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A non-quasi-static model for nanowire gate-all-around tunneling field-effect transistors
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作者 芦宾 马鑫 +3 位作者 王大为 柴国强 董林鹏 苗渊浩 《Chinese Physics B》 SCIE EI CAS CSCD 2023年第6期660-665,共6页
Nanowires with gate-all-around(GAA) structures are widely considered as the most promising candidate for 3-nm technology with the best ability of suppressing the short channel effects,and tunneling field effect transi... Nanowires with gate-all-around(GAA) structures are widely considered as the most promising candidate for 3-nm technology with the best ability of suppressing the short channel effects,and tunneling field effect transistors(TFETs)based on GAA structures also present improved performance.In this paper,a non-quasi-static(NQS) device model is developed for nanowire GAA TFETs.The model can predict the transient current and capacitance varying with operation frequency,which is beyond the ability of the quasi-static(QS) model published before.Excellent agreements between the model results and numerical simulations are obtained.Moreover,the NQS model is derived from the published QS model including the current-voltage(I-V) and capacitance-voltage(C-V) characteristics.Therefore,the NQS model is compatible with the QS model for giving comprehensive understanding of GAA TFETs and would be helpful for further study of TFET circuits based on nanowire GAA structure. 展开更多
关键词 tunneling field effect transistor relaxation time approximation non-quasi-static non-quasi-static
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New Finite-Volume Relaxation Methods for the Third-Order Differential Equations 被引量:1
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作者 Fayssal Benkhaldoun Mohammed Seaid 《Communications in Computational Physics》 SCIE 2008年第9期820-837,共18页
We propose a new method for numerical solution of the third-order differential equations.The key idea is to use relaxation approximation to transform the nonlinear third-order differential equation to a semilinear sec... We propose a new method for numerical solution of the third-order differential equations.The key idea is to use relaxation approximation to transform the nonlinear third-order differential equation to a semilinear second-order differential system with a source term and a relaxation parameter.The relaxation system has linear characteristic variables and can be numerically solved without relying on Riemann problem solvers or linear iterations.A non-oscillatory finite volume method for the relaxation system is developed.The method is uniformly accurate for all relaxation rates.Numerical results are shown for some nonlinear problems such as the Korteweg-de Vires equation.Our method demonstrated the capability of accurately capturing soliton wave phenomena. 展开更多
关键词 Third-order differential equations relaxation approximation finite volume method Korteweg-de Vries equation solitons.
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