Spiral Content Mapping. Spiral 1 / Unit 8. Outcomes DEMORGAN'S THEOREM. Transistor Implementations CMOS Logic Gates
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1 Spiral ontent Mapping Spiral Theory ombinational esign Sequential esign System Level esign Implementation and Tools Project Spiral 1 / Unit 8 Transistor Implementations MOS Logic Gates Performance 1 metrics (latency vs. throughput) oolean lgebra (Pt. 1) anonical Representations 2 oolean algebra for analysis and optimization (emorgan's theorem) ecoders and muxes Synthesis with min/maxterms Synthesis with Karnaugh Maps Synthesis with memory dder and comparator design Edge triggered flip flops Registers (with enables) istables, latches, and Flipflops ounters Memories Encoded State machine design One hot state machine design ontrol and datapath decomposition Single cycle PU Structural Verilog HL MOS gate implementation Fabrication process MOS Theory apacitance, delay and sizing Memory constructs 3 Shannon's theorem Synthesis with muxes (Shannon's theorem) HW/SW partitioning us interfacing Power and other logic families E design process Mark Redekopp Outcomes I know the difference between combinational and sequential logic and can name examples of each. I understand latency, throughput, and at least 1 technique to improve throughput I can identify when I need state vs. a purely combinational function I can convert a simple word problem to a logic function (TT or canonical form) or state diagram I can use Karnaugh maps to synthesize combinational functions with several outputs I can design a working state machine given a state diagram I can implement small logic functions with complex MOS gates EMORGN'S THEOREM
2 emorgan s Theorem Generalized emorgan s Theorem F (X 1,,X n,, ) = F(X 1,,X n,,) F = (XY) Z (YW) To find F, invert both sides of the equation and then use emorgan s theorem to simplify To find F, swap N s and OR s and complement each literal. However, you must maintain the original order of operations. F = (XY) Z (YW) F = (XY) (Z (YW)) F = (X Y) (Z (YW)) Note: This parentheses doesn t matter (we are just OR ing X, Y, and the following subexpression) F = (XY) Z (YW) F = XY (Z (YW)) Fully parenthesized to show original order of ops. F = (X Y) (Z (Y W)) F = X Y (Z (Y W)) N s & OR s swapped Each literal is inverted emorgan s Theorem Example ancel as many bubbles as you can using emorgan s theorem. With focus on MOS Transistors SEMIONUTOR TEHNOLOGY
3 Evolution of transistor in Is Invention of the Transistor JT invention, ell Labs, 1947 Single transistor, TI, 1958 Vacuum tubes ruled in first half of 20 th century Large, expensive, power hungry, unreliable MOS gate, Fairchild, 1963 First processor, Intel, 1970 Very Large Scale Integration, 1978 Up to 20k transistor Ultra Large Scale Integration, : first point contact transistor John ardeen and Walter rattain at ell Labs See rystal Fire by Riordan, Hoddeson More than 1 million per chip System on hip, Millions to several billion transistors Growth Rate Minimum Feature Size % compound annual growth rate over 50 years No other technology has grown so fast so long riven by miniaturization of transistors Smaller is cheaper, faster, lower in power! Revolutionary effects on society [Moore65] Electronics Magazine
4 Intel 4004 Micro Processor Intel ore I transistors 1 MHz operation 2 nd Gen. Intel ore i7 Extreme Processor for desktops launched in Q4 of 2012 #cores/#threads: 6/12 Technology node: 32nm lock speed: 3.5 GHz Transistor count: Over one billion ache: 15M ddressable memory: 64G Size: 52.5mm by 45.0mm mm 2 RM ortex ortex RM ortex 15 in 2011 to cores per cluster, two clusters per chip Technology node: 22nm lock speed: 2.5 GHz Transistor count: Over one billion ache: Up to 4M per cluster ddressable memory: up to 1T Size: 52.5mm by 45.0mm 15
5 IM z13 Storage ontroller nnual Sales >10 19 transistors manufactured in billion for every human on the planet ost per Transistor Internet Traffic Growth cost: pertransistor Fabrication capital cost per transistor (Moore s law)
6 TRNSISTOR SIS Transistors s Switches Transistor act as a form of switch (on / off) ifferent physical structures lead to different kinds of transistors ipolar Junction Transistor (JT) Initial technology back in the late 40's 60's Metal Oxide Semiconductor Field Effect Transistor (MOSFET) ominates the digital I market today ll transistors essentially function similarly with 3 nodes/terminals: 1 node serves as the switch value allowing current to flow between the other 2 nodes (on) or preventing current flow between the other 2 nodes (off) Example: if the switch input voltage is 5V, then current is allowed to flow between the other nodes Switch Input (Hi or Lo Voltage) urrent can flow based on voltage of input switch Semiconductors Semiconductor Material Semiconductor material is not a great conductor material in its pure form Small amount of free charge an be implanted ( doped ) with other elements (e.g. boron or arsenic) to be more conductive Increases the amount of free charge Pure Silicon PType Silicon (oped with boron) Electron acceptors NType Silicon (oped with arsenic) Electron donors
