1.
CONTROLLABILITY OF SEMILINEAR EVOLUTION EQUATIONS WITH NONLOCAL CONDITIONS;
具非局部条件的半线性发展方程的可控性
2.
Mild Solutions for Semilinear Differential Equations with Nonlocal Conditions
非局部条件下半线性微分方程的适度解
3.
On the Periodic Solutions of Second-order Differential Inclusions with Nonlocal Conditions
带有非局部条件二阶微分包含的周期解
4.
Existence of Solutions for Impulsive Functional Differential Equations with Nonlocal Conditions
具有非局部条件的脉冲泛函微分方程适度解的存在性
5.
The Asymptotic Trace of Dirac Eigenvalue Problem with Unlocal Boundary Conditions;
带有非局部边界条件的Dirac算子的迹
6.
Reaction Diffusion System with Nonlocal Boundary and Nonlocal Initial Conditions;
带非局部初边值条件的反应扩散系统
7.
A nonlocal boundary value problems with two dimension kernel at resonance;
一类具二维核共振条件非局部边值问题
8.
Existence of Solutions to a Parabolic Systems with Non-Local Boundary Conditions;
带有非局部边界条件的抛物方程组解的存在性
9.
Blow-up of Solutions to the Reaction-diffusion Systems with Non-local Boundary Conditions;
带有非局部边界条件的反应——扩散方程组解的爆破
10.
Global and Local Processing under Attended and Unattended Conditions;
注意和非注意条件下的整体和局部性质加工(英文)
11.
Exact Boundary Controllability for Reducible Quasi-linear Hyperbolic System with a Class of Nonlocal Boundary Conditions
可化约拟线性双曲组带一类非局部边界条件的精确边界能控性
12.
Reproducing kernel method of solving a differential equation with nonlinear non-local boundary conditions
求解一类非局部边界条件微分方程的再生核方法
13.
Asymptotic Behavior of Periodic Solutions of Reaction-Diffusion Equation with Nonlocal Boundary Value Conditions
带非局部边值条件的周期反应扩散方程解的渐近性态
14.
Optimal Design of Photovoltaic Arrays Under Partial Shading
局部阴影条件下光伏阵列的优化设计
15.
The Conditions for the Global Stability of a Sort of Nonilinear Differetial Equations Systems;
一类非线性微分方程组全局稳定性的条件
16.
Superplastic Extrusion of a Wide Strip through a Tapered Die Using Non-local Friction Law
楔形模宽条料超塑性挤压非局部摩擦分析
17.
THE SUFFICIENT CONDITION AND NECESSARY CONDITION OF LOCAL CLOSURE AND LOCAL ASYMPTOTIC FOR THE CONVOLUTIONS OF NON-IDENTICAL DISTRIBUTIONS
不同分布的卷积的局部封闭性及局部渐近性的充分条件和必要条件
18.
These are equations of local conservation of mass and the jump condition.
这些就是局部质量守恒方程和跃变条件。