1.We prove that the global C1,1 regularity of the solution to the Dirichlet problem for the elliptic Monge-Ampere equation degenerate near the boundary, and give examples to show that this global regularity is optimal.
我们证明了在边界附近蜕化的椭圆型Monge－Ampère方程Dirichlet问题解的整体C1，1正则性，并举例说明了我们的结果是最佳的。
2.Interior Regularity for Solutions of Elliptic Monge-Ampere Equations on the Plane
在平面上椭圆型Monge-Ampere方程解的正则性
3.LEGENDRE ROTATIVE TRANSFORMATION AND THE PARAMETRIC SOLUTION OF A CLASS OF MONGE-AMPERE EQUATION
Legendre旋转变换及一类Monge-Ampere方程的参数解
4.The Second Boundary Value Problem for a Class of Parabolic Monge-Ampere Equation
一类抛物型Monge-Ampere方程的第二边值问题
5.On Another Kind of Parabolic Monge-Ampere Equation: the Existence, Uniqueness and Regularity of the Viscosity Solution
On Another Kind of Parabolic Monge－Ampere Equation：the Existence，Uniqueness and Regularity of the Vi
6.PARABOLIC MONGE-AMPERE EQUATIONS ON GENERAL DOMAINS
一般区域上的抛物型Monge-Ampère方程(Ⅱ)
7.THE EIGENVALUE PROBLEM OF THE COMPLEX MONGE-AMPERE EQUATION
复Monge－Ampere方程的特征值问题
8.The author verifies that the 2nd order Euler-Lagrange equation of m-independent variables is the Monge-Ampere equation with someconditions, where m≥2.
本文讨论m个变元情形,得到结论:m≥2时,二阶方程为Euler-Lagrange方程的充要条件是它为Monge-Ampere方程,其系数满足某些条件。
9.Under suitable assumptions, it is proved that the solution Z(x, y) of elliptic Monge-Ampere equation possesses C~(2, α) regularity in the interior of the domain Ω, that is, for all Ω_0■■Ω, Z(x, y)∈C~(2,α) (Ω_0) holds (0
本文在适当的假设下,证明椭圆型Monge-Ampere方程的解Z(x,y)在区域Ω内部具有C~(2.a)类的正则性,即对任一子集Ω_0■■Ω均有Z(x,y)∈C~2(2.a)(Ω_0)(0
10.This paper describes the principle, apparatus, experimental procedure and uncertainties of the absolute measurement of the ampere by nuclear magnetic resonance method. A conversion factor between the as-maintained ampere of NIM and the absolute ampere is given by K=1-(3.30±1.80)ppm with a total uncertainty(1σ)of 1.8 ppm.
本文叙述用核磁共振法绝对测量安培的原理、装置、实验过程和误差分析,给出了绝对安培与中国保存安培的转换因子:K=1-(3.30±1.80)×10~(-6)1.80×10~(-6)是总的不确定度(1б)。