7 Silicon Lattice and opant toms Pure silicon: 3 lattice of atoms (a cubic crystal) and a poor conductor onductivity can be raised by adding either donors or acceptor onors: Group V dopant impurities, which have more free electrons than silicon The resulting material is called n type Group III dopants impurities which have lack of electrons The resulting material is called p type Transistor Types ipolar Junction Transistors (JT) npn or pnp silicon structure Small current into very thin base layer controls large currents between emitter and collector However the fact that it requires a current into the base means it burns power (P = I*V) and thus limits how many we can integrate on a chip (i.e. density) Metal Oxide Semiconductor Field Effect Transistors nmos and pmos MOSFETS Voltage applied to insulated gate controls current between source and drain Gate input requires no constant current thus low power! We will focus on MOSFET in this class emitter Source ptype ntype ptype base conductive polysilicon ptype Gate Input collector npn JT Ntype MOSFET rain ntype NMOS Transistor Physics Transistor is started by implanting two n type silicon areas, separated by p type Source Input W ptype silicon ( extra positive charges) L ntype silicon (extra negative charges) rain Input 18.28
8 NMOS Transistor Physics NMOS Transistor Physics thin, insulator layer (silicon dioxide or just oxide ) is placed over the silicon between source and drain thin, insulator layer (silicon dioxide or just oxide ) is placed over the silicon between source and drain onductive polysilicon material is layered over the oxide to form the gate input Source Input rain Output Source Input Gate Input rain Output conductive polysilicon Insulator Layer (oxide) ntype silicon (extra negative charges) Insulator Layer (oxide) ntype silicon (extra negative charges) ptype silicon ( extra positive charges) ptype silicon ( extra positive charges) NMOS Transistor Physics NMOS Transistor Physics Positive voltage (charge) at the gate input repels the extra positive charges in the p type silicon Result is a negativecharge channel between the source input and drain Source Input negativelycharge channel Gate Input positive charge repelled ptype rain Output ntype Electrons can flow through the negative channel from the source input to the drain output The transistor is on Source Input Gate Input Negative channel between source and drain = urrent flow ptype rain Output ntype
9 NMOS Transistor Physics If a low voltage (negative charge) is placed on the gate, no channel will develop and no current will flow The transistor is off Source Input Gate Input No negative channel between source and drain = No current flow ptype rain Output ntype PMOS vs. NMOS PMOS transistors can also be made that are on when the gate voltage is low and off when it is high Source Input Gate Input Negative channel between source and drain = urrent flow ptype rain Output ntype Source Input Gate Input "Positive" channel between source and drain = urrent flow ntype ptype NMOS PMOS NMOS and PMOS Transistors NMOS conducts when gate input is at a high voltage (logic 1 ) NMOS Transistors Understanding physical constraints MOS TRNSISTOR LEVEL IMPLEMENTTION PMOS conducts when gate input is at a low voltage (logic 0 ) Indicates a Ptype urrent Flows (Small resistance between source and output ) NMOS (On if G=1) PMOS Transistors 0 1 urrent Flows (Small resistance between source and output) No urrent Flows (Large resistance between source and output ) No urrent Flows (Large resistance between source and output) PMOS (On if G=0)
10 NMOS Transistors in Series/Parallel onnection Transistors can be thought as a switch controlled by its gate signal NMOS switch closes when switch control input is high PMOS Transistors in Series/Parallel onnection PMOS switch closes when switch control input is low 1 F F = 1 if N = F F = 1 if and 1 F F = 1 if OR = 1 F F = 1 if OR We ll Have Our Strengths NMOS and PMOS Transistors NMOS are: Good at pulling the output voltage OWN to 0 ad at pulling the output voltage up to 1 PMOS are: NMOS PMOS Good at pulling the output voltage up to 1 ad at pulling the output voltage down to 0 GN Vdd Source Source Gate Gate rain rain 0 Vdd Vdd GN rain rain Gate Gate Source Source < Vdd > 0 NMOS transistors work best when one terminal is connected to a low voltage source, pulling the other terminal down to that voltage Normally, source terminal is connected to GN=0V PMOS transistors work best when one terminal is connected to a high voltage source, pulling the other terminal down to that voltage Normally, source terminal is connected to power supply voltage (5V, 3V, etc.) 0V NMOS 3V PMOS
