1)  integrated Csemigroup for A
					 
	
					
				
				 
	
					
				关于A的积分C-半群
			
					2)  integrated C-semigroups
					 
	
					
				
				 
	
					
				积分C半群
				1.
					Through the study of the exponential stability of exponentially bounded C-semigroups and the solution of Cauchy problem,some results for the asymptotic behavior of the integrated C-semigroups have been reached.
						
						通过对指数有界C半群的指数稳定性和Cauchy问题解的研究,得到了关于积分C半群的一些渐近行为的结果。
					2.
					In this paper, we give the definition of locally Lipschitz continuous integrated C-semigroups and present a new method to solve an integro-differential equation by approximation of the convergence of integral of a sequence of C-semigroups.
						
						引入了积分C半群局部Lipschitz连续的概念。
					
					3)  Integrated C-semigroup
					 
	
					
				
				 
	
					
				积分C-半群
				1.
					The Generalized Solution Space and Its  Applications to Integrated C-semigroups;
					 
					
						
						 
					
						广义解空间及其在积分C-半群上的应用(英文)
					
					4)  n-time integrated C-semigroup
					 
	
					
				
				 
	
					
				n次积分C半群
				1.
					By means of the probabilistic estimation of convergence rate for C-semigroups and the properties of exponential bounded n-time integrated C-semigroups,some brief probabilistic approximations and convergent rates are obtained.
						
						利用C半群收敛速度的概率型估计式,结合指数有界的n次积分C半群的性质,给出了n次积分C半群的概率型逼近式及收敛速度的估计式。
					
					5)  n-times integrated C-semigroups
					 
	
					
				
				 
	
					
				n次积分C半群
				1.
					n-times integrated C-semigroups and abstract cauchy problem;
					 
					
						
						 
					
						n次积分C半群与抽象柯西问题的强解
					2.
					In this paper, we obtain several properties of n-times integrated C-semigroups and their proofs.
						
						引入了主算子为n次积分C半群生成元的线性非齐次抽象柯西问题强解的概念,讨论了相应抽象柯西问题存在强解的一些充分必要条件及强解的表示式。
					3.
					The Laplace inverse transformation for n-times integrated C-semigroups is discussed.
					 
					
						
						 
					
						讨论了n次积分C半群的Laplace逆变换形式,并通过限制预解式得到了n次积分C半群的渐近展开式。
					
					6)  α-times integrated C semigroups
					 
	
					
				
				 
	
					
				α次积分C半群
				1.
					Trotter-Kato theorems of α-times integrated C semigroups;
					 
					
						
						 
					
						α次积分C半群Trotter-Kato逼近定理
					补充资料:半积分极谱法
		分子式:
CAS号:
性质:又称卷积伏安法(convolution voltametry),是以记录电流的半积分m与电压E的关系曲线为基础的一种极谱法和伏安法。
		
		CAS号:
性质:又称卷积伏安法(convolution voltametry),是以记录电流的半积分m与电压E的关系曲线为基础的一种极谱法和伏安法。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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