CURRENT SOURCE CIRCUIT AND DESIGN METHODOLOGY
First Claim
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1. An addition based process invariant voltage to current converter comprising:
- a first and a second transistor having inputs coupled to a voltage input;
an output of the first transistor coupled to a current output;
an output of the second transistor coupled to an input of a feedback transistor and to a voltage source through a resistor; and
wherein an output of the feedback transistor is coupled to the current output such that variations of current from the outputs of the first and feedback transistors substantially offset each other.
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Abstract
A method of designing a current source involves selecting an equation for a current output through a circuit. Variations in current are checked to make sure they are not a strong function of process and bias. A circuit topology is then created as a function of the equation. Example circuits include an addition based current source and a square root based current source.
18 Citations
26 Claims
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1. An addition based process invariant voltage to current converter comprising:
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a first and a second transistor having inputs coupled to a voltage input;
an output of the first transistor coupled to a current output;
an output of the second transistor coupled to an input of a feedback transistor and to a voltage source through a resistor; and
wherein an output of the feedback transistor is coupled to the current output such that variations of current from the outputs of the first and feedback transistors substantially offset each other. - View Dependent Claims (2, 3, 4, 5, 21)
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6. A square root based process invariant voltage to current converter comprising:
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a first and a second transistor having inputs coupled to a voltage input;
an output of the second transistor coupled to a current output;
a current source coupled to an output of a third transistor;
an input of the third transistor coupled to a negative R cell feedback circuit and an output of the first transistor; and
wherein the current output is a function of the voltage input and feedback from the negative R cell such that variations of current substantially offset each other. - View Dependent Claims (7)
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8. A square root based process invariant voltage to current converter comprising:
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a translinear loop of first, second, third and fourth transistors;
a mathematical relation between the currents through the first transistor, current through the second transistor and the current through the third and fourth transistors;
a negative R cell attached to the first and second transistors which negatively correlates currents through the first and second transistors, wherein current output is a function of current fed to the first transistor and the negative-R cell such that variations of current substantially offset each other.
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9. An integrated circuit comprising:
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a first process invariant voltage to current converter having a gate coupled to a reference voltage and multiple transistors coupled such that fabrication variations induce opposite changes in the current from the transistors to provide the process invariant current; and
multiple further process invariant voltage to current converters having a gate coupled to the reference voltage and multiple transistors coupled such that fabrication variations induce opposite changes in the current from the transistors to provide the process invariant current, which is process invariant across the circuit when formed in various locations on a die or wafer. - View Dependent Claims (10)
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11. A method of designing a current source, the method comprising:
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selecting an equation for a current output through a circuit;
ensuring variations in current are not a strong function of process and bias; and
deriving a circuit topology as a function of the equation. - View Dependent Claims (12, 13, 14, 15, 16, 17, 18, 19, 20, 22)
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23. A method of designing an electrical source, the method comprising:
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selecting an equation for an output through a circuit;
ensuring variations in output are not a strong function of process and bias; and
creating a circuit topology as a function of the equation. - View Dependent Claims (24, 25, 26)
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Specification