[10]
Sharp affine isoperimetric inequalities for the Minkowski first mixed volume
Sun Qiang
Tongji University
Xiong Ge
Tongji University
Convex and Discrete Geometry
mathscidoc:2108.40002
Bull. London Math. Soc., 52, 52 (2020) 161–174, 2020.6
[ Download
]
[ 2021-08-10 12:06:57 uploaded by
xiongge
]
[ 1995 downloads ]
[
0
comments
]
Abstract
×
No abstract uploaded!
[ Abstract ]
[ Full ]
Please
log in
for comment!
Previous
1
2
3
4
...
21
22
Next
Show
all
3
5
10
25
papers per page.
Sort by
time
views
Contact us:
office-iccm@tsinghua.edu.cn
| Copyright Reserved