Controllability of Non-densely Defined Neutral Functional Differential Systems in Abstract Space

来源 :数学年刊B辑(英文版) | 被引量 : 0次 | 上传用户:dfly1818
下载到本地 , 更方便阅读
声明 : 本文档内容版权归属内容提供方 , 如果您对本文有版权争议 , 可与客服联系进行内容授权或下架
论文部分内容阅读
In this paper, by means of Sadovskii fixed point theorem, the authors establish a result concerning the controllability for a class of abstract neutral functional differential systems where the linear part is non-densely defined and satisfies the Hille-Yosida condition.As an application, an example is provided to illustrate the obtained result.
其他文献
为探究吕家坨井田地质构造格局,根据钻孔勘探资料,采用分形理论和趋势面分析方法,研究了井田7
Two DNA fragments encoding PDZ domain(21-110 residues) and BAR domain( 150-360 residues) from PICK1 (1-416 residues) were amplified by PCR and then introduced i
A new polyoxomolybdate complex HNa7[Mo36O112(H2O)16]·47H2O 1 has been prepared in the beaker solution and characterized by single-crystal X-ray diffraction and
Various calibration methods have been propounded to determine profiles of apparent bulk soil electrical conductivity (ECa)and soil electrical conductivity of a
A new molecularly imprinted polymer was synthesized with malachite green (MG) as molecular template, methacrylic acid(MAA) as functional monomer, ethylene dimet
In this paper, the author considers the Cauchy problem for semilinear wave equations with critical exponent in n ≥ 4 space dimensions. Under some positivity co
A scheme for approximately and conditionally teleporting an unknown atomic-entangled state in cavity QED is proposed.It is the novel extension of the scheme of
The dynamic properties of proton conductivity along hydrogen-bonded molecular systems,for example,ice crystal,with structure disorder or damping and finite temp
Poly(phenylacetylene)s bearing monosaccharide pendant groups are synthesized in high yields by [Rh(nbd)Cl]2 catalyst.The polymers have high molecular weights an
We consider the functional separation of variables to the nonlinear diffusion equation with source and convection term:ut = (A(x)D(u)ux)x + B(x)Q(u),Ax ≠ 0.The