Variable charge pump circuit with dynamic load

Miscellaneous active electrical nonlinear devices – circuits – and – Specific identifiable device – circuit – or system – With specific source of supply or bias voltage

Reexamination Certificate

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Reexamination Certificate

active

06724241

ABSTRACT:

TECHNICAL FIELD
The present invention relates generally to charge pump circuits and more particularly pertains to variable charge pump circuits adapted for providing any of several target output voltage levels.
BACKGROUND ART
Many types of memory devices require high voltages for reading, programming and erasing instructions. This is true for memory with page, bulk, and sector erases.
The most common approach to generate high internal voltages is to use charge pump circuits to boost a voltage supplied to the memory circuit. A charge pump circuit uses an array of capacitors to increase the supply voltage. A low power source is coupled to a charge pump circuit to generate necessary high voltages for erasing, reading and programming operations in a memory.
FIG. 1
shows a schematic diagram of a typical two-stage charge pump circuit
100
that generates a boosted output voltage V
pump
with a magnitude that is greater than the magnitude of a supply voltage V
cc
supplied by a source
102
, such as from an external pin of the memory chip. The voltage source
102
is coupled to a first diode-connected NMOS transistor
104
. The source of this first NMOS transistor
104
is coupled to a capacitor
106
and to a second diode-connected NMOS transistor
110
. The source of the second NMOS transistor
110
is coupled to a second capacitor
108
and to a third NMOS transistor
112
. The third transistor
112
has its gate connected to its drain and its source connected to the output voltage V
pump
. The other terminals
114
and
118
of the capacitors
106
and
108
receive respective clock signals CK and CKN of opposite phase. The internal high voltages are obtained by boosting the series of capacitances
106
,
108
with the internal supply voltage V
cc
. The capacitors
106
and
108
store and transfer charge at the rate of the clocks. Node A is the junction between the capacitor
106
and the source of the diode-connected NMOS transistor
110
. Node B is the junction between the capacitor
108
and the diode-connected NMOS transistor
112
. The voltage at node A equals the sum of the voltages of the capacitor
106
and V
cc
. The voltage at node B equals the voltage of the capacitor
108
. The output voltage (V
pump
) is the sum of the voltages at nodes A and B. Depending on the efficiency of the charge pump circuit
100
, the pump output voltage (V
pump
) is the amount of voltage that the transistor
112
delivers to the output terminal. A first regulator may be provided with feedback from the pump output voltage to rapidly turn the charge pump on and off in order to minimize ripples in the pump output voltage.
In a two-stage charge pump circuit like that shown in
FIG. 1
, the pump output voltage V
pump
can be less than the maximum voltage that the charge pump circuit
100
can possibly deliver. For example, the charge pump may be called upon to supply any of several different output voltages (V
pump
), only one of which is near the maximum. More generally, for n-stage pump circuit the maximum pump output (V
out,max
) equals to (n+1)* V
cc
. The current that the charge pump is able to furnish is I
out
=f(V
dd
·N
P
·C
P
/N
S
·T
CK
), when N
P
is the number of parallel stages, N
S
is the number of series stages, C
P
is the capacitance value and T
CK
is the charge pump clock period. The clock signals CK and CKN define the charge transfer rate from the internal power supply
114
. Equivalently, the faster the clock rate, the faster the pump voltage reaches the target voltage.
Usually, a charge pump output (V
pump
) that is significantly less than the maximum output (V
max
) experiences a ripple voltage signal caused by the sharing of charge between the capacitance of the pump circuit and that of the load circuit. The frequency of the ripple voltage coincides with the charge and discharge cycles of the clock. The output voltage rises above (overshoots) the target voltage during a charge cycle, and then drops again as a function of the RC discharge of the load and the load capacitance C
L
. The level of voltage overshoots is proportional to the difference between the maximum pump output voltage, V
max
and the pump output (V
pump
). In another word, the voltage overshoot is proportional to the excess charge being dumped into the load capacitance.
This ripple phenomenon is very critical when a charge pump circuit
100
has to provide any of several different regulated V
out
values. When a single charge pump circuit
100
has to furnish more than one V
pump
value ranging from a very low to a very high value. In this case, the pump boost capacitor has to be larger in order to guarantee that the charge pump circuit
100
is able to furnish sufficient current at the highest voltage, but is over efficient at furnishing current at very low V
pump
values, generating in this last case very high ripple. Because the overshoot is due to pure charge sharing between internal pump capacitance and external load, the lower the regulated pump output, the higher the charge sharing and the higher the voltage overshoot.
Referring to
FIGS. 2A
,
2
B and
2
C, the graphs of three different pump voltage outputs, VA, VB (=2.VA), and VC (=4.VA), from the same charge pump circuit plotted against time show that V
pump
and I
out
are strictly depending on target pump value and charge pump behavior. When charge pump specification such as V
max
and load
max
are known, the dimension of the pump can be defined in order to achieve the best efficient pump. The dimension of the pump
100
is identified with minimum consumption, area, and the number of stages.
FIG. 2A
shows the lowest pump output voltage VA with the highest overshoot problem because the charge pump circuit is over efficient for the given load capacitance.
FIG. 2B
shows a lower overshoot problem for the higher pump voltage VB because the load is better matched to the pump circuit
100
.
FIG. 2C
shows almost no overshoot problem for the highest pump voltage VC near V
max
, which is the best load match for this charge pump circuit.
In one attempt to solve the overshoot problem in charge pumps, the U.S. Pat. No. 6,370,046 entitled “Ultra-Capacitor Based Dynamically Regulated Charge Pump Power Converter” by Nebrigic et al. (the '046 patent), uses a power converter to provide electrical power by dynamically controlling a switch matrix of the charge pump that includes a flying ultra capacitor. The '046 dynamically provides the power upon demand by sensing the output voltage and changing the operating frequency of the charge pump in response. In particular, the dynamic controller operates a capacitive power output stage to pump charge at a rate to maintain an output voltage V
out
across a load capacitor. The dynamic controller discharges a fly capacitor into the load capacitor when the output voltage drops below a reference voltage. The closed loop dynamic control allows for maintaining a desired output voltage by charging and discharging the flying ultra capacitor. The '046 patent also discloses a two state controller that switches a flying ultra capacitor at a slow rate to produce increased output power. The two states controller maintains a predetermined voltage ripple across the flying ultra capacitor to attain efficient charge transfer to the output capacitor.
An object of the invention is to provide a charge pump circuit with a minimum-ripple pump output voltage and at the same time maintain the basic structure of charge pump and of regulator.
SUMMARY OF THE INVENTION
The object is met by a charge pump circuit with variable load. The charge pump circuit comprises one or more stages operable to receive a supply voltage and generate one or more pump voltages. A plurality of loads are connectable to the charge pump output, each load associated with a specific target pump voltage. A load selector means couples a selected load to the output according to the target pump voltage.
In conclusion, a new approach to select dynamically the best load for a pump as a function of the target output voltage.
In an

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