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US6316904B1 Expired / Lapsed US ⏱️ 0.0 years remaining

Speed and rotor time constant estimation for torque control of an induction motor

Assignee: Ford Global Technologies LLC
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Filing: 2000-06-27
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Granted: 2001-11-13
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Expires: 2020-06-27
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Abstract

Abstract A speed sensorless controller for an induction motor with rotor resistance estimation, using stator currents and voltages. The rotor resistance and speed estimation are obtained as a solution of a linear algebraic system with pseudo current and voltage signals and their observable derivatives as inputs. The proposed scheme provides accurate, real-time estimation of the speed and rotor time constants in all motor operational modes. It can also be used for real-time motor tuning if a speed signal is available.

Inventors

  • 👤 Sergey Gennadievich Semenov
  • 👤 Alexander Timofeevich Zaremba

Bibliographic Details

Application Number —
Jurisdiction US
Data Source google_patents
Last Synchronized 2026-11-03 15:10
CPC Classifications
B; B60; B60L; B60L15/00; B60L15/02; B60L15/025; H; H02; H02P; H02P21/00; H02P21/14; H02P21/16; H02P21/18; H02P21/24; H02P21/26; B60L2200/00; B60L2200/26; B60L2220/00; B60L2220/10; B60L2220/12; H02P2207/00; H02P2207/01; Y; Y02; Y02T; Y02T10/00; Y02T10/60; Y02T10/64

Claims Analysis

Total Claims: 7
Claim 1
Independent Claim 122 words
A method and strategy for estimates of rotor resistance and speed for torque control of an electric induction motor, the motor having a stationary stator with pole pairs in a frame surrounding a rotor wherein only stator current and stator voltage are measurable, the method and strategy comprising the steps of: computing a rotor slip gain as a function of a measurable stator current and a stator voltage; estimating rotor speed; computing orientation and magnitude of rotor flux as a function of stator current, estimated speed and rotor slip gain; and computing a rotor slip speed as a function of slip gain; calculating electrical rotor speed as a function of the number of pole pairs, estimated rotor speed and rotor slip speed.
Claim 2
Independent Claim 122 words
A method and strategy for estimates of rotor resistance and speed for torque control of an electric induction motor, the motor having a stationary stator with pole pairs in a frame surrounding a rotor wherein only stator current and stator voltage are measurable, the method and strategy comprising the steps of: computing a rotor slip gain as a function of a measurable stator current and a stator voltage; estimating rotor speed; computing orientation and magnitude of rotor flux as a function of stator current, estimated speed and rotor slip gain; and computing a rotor slip speed as a function of slip gain; calculating electrical rotor speed as a function of the number of pole pairs, estimated rotor speed and rotor slip speed.
Claim 3
Dependent Claim 22 words
The method and strategy set forth in claim 1 wherein slip gain is equal to rotor resistance divided by rotor inductance γ.
Claim 4
Dependent Claim 98 words
The method and strategy set forth in claim 1 wherein the estimation of rotor speed comprises the step of computing quotient of term b G t Ja′ G and term |b G | 2 , where b G t =−i s1 +δRsi s0 +δu 0 , (i s1 =first pseudo derivative of stator current)+δR s i s0 +δu 0 , a′ G =i s2 +γi s1 −δu 1 (i s2 =second pseudo derivative of stator current)+γi s1 −δu 1 (first pseudo derivative of stator voltage), J is the skew matrix ( 0 - 1 1 0 ) .
Claim 5
Dependent Claim 59 words
The method and strategy set forth in claim 3 wherein slip gain is estimated using the step of computing the quotient of the term b G t Ja′ G and the term |b G | 2 , where b G t =−i s1 +δR s i s0 +δu 0 , a′ G =i s2 +γi s1 −δu 1 .
Claim 6
Dependent Claim 193 words
The method and strategy set forth in claim 3 wherein the estimate of rotor speed comprises the step of obtaining a filtered current and a filtered voltage for the stator from which pseudo derivative values for stator current (i s1 ) and voltage (u 1 ) (   t + G ) 2  i s0 = i s , (   t + G ) 2  u 0 = u i s1 =di s0 dt, i s2 =d 2 i s0 /dt 2 , u 1 =du 0 /dt, which are solutions of the following equations: (   t + G ) 2  i s1 =  i s /  t , (   t + G ) 2  u 1 =  u /  t , i s2 =i s −2 Gi s1 −G 2 i s0 , where u=stator voltage u 0 =filtered stator voltage G=filter constant i s =stator current i s0 =filtered stator current i s1 =first pseudo derivative of stator current i s2 =second pseudo derivative of stator current, and u 1 =first pseudo derivative of stator voltage.
Claim 7
Dependent Claim 198 words
The method and strategy set forth in claim 4 wherein the estimate of rotor speed comprises the step of obtaining a filtered current and a filtered voltage for the stator from which pseudo derivative values for stator current (i s1 ) and voltage (u 1 ) respectively, are computed as follows: (   t + G ) 2  i s0 = i s , (   t + G ) 2  u 0 = u i s1 =di s0 dt, i s2 =d 2 i s0 /dt 2 , u 1 =du 0 /dt, which are solutions of the following equations: (   t + G ) 2  i s1 =  i s /  t , (   t + G ) 2  u 1 =  u /  t , i s2 =i s −2 Gi s1 −G 2 i s0 , where u=stator voltage u 0 =filtered stator voltage G=filter constant i s =stator current i s0 =filtered stator current i s1 =first pseudo derivative of stator current i s2 =second pseudo derivative of stator current, and u 1 =first pseudo derivative of stator voltage.

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Annuity Stage Window Opens Payment Deadline Surcharge Period Until Estimated Fee Status
3.5 Years (Year 4) 2004-11-12 2005-05-14 2005-11-13 $2000.00 Window Closed / Lapsed
7.5 Years (Year 8) 2008-11-12 2009-05-14 2009-11-13 $3760.00 Window Closed / Lapsed
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