基于电压源型整流器(VSR)与电压源型逆变器(VSI)整合而成的VSR-VSI双PWM变换器已在电梯能量回馈系统中得到应用。本文围绕VSR-VSI系统的直流母线电压可控与能量可双向流动的特点,首先阐述了基于VSR-VSI电梯永磁同步电机驱动系统在dq坐...基于电压源型整流器(VSR)与电压源型逆变器(VSI)整合而成的VSR-VSI双PWM变换器已在电梯能量回馈系统中得到应用。本文围绕VSR-VSI系统的直流母线电压可控与能量可双向流动的特点,首先阐述了基于VSR-VSI电梯永磁同步电机驱动系统在dq坐标系下的PI双闭环控制结构与参数设计方法,分析了VSR-VSI系统直流母线电压与并网电流存在谐波畸变的机理,在此基础上提出了基于PI+谐振(PI plus resonant,PIR)调节器的VSR电流内环改进控制策略以抑制并网电流谐波,最后利用仿真结果验证了上述理论分析的准确性与有效性。展开更多
Let X and Y be two normed spaces.Let U be a non-principal ultrafilter on N.Let g:X→Y be a standard ε-phase isometry for someε≥ 0,i.e.,g(0)=0,and for all u.v ∈ X,||‖g(u)+g(v)‖±‖g(u)-g(v)‖|-|‖u+v‖±...Let X and Y be two normed spaces.Let U be a non-principal ultrafilter on N.Let g:X→Y be a standard ε-phase isometry for someε≥ 0,i.e.,g(0)=0,and for all u.v ∈ X,||‖g(u)+g(v)‖±‖g(u)-g(v)‖|-|‖u+v‖±‖u-v‖| |≤ε.The mapping g is said to be a phase isometry provided that ε=0.In this paper,we show the following universal inequality of g:for each u^(*) ∈ w^(*)-exp ‖u^(*)‖B_(x^(*)),there exist a phase function σ_(u^(*)):X→{-1,1} and φ ∈ Y^(*) with ‖φ‖=‖u^(*)‖≡α satisfying that|(u^(*),u)-σ_(u^(*))(u)<φ,g(u)>)|≤5/2εα,for all u ∈ X.In particular,let X be a smooth Banach space.Then we show the following:(1) the universal inequality holds for all u^(*) ∈ X^(*);(2) the constant 5/2 can be reduced to 3/2 provided that Y~*is strictly convex;(3) the existence of such a g implies the existence of a phase isometryΘ:X→Y such that■ provided that Y^(**) has the w^(*)-Kadec-Klee property(for example,Y is both reflexive and locally uniformly convex).展开更多
文摘基于电压源型整流器(VSR)与电压源型逆变器(VSI)整合而成的VSR-VSI双PWM变换器已在电梯能量回馈系统中得到应用。本文围绕VSR-VSI系统的直流母线电压可控与能量可双向流动的特点,首先阐述了基于VSR-VSI电梯永磁同步电机驱动系统在dq坐标系下的PI双闭环控制结构与参数设计方法,分析了VSR-VSI系统直流母线电压与并网电流存在谐波畸变的机理,在此基础上提出了基于PI+谐振(PI plus resonant,PIR)调节器的VSR电流内环改进控制策略以抑制并网电流谐波,最后利用仿真结果验证了上述理论分析的准确性与有效性。
基金supported by the NSFC(12126329,12171266,12126346)the NSF of Fujian Province of China(2023J01805)+5 种基金the Research Start-Up Fund of Jimei University(ZQ2021017)supported by the NSFC(12101234)the NSF of Hebei Province(A2022502010)the Fundamental Research Funds for the Central Universities(2023MS164)the China Scholarship Councilsupported by the Simons Foundation(585081)。
文摘Let X and Y be two normed spaces.Let U be a non-principal ultrafilter on N.Let g:X→Y be a standard ε-phase isometry for someε≥ 0,i.e.,g(0)=0,and for all u.v ∈ X,||‖g(u)+g(v)‖±‖g(u)-g(v)‖|-|‖u+v‖±‖u-v‖| |≤ε.The mapping g is said to be a phase isometry provided that ε=0.In this paper,we show the following universal inequality of g:for each u^(*) ∈ w^(*)-exp ‖u^(*)‖B_(x^(*)),there exist a phase function σ_(u^(*)):X→{-1,1} and φ ∈ Y^(*) with ‖φ‖=‖u^(*)‖≡α satisfying that|(u^(*),u)-σ_(u^(*))(u)<φ,g(u)>)|≤5/2εα,for all u ∈ X.In particular,let X be a smooth Banach space.Then we show the following:(1) the universal inequality holds for all u^(*) ∈ X^(*);(2) the constant 5/2 can be reduced to 3/2 provided that Y~*is strictly convex;(3) the existence of such a g implies the existence of a phase isometryΘ:X→Y such that■ provided that Y^(**) has the w^(*)-Kadec-Klee property(for example,Y is both reflexive and locally uniformly convex).
