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密斯原理在手机交互中的应用
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作者 杨砚砚 《艺术科技》 2013年第7期390-390,共1页
手机的交互功能多样性给人们带来更多的交互体验,随之也带来很多不便,功能繁多导致手机运行速度变慢,很多佣余的功能蜂拥而上,人们操作起智能手机实际上并不智能。本文旨在对手机交互的功能性和实用性进行分析,提出了佣余的交互功... 手机的交互功能多样性给人们带来更多的交互体验,随之也带来很多不便,功能繁多导致手机运行速度变慢,很多佣余的功能蜂拥而上,人们操作起智能手机实际上并不智能。本文旨在对手机交互的功能性和实用性进行分析,提出了佣余的交互功能同样给人们带来不便的观点,并试图运用密斯原理“lessismore”来解决手机交互的佣余性问题,得出以“少”的观点来看待交互世界。 展开更多
关键词 手机交互 佣余 密斯原理 功能性
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基于施密斯补偿原理的模糊PID控制器设计 被引量:2
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作者 张琦 席爱民 李莉 《自动化技术与应用》 2008年第5期39-42,共4页
针对传统的模糊控制系统难以有效解决具有较大时间滞后对象的控制问题,提出利用施密斯补偿原理能有效解决大滞后过程控制的优点,设计一种具有施密斯补偿原理的模糊PID控制系统并将其应用于某温度被控对象。通过改变被控对象传递函数并... 针对传统的模糊控制系统难以有效解决具有较大时间滞后对象的控制问题,提出利用施密斯补偿原理能有效解决大滞后过程控制的优点,设计一种具有施密斯补偿原理的模糊PID控制系统并将其应用于某温度被控对象。通过改变被控对象传递函数并进行系统仿真,通过分析仿真结果,说明所设计的具有预估模型的模糊PID控制系统具有较强的鲁棒性。 展开更多
关键词 密斯补偿原理 预估模型 模糊控制 PID
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Ionization of Atoms and the Thomas-Fermi Model for the Electric Field in Crystal Planar Channels
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作者 LIUYing-Tai ZHANGQi-Ren 《Communications in Theoretical Physics》 SCIE CAS CSCD 2002年第3期361-364,共4页
The electric field in the crystal planar channels is studied by the Thomas-Fermi method. The Thomas-Fermi equation and the corresponding boundary conditions are derived for the crystal planar channels. The numerical s... The electric field in the crystal planar channels is studied by the Thomas-Fermi method. The Thomas-Fermi equation and the corresponding boundary conditions are derived for the crystal planar channels. The numerical solution for the electric field in the channels between (110) planes of the single crystal silicon and the critical angles of channelling protons in them arc shown. Reasonable agreements with the experimental data are obtained. The results show that the Thomas-Fermi method for the crystal works well in this study, and a microscopic research of the channel electric field with the contribution of all atoms and the atomic ionization being taken into account is practical. 展开更多
关键词 ionization of atoms Thomas-Fermi method for the crystal electric field in channels
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Magnetic-structure coupling dynamic model of a ferromagnetic plate parallel moving in air-gap magnetic field 被引量:1
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作者 Yuda Hu Tianxiao Cao Mengxue Xie 《Acta Mechanica Sinica》 SCIE EI CAS CSCD 2022年第10期145-155,共11页
Aiming at the air-gap magnetic field excited by wall armatures,Laplace’s partial differential equation of air-gap magnetic potential is achieved by means of the electromagnetic field theory.According to the magnetic ... Aiming at the air-gap magnetic field excited by wall armatures,Laplace’s partial differential equation of air-gap magnetic potential is achieved by means of the electromagnetic field theory.According to the magnetic boundary conditions and the method of separation of variables,the magnetic potential of the air-gap magnetic field is obtained.Based on the magnetization force model and Lorentz force of ferromagnetic thin-walled structures,and introducing the electromagnetic constitutive relations and boundary conditions,the calculation model of electromagnetic force of the soft ferromagnetic thin plate moving in air-gap magnetic field is established.Considering geometric nonlinearity,expressions of strain energy and kinetic energy of the elastic thin plate and the work of forces are given,respectively.The magnetic-structure coupling nonlinear vibration equations of ferromagnetic thin plate parallel moving in the air-gap magnetic field excited by armatures are obtained by using the Hamilton principle,which can be of the characterization of the system dynamics model with electro-magneto-velocity-mechanical interaction.Through numerical examples,primary resonance characteristics of the strip thin plate under the action of air-gap magnetic force are obtained.The results show that the two stable amplitude values will increase as amplitude of magnetic potential increases and thickness of air-gap decreases,and the amplitude’s multi-valued region will change due to the varieties of magnetic potential,air-gap and velocity.The model established in this paper is a theoretical reference for investigation on the multi-field coupling dynamic behaviors of structures moving in complex electromagnetic fields. 展开更多
关键词 Ferromagnetic thin plate Magnetic-structure coupling dynamics Air-gap magnetic field In-plane motion Magnetic potential equation
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