參數(shù)資料
    型號(hào): TC1303B-SB0EUN
    元件分類: 穩(wěn)壓器
    英文描述: 0.5 A SWITCHING REGULATOR, 2400 kHz SWITCHING FREQ-MAX, PDSO10
    封裝: PLASTIC, MO-187, MSOP-10
    文件頁(yè)數(shù): 19/38頁(yè)
    文件大?。?/td> 756K
    代理商: TC1303B-SB0EUN
    TC1303A/TC1303B/TC1303C/TC1304
    DS21949C-page 26
    2008 Microchip Technology Inc.
    5.5
    Inductor Selection
    For most applications, a 4.7 H inductor is recom-
    mended to minimize noise. There are many different
    magnetic core materials and package options to select
    from. That decision is based on size, cost and accept-
    able radiated energy levels. Toroid and shielded ferrite
    pot cores will have low radiated energy, but tend to be
    larger and higher is cost. With a typical 2.0 MHz
    switching frequency, the inductor ripple current can be
    calculated based on the following formulas.
    EQUATION 5-2:
    Duty cycle represents the percentage of switch-on
    time.
    EQUATION 5-3:
    The inductor ac ripple current can be calculated using
    the following relationship:
    EQUATION 5-4:
    Solving for IL = yields:
    EQUATION 5-5:
    When considering inductor ratings, the maximum DC
    current rating of the inductor should be at least equal to
    the maximum buck regulator load current (IOUT1), plus
    one half of the peak-to-peak inductor ripple current (1/
    2*
    ΔIL). The inductor DC resistance can add to the
    buck converter I2R losses. A rating of less than 200 m
    is recommended. Overall efficiency will be improved by
    using lower DC resistance inductors.
    TABLE 5-2:
    TC1303A, TC1303B, TC1303C,
    TC1304 RECOMMENDED
    INDUCTOR VALUES
    5.6
    Thermal Calculations
    5.6.1
    BUCK REGULATOR OUTPUT
    (VOUT1)
    The TC1303/TC1304 is available in two different 10-pin
    packages (MSOP and 3x3 DFN). By calculating the
    power dissipation and applying the package thermal
    resistance, (
    θJA), the junction temperature is estimated.
    The maximum continuous junction temperature rating
    for the TC1303/TC1304 is +125°C.
    To quickly estimate the internal power dissipation for
    the switching buck regulator, an empirical calculation
    using measured efficiency can be used. Given the
    measured efficiency (Section 2.0 “Typical Perfor-
    mance Curves”), the internal power dissipation is
    estimated below:
    EQUATION 5-6:
    The first term is equal to the input power (definition of
    efficiency, POUT/PIN = Efficiency). The second term is
    equal to the delivered power. The difference is internal
    power dissipation. This is an estimate assuming that
    most of the power lost is internal to the TC1303B.
    There is some percentage of power lost in the buck
    inductor, with very little loss in the input and output
    capacitors.
    DutyCycle
    V
    OUT
    V
    IN
    -------------
    =
    T
    ON
    DutyCycle
    1
    F
    SW
    ----------
    ×
    =
    Where:
    FSW = Switching Frequency.
    V
    L
    ΔI
    L
    Δt
    --------
    ×
    =
    Where:
    VL = voltage across the inductor (VIN – VOUT)
    t = on-time of P-channel MOSFET
    ΔI
    L
    V
    L
    ------
    Δt
    ×
    =
    Part
    Number
    Value
    (H)
    DCR
    (MAX)
    MAX
    IDC (A)
    Size
    WxLxH (mm)
    Coiltronics
    SD10
    2.2
    0.091
    1.35 5.2, 5.2, 1.0 max.
    SD10
    3.3
    0.108
    1.24 5.2, 5.2, 1.0 max.
    SD10
    4.7
    0.154
    1.04 5.2, 5.2, 1.0 max.
    Coiltronics
    SD12
    2.2
    0.075
    1.80 5.2, 5.2, 1.2 max.
    SD12
    3.3
    0.104
    1.42 5.2, 5.2, 1.2 max.
    SD12
    4.7
    0.118
    1.29 5.2, 5.2, 1.2 max.
    Sumida Corporation
    CMD411
    2.2
    0.116
    0.950 4.4, 5.8, 1.2 max.
    CMD411
    3.3
    0.174 0.770 4.4, 5.8, 1.2 max.
    CMD411
    4.7
    0.216 0.750 4.4, 5.8, 1.2 max.
    Coilcraft
    1008PS
    4.7
    0.35
    1.0
    3.8, 3.8, 2.74 max.
    1812PS
    4.7
    0.11
    1.15 5.9, 5.0, 3.81 max
    V
    OUT1
    I
    OUT1
    ×
    Efficiency
    -------------------------------------
    V
    OUT1
    I
    OUT1
    ×
    ()
    P
    Dissipation
    =
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