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Estimating apparatus and method of input and output enabling powers for secondary cell

  • US 20040169495A1
  • Filed: 02/10/2004
  • Published: 09/02/2004
  • Est. Priority Date: 02/28/2003
  • Status: Active Grant
First Claim
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1. An estimating apparatus for a secondary cell, comprising:

  • a current detecting section that detects a current (I) charged into and discharged from the secondary cell;

    a voltage detecting section that detects a terminal voltage (V) across the secondary cell;

    a parameter estimating section that integrally estimates all parameters (θ

    ) at one time in at least one of the following equations (1) and (2) with the measured current (I) and terminal voltage (V) inputted into an adaptive digital filter using a cell model described in a corresponding one of the following equations (1) and (2) whose parameters are estimated;

    an open-circuit voltage calculating section that calculates an open-circuit voltage (Vo) using the current (I), the terminal voltage (V), and the parameter estimated values (θ

    );

    an input enabling power estimating section that estimates an input enabling power (Pin) of the secondary cell on the basis of the parameter estimated values (θ

    ) and open-circuit voltage (Vo); and

    an output enabling power estimating section that estimates an output enabling power (Pout) of the secondary cell on the basis of the parameter estimated values and the open-circuit voltage (Vo), the equation (1) being V=B

    (s)
    A

    (s)
    ·

    I
    +1C

    (s)
    ·

    Vo
    ,wherein




    A

    (s)
    =

    k=0n






    ak·

    sk
    ,B

    (s)
    =

    k=0n






    bk·

    sk
    ,C

    (s)
    =

    k=0n






    ck·

    sk
    ,
    (1)


    s denotes a Laplace transform operator, A(s), B(s), and C(s) denote each poly-nominal of s (n denotes degrees), a1

    0, b1

    0, and c1

    0 and the equation (2) being V=B

    (s)
    A

    (s)
    ·

    I
    +1A

    (s)
    ·

    Vo
    ,wherein




    A

    (s)
    =

    k=0n






    ak·

    sk






    and





    B

    (s)
    =

    k=0n






    bk·

    sk.
    (2)

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