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Bridging Theory in Practice. Transferring Technical Knowledge to Practical Applications. Transistors and Integrated Circuits. Transistors and Integrated Circuits. Transistors and Integrated Circuits. Intended Audience: Engineers with little or no semiconductor background
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Bridging Theory in Practice Transferring Technical Knowledge to Practical Applications
Transistors andIntegrated Circuits Intended Audience: • Engineers with little or no semiconductor background • A basic understanding of electricity is assumed Topics Covered: • Bipolar Junction Transistors (BJTs) • Metal Oxide Semiconductor Field Effect Transistors (MOSFETs) • Integrated Circuits • Moore’s Law Expected Time: • Approximately 90 minutes
Transistors andIntegrated Circuits • Bipolar Junction Transistors • Regions of Operation • Current Control Device • Equations and Models • Basic Bias Circuit • Metal Oxide Semiconductor Field Effect Transistors • Regions of Operation • Voltage Control Device • Equations and Models • Inverter Circuit • Integrated Circuits • Moore’s Law
Transistors andIntegrated Circuits • Bipolar Junction Transistors • Regions of Operation • Current Control Device • Equations and Models • Basic Bias Circuit • Metal Oxide Semiconductor Field Effect Transistors • Regions of Operation • Voltage Control Device • Equations and Models • Inverter Circuit • Integrated Circuits • Moore’s Law
Bipolar Regions of Operation VBE Active Saturation VBC Cut-Off Inverted Collector IC Device On Device Partly On Base IB IE IE = IC + IB Device Off Device On Upside Down Emitter
Bipolar Regions of Operation Saturation IC IB = 5 Active IB = 4 IB = 3 IB = 2 IB = 1 VCE Cut-Off IB = 0 Collector IC Base IB Emitter
Transistors andIntegrated Circuits • Bipolar Junction Transistors • Regions of Operation • Current Control Device • Equations and Models • Basic Bias Circuit • Metal Oxide Semiconductor Field Effect Transistors • Regions of Operation • Voltage Control Device • Equations and Models • Inverter Circuit • Integrated Circuits • Moore’s Law
Bipolar Transistors Are “Current Controlled” Devices For a specific bias configuration (VCE), the collector current is determined by the base current Circuits with bipolar transistors are designed to provide the required amount of base current IC VCE Cut-Off IB = 0 Saturation IB = 5 Active IB = 4 IB = 3 IB = 2 IB = 1
IC C B IC IB VCE Cut-Off IB = 0 E Bipolar Transistor Gain (b) • In ACTIVE mode, the collector current is almost constant Saturation IB = 5 Active IB = 4 IB = 3 IB = 2 IB = 1
IC VCE Cut-Off IB = 0 Bipolar Transistor Gain (b) Saturation • The BJT gain (b) in active mode is defined as: b =IC / IB • Sometimes, the gain is also given as: hFE =IC / IB IB = 5 Active IB = 4 IB = 3 IB = 2 IB = 1
At room temperature, β ranges from 240-290 across 3 orders of magnitude Bipolar Transistor Gain (b) • The BJT gain is somewhat independent of the collector current: 1000 800 600 500 β 400 300 25C 200 100 1mA 0.01mA 0.1mA 10mA 100mA Collector Current
Collector Current Base Current Bipolar Transistor Gain (b) • In the ACTIVE mode, fluctuations in base current result in amplified fluctuations in collector current Current time
b b b b b b Bipolar Transistor Gain (b) • In the ACTIVE mode, fluctuations in base current result in amplified fluctuations in collector current b = IC / IB Current b b b time
Transistors andIntegrated Circuits • Bipolar Junction Transistors • Regions of Operation • Current Control Device • Equations and Models • Basic Bias Circuit • Metal Oxide Semiconductor Field Effect Transistors • Regions of Operation • Voltage Control Device • Equations and Models • Inverter Circuit • Integrated Circuits • Moore’s Law
