• 參數(shù)資料
    型號: MAX1325ECM
    廠商: MAXIM INTEGRATED PRODUCTS INC
    元件分類: ADC
    英文描述: 8-/4-/2-Channel, 14-Bit, Simultaneous-Sampling ADCs with 10V, 5V, and 0 to +5V Analog Input Ranges
    中文描述: 4-CH 14-BIT PROPRIETARY METHOD ADC, PARALLEL ACCESS, PQFP48
    封裝: 7 X 7 MM, 1.40 MM HEIGHT, MS-026BBC, TQFP-48
    文件頁數(shù): 22/27頁
    文件大?。?/td> 255K
    代理商: MAX1325ECM
    M
    8-/4-/2-Channel, 14-Bit, Simultaneous-Sampling ADCs
    with ±10V, ±5V, and 0 to +5V Analog Input Ranges
    22
    ______________________________________________________________________________________
    The input range is centered about V
    MSV
    , which is inter-
    nally set to +2.500V. For a custom midscale voltage,
    drive REF
    MS
    with an external voltage source and MSV
    will follow REF
    MS
    . Noise present on MSV or REF
    MS
    directly couples into the ADC result. Use a precision,
    low-drift voltage reference with adequate bypassing to
    prevent MSV from degrading ADC performance. For
    maximum FSR, be careful not to violate the absolute
    maximum voltage ratings of the analog inputs when
    choosing V
    MSV
    . Determine the input voltage as a func-
    tion of V
    REF
    , V
    MSV
    , and the output code in decimal
    using the following equation:
    Definitions
    Integral Nonlinearity
    Integral nonlinearity (INL) is the deviation of the values
    on an actual transfer function from a straight line. For
    these devices, this straight line is a line drawn between
    the end points of the transfer function, once offset and
    gain errors have been nullified.
    Differential Nonlinearity
    Differential nonlinearity (DNL) is the difference between
    an actual step width and the ideal value of 1 LSB. For
    these devices, the DNL of each digital output code is
    measured and the worst-case value is reported in the
    Electrical Characteristics
    table. A DNL error specifica-
    tion of less than ±1 LSB guarantees no missing codes
    and a monotonic transfer function.
    Unipolar Offset Error
    For the unipolar MAX1316/MAX1317/MAX1318, the ideal
    zero-scale transition from 0x0000 to 0x0001 occurs at
    1 LSB (see Figure 11). The unipolar offset error is the
    amount of deviation between the measured zero-scale
    transition point and the ideal zero-scale transition point.
    Bipolar Offset Error
    For the bipolar MAX1320/MAX1321/MAX1322/
    MAX1324/MAX1325/MAX1326, the ideal zero-point tran-
    sition from 0x3FFF to 0x0000 occurs at MSV, which is
    usually connected to ground (see Figures 9 and 10).
    The bipolar offset error is the amount of deviation
    between the measured zero-point transition and the
    ideal zero-point transition.
    Gain Error
    The ideal full-scale transition from 0x1FFE to 0x1FFF
    occurs at 1 LSB below full scale (see the
    Transfer
    Functions
    section). The gain error is the amount of devi-
    ation between the measured full-scale transition point
    and the ideal full-scale transition point, once offset error
    has been nullified.
    S ignal-to-Noise Ratio
    For a waveform perfectly reconstructed from digital
    samples, signal-to-noise ratio (SNR) is the ratio of the
    full-scale analog input (RMS value) to the RMS quanti-
    zation error (residual error). The ideal, theoretical mini-
    mum analog-to-digital noise is caused by quantization
    noise error only and results directly from the ADC’s res-
    olution (N bits):
    where N = 14 bits.
    In reality, there are other noise sources besides quanti-
    zation noise: thermal noise, reference noise, clock jitter,
    etc. SNR is computed by taking the ratio of the RMS
    signal to the RMS noise, which includes all spectral
    components minus the fundamental, the first five har-
    monics, and the DC offset.
    SNR
    N
    dB
    )
    =
    ×
    (6 02
    1 76
    V
    LSB
    CODE
    V
    CH
    MSV
    _
    ×
    =
    +
    (
    )
    10
    - 2.500V
    Figure 11. 0 to +5V Unipolar Transfer Function
    2 x V
    REF
    2 x V
    REF
    2 x V
    REF
    2
    14
    1 LSB =
    B
    0
    2
    16,383
    16,381
    0x0000
    0x0001
    0x0002
    0x0003
    0x3FFF
    0x3FFE
    0x3FFD
    0x3FFC
    0x1FFF
    0x2000
    0x2001
    8190
    8192
    8194
    (MSV)
    INPUT VOLTAGE (LSBs)
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