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1)  renormalized entropy solutions
重整化熵解
2)  renormalized solutions
重整化解
1.
The non-existence of the nonnegative renormalized solutions for the systems of the quasilinear elliptic equations with the Dirichlet boundary-value conditions is showed,in terms of the comparison principle and the proof by contradiction.
利用比较原理和反证法,证明了一类椭圆型方程组非负重整化解的不存在性。
3)  renormalized solution
重整化解
1.
Stability of renormalized solutions to a double degenerate parabolic equation
一类双重退化抛物方程重整化解的稳定性
2.
The existence of the renormalized solutions for the initial-boundary value problem of parabolic equation with small measure is established.
建立了一类带小测度的抛物型方程的初边值问题的重整化解的存在性。
3.
The existence and uniqueness of renormalized solutions of a doubly degenerate parabolic equation are discussed by means of parabolic regularization method.
利用抛物正则化方法证明了双重退化抛物型方程重整化解的存在惟一性。
4)  global entropy solution
整体熵解
5)  global weak entropy solution
整体弱熵解
1.
Structure of global weak entropy solution for initial-boundary value problems of scalar conservation laws with non-convexity conditions;
具有非凸条件的单个守恒律初边值问题整体弱熵解的结构
2.
Structure of the global weak entropy solution of nonconvex scalar conservation laws with boundary conditions;
具有边界条件的非凸单个守恒律整体弱熵解的结构
3.
By the polygonal approximation method,a global approximation solution is constructed for the initial-boundary value problem of nonconvex scalar conservation laws with two-side boundary effect,and its convergence to the global weak entropy solution of the corresponding problem is proved.
使用折线逼近法,对具有两条边界影响的非凸单个守恒律初边值问题构造了整体近似解,并证明其收敛到初边值问题的整体弱熵解。
6)  renormalized series solutions
重整化序列解
1.
The renormalized series solutions are obtained by a projection and iteration method.
证明了自发破缺规范场系数函数方程可以定义在一对泛函空间中,并用投影一叠代法求出了此方程微扰论的重整化序列解,证明了这个解是原方程的准解。
补充资料:公理化方法(见公理化和形式化)


公理化方法(见公理化和形式化)
axiomatical method

  gongllbuafangfa公理化方法化和形式化。(axiomatieal method)见公理
  
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