Collector IC RIR IR Base IB IF FIF -(IB+IC) = IE Emitter Bipolar Junction Transistor Ebers-Moll Model (1954) Collector IC Base IB Emitter
Bipolar Junction Transistor Performance vs. Temperature As temperature increases, the gain of the BJT increases b about doubles over temperature 1000 700 500 β 300 200 100 1mA 0.01mA 0.1mA 10mA 100mA
Since the gain of the transistor increases with temperature, THERMAL RUN AWAY can occur Bipolar Junction Transistor Performance vs. Temperature • As the temperature increases, the gain increases • As the gain increases, the collector current increases • As the collector current increases, more power is dissipated • As more power is dissipated, the temperature increases • Go back to step 1. • As the temperature increases, the gain increases • As the gain increases, the collector current increases • As the collector current increases, more power is dissipated • As more power is dissipated, the temperature increases • As the temperature increases, the gain increases • As the gain increases, the collector current increases • As the collector current increases, more power is dissipated • As the gain increases, the collector current increases • As the temperature increases, the gain increases • As thermal run away begins, it can move the BJT away from the expected operating bias point • Eventually, if the temperature of the device increases above the maximum rated junction temperature (TJUNCTION,MAX), the bipolar transistor can be damaged or destroyed
Original Ideal Curve Bipolar Junction Transistor Deviations from Ideal Curves Saturation IC IB = 5 Active IB = 4 IB = 3 IB = 2 IB = 1 IB = 0 VCE
Saturation Bipolar Junction Transistor Deviations from Ideal Curves • Early Effect – Gain (b) increases with Collector Emitter Voltage IC IB = 5 Active IB = 4 IB = 3 IB = 2 IB = 1 IB = 0 VCE
Saturation Bipolar Junction Transistor Deviations from Ideal Curves • Above VCEO, the BJT does not function as expected... IC IB = 5 Active IB = 4 IB = 3 IB = 2 IB = 1 IB = 0 VCE VCEO
Transistors andIntegrated Circuits • Bipolar Junction Transistors • Regions of Operation • Current Control Device • Equations and Models • Basic Bias Circuit • Metal Oxide Semiconductor Field Effect Transistors • Regions of Operation • Voltage Control Device • Equations and Models • Inverter Circuit • Integrated Circuits • Moore’s Law
V = IR = 4V VC = 1V IB = (1V – 0.7V) = 10mA IC= β IB =1A 30 IB ~0.7V Bipolar Transistor Biasing 5V 4 Collector 30W Base β = 100 1V Emitter
VC = 1V IC= β IB =1A IB = 10mA ~0.7V Bipolar Transistor Biasing 5V • Operating as an amplifier: 4 Collector 1mVpp 30W Base b = 100 1V Emitter
iB = 1mVpp / 30 = 33App IC= β IB =1A iC = 3.3mA iB ~0.7V Bipolar Transistor Biasing 5V • Operating as an amplifier: 4 vC = 13.3mVpp VC = 1V Collector 1mVpp 30W Base b = 100 IB = 10mA 1V Emitter
Bipolar Transistor Biasing 5V • Operating as an amplifier: 4 Collector 1mVpp 30W Base b = 100 1V Emitter
Bipolar Transistor BiasingWorst Case Analysis 5V • Operating as an amplifier: 4 Collector 1mVpp 30W max = 200 typ = 100 min = 50 Base 1V VBE,max = 0.8V VBE,typ = 0.7V VBE,min = 0.5V Emitter
Bipolar Transistor BiasingWorst Case Analysis Collector Voltage VBE 0.5V 0.7V 0.8V 1.67V ± 6.67mV 3.00V ± 6.67mV 3.67V ± 6.67mV 50 Circuit Fails 1.00V ± 13.3mV 2.33V ± 13.3mV 100 Circuit Fails Circuit Fails Circuit Fails 200
Transistors andIntegrated Circuits • Bipolar Junction Transistors • Regions of Operation • Current Control Device • Equations and Models • Basic Bias Circuit • Metal Oxide Semiconductor Field Effect Transistors • Regions of Operation • Voltage Control Device • Equations and Models • Inverter Circuit • Integrated Circuits • Moore’s Law
Sub-Threshold Region VThreshold (VT) MOSFET Two BasicRegions of Operation ID Drain ID Above (Super) Threshold Gate VGS Source
