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CBC3150-D9C-TR1 데이터시트(PDF) 6 Page - Cymbet Corporation

부품명 CBC3150-D9C-TR1
상세설명  EnerChip??CC Inductive Charging Evaluation Kit
Download  8 Pages
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제조업체  CYMBET [Cymbet Corporation]
홈페이지  http://www.cymbet.com
Logo CYMBET - Cymbet Corporation

CBC3150-D9C-TR1 데이터시트(HTML) 6 Page - Cymbet Corporation

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EnerChip™ CC Inductive Charging Evaluation Kit
©2012-2014 Cymbet Corporation • Tel: +1-763-633-1780 • www.cymbet.com
DS-72-14 Rev D
Page 6 of 8
Pulse Discharge Current for a Wireless End Device
Pulse discharge currents place special demands on energy storage devices. Repeated delivery of pulse
currents exceeding the recommended load current of a given chemistry will diminish the useful life of the cell.
The effects can be severe, depending on the amplitude of the current and the particular cell chemistry and
construction. Pulse currents of tens of milliamperes are common in wireless sensor systems during transmit
and receive modes. Moreover, the internal impedance of the cell often results in an internal voltage drop that
precludes the cell from delivering the pulse current at the voltage necessary to operate the external circuit. One
method of mitigating such effects is to place a low Equivalent Series Resistance (ESR) capacitor across the
EnerChip storage device. The EnerChip storage device charges the capacitor between discharge pulses and the
capacitor delivers the pulse current to the load. Specifying the capacitance for a given EnerChip device in an
application is a straightforward procedure, once a few key parameters are known. The key parameters are:
»
EnerChip storage device impedance (at temperature and state-of-charge)
»
EnerChip storage device voltage (as a function of state-of-charge)
»
Operating temperature
»
Pulse current amplitude
»
Pulse current duration
»
Allowable voltage droop during pulse discharge
Two equations will be used to calculate two unknown parameters:
1) the output capacitance needed to deliver the specified pulse current of a known duration;
2) the latency time that must be imposed between pulses to allow the capacitor to be recharged by the
EnerChip storage device.
Both formulae will assume that the capacitor ESR is sufficiently low to result in negligible internal voltage drop
while delivering the specified pulse current; consequently, only the EnerChip storage device resistance will
be considered in the formula used to compute capacitor charging time and only the load resistance will be
considered when computing the capacitance needed to deliver the discharge current.
The first step in creating an EnerChip storage device-capacitor couple for pulse current applications is to size
the capacitance using the following formula:
Discharge formula: C = t / [ R * ln (Vmax / Vmin) ]
where:
C = output capacitance, in parallel with the EnerChip storage device;
t = pulse duration;
R = load resistance = Vout(average) / Ipulse
Vmin and Vmax are determined by the combination of the EnerChip storage device voltage at a given state-of-
charge and the operating voltage requirement of the external circuit.
Once the capacitance has been determined, the capacitor charging time can be calculated using the following
formula:
Charge formula: t = - R * C * ln [ (Vmax - Vchg) / (Vmin - Vchg) ]
where:
t = capacitor charging time, from Vmin to Vmax
R = EnerChip storage device resistance
C = output capacitance, in parallel with the EnerChip storage device


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