We demonstrate digital and analog devices with an Ag/MPS_(3)/Au structure based on layered MPS_(3)(M=Mn,Co,Ni)2 D materials.All devices show the bipolar behavior of resistive switching.In addition,Ag/MnPS_(3)/Au and A...We demonstrate digital and analog devices with an Ag/MPS_(3)/Au structure based on layered MPS_(3)(M=Mn,Co,Ni)2 D materials.All devices show the bipolar behavior of resistive switching.In addition,Ag/MnPS_(3)/Au and Ag/NiPS_(3)/Au devices show synaptic characteristics of potentiation and depression.The digital and analog characteristics of resistance states enable Ag/MPS_(3)/Au devices to work as both binary memory and artificial synapse devices.The Ag/MPS_(3)/Au memory devices are promising for applications of flexible eye-like and brain-like systems on a chip when they are integrated with photodetectors and FETs composed of full MPS_(3) materials.展开更多
In this paper,the finite-time stability and instability are studied for nonlinear impulsive systems.There are mainly four concerns.1)For the system with stabilizing impulses,a Lyapunov theorem on global finite-time st...In this paper,the finite-time stability and instability are studied for nonlinear impulsive systems.There are mainly four concerns.1)For the system with stabilizing impulses,a Lyapunov theorem on global finite-time stability is presented.2)When the system without impulsive effects is globally finite-time stable(GFTS)and the settling time is continuous at the origin,it is proved that it is still GFTS over any class of impulse sequences,if the mixed impulsive jumps satisfy some mild conditions.3)For systems with destabilizing impulses,it is shown that to be finite-time stable,the destabilizing impulses should not occur too frequently,otherwise,the origin of the impulsive system is finite-time instable,which are formulated by average dwell time(ADT)conditions respectively.4)A theorem on finite-time instability is provided for system with stabilizing impulses.For each GFTS theorem of impulsive systems considered in this paper,the upper boundedness of settling time is given,which depends on the initial value and impulsive effects.Some numerical examples are given to illustrate the theoretical analysis.展开更多
基金Project supported by the National Key R&D Program of China(Grant Nos.2017YFA0206200 and 2018YFB2202601)the National Natural Science Foundation of China(Grant Nos.61674173,61834005,and 61902443)。
文摘We demonstrate digital and analog devices with an Ag/MPS_(3)/Au structure based on layered MPS_(3)(M=Mn,Co,Ni)2 D materials.All devices show the bipolar behavior of resistive switching.In addition,Ag/MnPS_(3)/Au and Ag/NiPS_(3)/Au devices show synaptic characteristics of potentiation and depression.The digital and analog characteristics of resistance states enable Ag/MPS_(3)/Au devices to work as both binary memory and artificial synapse devices.The Ag/MPS_(3)/Au memory devices are promising for applications of flexible eye-like and brain-like systems on a chip when they are integrated with photodetectors and FETs composed of full MPS_(3) materials.
基金National Natural Science Foundation of China(No.61807017)the National Natural Science Foundation of China(Nos.12171122,11771128)+3 种基金Shenzhen Science and Technology Program(Grant No.RCJC20210609103755110)Fundamental Research Project of Shenzhen(No.JCYJ20190806143201649)Project(HIT.NSRIF.2020056)Supported by Natural Scientific Research Innovation Foundation in Harbin Institute of TechnologyResearch start-up fund Foundation in Harbin Institute of Technology(No.20190019)。
文摘In this paper,the finite-time stability and instability are studied for nonlinear impulsive systems.There are mainly four concerns.1)For the system with stabilizing impulses,a Lyapunov theorem on global finite-time stability is presented.2)When the system without impulsive effects is globally finite-time stable(GFTS)and the settling time is continuous at the origin,it is proved that it is still GFTS over any class of impulse sequences,if the mixed impulsive jumps satisfy some mild conditions.3)For systems with destabilizing impulses,it is shown that to be finite-time stable,the destabilizing impulses should not occur too frequently,otherwise,the origin of the impulsive system is finite-time instable,which are formulated by average dwell time(ADT)conditions respectively.4)A theorem on finite-time instability is provided for system with stabilizing impulses.For each GFTS theorem of impulsive systems considered in this paper,the upper boundedness of settling time is given,which depends on the initial value and impulsive effects.Some numerical examples are given to illustrate the theoretical analysis.