ID VDS = VGS - VT VDS MOSFET Super Threshold Regions of Operation Linear Region Drain VGS = 5V Saturation Region ID VGS = 4V Gate VGS = 3V VGS = 2V VGS = 1V Sub-threshold Region VGS = 0V Source
Transistors andIntegrated Circuits • Bipolar Junction Transistors • Regions of Operation • Current Control Device • Equations and Models • Basic Bias Circuit • Metal Oxide Semiconductor Field Effect Transistors • Regions of Operation • Voltage Control Device • Equations and Models • Inverter Circuit • Integrated Circuits • Moore’s Law
ID VDS MOSFETs Are “Voltage Controlled” Devices • For a specific bias configuration (VDS), the drain current is determined by the gate-source voltage • Circuits with MOSFETs are designed to provide the required amount of gate voltage VGS = 5 VGS = 4 VGS = 3 VGS = 2 VGS = 1 VGS = 0
ID VDS MOSFET Transconductance (gm) • The MOSFET gain (b) in active mode is NOT defined as: b = ID / VGS • Rather, we speak of a MOSFET's tranconductance: gm=ID/ VGS VGS = 5 VGS = 4 VGS = 3 VGS = 2 VGS = 1 VGS = 0
Transistors andIntegrated Circuits • Bipolar Junction Transistors • Regions of Operation • Current Control Device • Equations and Models • Basic Bias Circuit • Metal Oxide Semiconductor Field Effect Transistors • Regions of Operation • Voltage Control Device • Equations and Models • Inverter Circuit • Integrated Circuits • Moore’s Law
MOSFET Equationsand Models Square Law Model Simple, easy for hand calculations Inaccurate for modern devices Bulk Charge Theory Moderately complex for hand calculations Inaccurate for modern devices Charge Sheet Model Complex Almost as accurate as the exact charge model Exact Charge Model Very complex Very accurate for older and modern devices
MOSFET Square Law Model Subthreshold Region Linear Region Saturation Region G a t e S o u r c e D r a i n ID = 0A W L ID = ( ox / tox ) ( W / L ) [ ( VGS – VT )VDS - VDS2/2 ] ID = ( ox / 2tox )( W / L )(VGS – VT)2
Transistors andIntegrated Circuits • Bipolar Junction Transistors • Regions of Operation • Current Control Device • Equations and Models • Basic Bias Circuit • Metal Oxide Semiconductor Field Effect Transistors • Regions of Operation • Voltage Control Device • Equations and Models • Inverter Circuit • Integrated Circuits • Moore’s Law
n-Channel MOSFET (nMOS)Acting as a Switch Switch is Off VGate = 0V Switch is On VGate = VDrain VDrain = 5V VDrain = 5V IDrain VGate 0V VGate = 5V VSource 0V VSource 0V
p-Channel MOSFET (pMOS)Acting as a Switch Switch is Off VGate = VSource Switch is On VGate = 0V VSource = 5V VSource = 5V IDrain VGate = 5V VGate 0V VDrain 0V VDrain 0V
Complementary MOSFET “CMOS” Inverter 5V In Out 0V
Complementary MOSFET “CMOS” Inverter 5V In = 0V Out 0V
Complementary MOSFET “CMOS” Inverter 5V In = 0V Out With VGate = 0V, a nMOS transistor does not form a channel 0V
Complementary MOSFET “CMOS” Inverter 5V In = 0V Out With VGate = 0V, a nMOS transistor does not form a channel Switch OFF 0V
Complementary MOSFET “CMOS” Inverter 5V With VGate = 0V, a pMOS transistor does form a channel In = 0V Out With VGate = 0V, a nMOS transistor does not form a channel Switch OFF 0V
Complementary MOSFET “CMOS” Inverter 5V With VGate = 0V, a pMOS transistor does form a channel Switch ON In = 0V Out With VGate = 0V, a nMOS transistor does not form a channel Switch OFF 0V
Complementary MOSFET “CMOS” Inverter 5V With VGate = 0V, a pMOS transistor does form a channel Switch ON Current tries to flow In = 0V Out With VGate = 0V, a nMOS transistor does not form a channel Switch OFF 0V
Complementary MOSFET “CMOS” Inverter 5V With VGate = 0V, a pMOS transistor does form a channel Switch ON Current tries to flow In = 0V Out = 5V With VGate = 0V, a nMOS transistor does not form a channel Switch OFF 0V
5V In = 5V Out 0V Complementary MOSFET “CMOS” Inverter