11 MOS Signal Strength omplimentary MOS (MOS) Use PMOS to connect output to high voltage source We call this the Pull Up Network Use NMOS to connect output to low voltage source (usually = GN) We call this the Pull own Network Either PMOS or NMOS should create a conductive path to output, but not both Pullup OFF Pullup ON Pulldown OFF Z (float) 1 Inputs PullUp Network Pullown Network PMOS Output NMOS Strength of signal How close it approximates ideal voltage source V and GN rails are strongest 1 and 0 nmos passes strong 0 ut degraded or weak 1 pmos passes strong 1 ut degraded or weak 0 Thus nmoses are best for the pull down network, pmoses are best for the pull up network Pulldown ON 0 X (crowbar) MOS Inverter Inverter can be formed using one PMOS and NMOS transistor The input value connects to both gate inputs The output is formed at the junction of the drains MOS Inverter When input is 1, NMOS conducts and output is pulled down to 0V (GN) When input is 0, PMOS conducts and output is pulled up to 3V (V )
12 MOS NN Gate MOS N Gate If and = 1, the output of the first circuit is pulled to 0 (opposite of N function) If or = 0, the output of the first circuit is pulled to 1 (opposite of N function) Rule of onduction omplements Pull up network is the dual (complement) of pull down Parallel > series, series > parallel NN If and = 1, the output of the first circuit is pulled to 0 (opposite of N function) If or = 0, the output of the first circuit is pulled to 1 (opposite of N function) Inverter is then used to produce true N output NN Inverter to produce N MOS NOR Gate MOS NOR Gate If or = 1, the output of the first circuit is pulled to 0 (opposite of OR function) If and = 0, the output of the circuit is pulled to 1 (opposite of OR function) Rule of onduction omplements Pull up network is the dual (complement) of pull down Parallel > series, series > parallel NOR If or = 1, the output of the first circuit is pulled to 0 (opposite of OR function) If and = 0, the output of the circuit is pulled to 1 (opposite of OR function) Inverter is then used to produce true OR output OR
13 ompound Gates How could you build this gate? You could try building each gate separately Two N gates = 2*6 transistors One NOR gate = 4 transistors With emorgan's Two NN gates = 2*4 transistors One N gate = 6 transistors Or you could take build it as a single compound gate F F ompound Gates ompound gates can do any inverting function Ex: N OR INVERT (OI) Full Gate Separate (a) (e) Y = Separate Separate '' Separate (c) '' Y (b) (d) (f) ('')('') Y PN PUN ompound Gate pproach ompound Gate Example For an inverting function just look at the expression (w/o the inversion) and Implement the PN using: Series connections for N Parallel connections for OR Implement PUN as dual of PN Swap series and parallel If function is non inverting just add an inverter at the output Y = ( ) Y
14 ompound Gate Example ompound Gate Example (cont.) This is really a MOS inverter (2 transistors) but we just show it this way to save space and focus on the 1 st stage cell OUT = ( ) OUT = ( ) nother ompound Gate Example OUT = ( E) OUT = ( E) dd an inverter at the output Implement inverting function using compound MOS gate uild a 2 to 1 mux at the Transistor Level I 0 I 1 Y? S Vdd OR apply emorgan's theorem with the inner inversion and just build the resulting circuit Vdd S Vdd I1 Vdd E Vdd S S S I0 Y OUT S S I0 I1 E
15 18.57 MOS Layout Structure FRITION L: hannel Length W: hannel Width Layout cross section MOS Layout Structure Layers Schematic oth n channel (NMOS) and p channel (PMOS) transistors are built on the same chip substrate Well: special region created in which the semiconductor type is opposite the substrate s type Example: n well MOS fabrication technology to create a n type substrate inside the already p type substrate The n well is used to create the PMOS transistors Start from the bottom up uild the n and p type material areas on the silicon Lay the insulator layer (oxide) over the silicon Place the polysilicon (gate) on top of the oxide onnect wires to the source, gate, and drain use layers of metal above the gate 2 Layers of Metal Wires Transistor 1 Transistor 2 Side View Transistor 1 Transistor 2 Top View
16 Photolithography n I consists of several layers of material that are manufactured in successive steps Lithography is used to selectively process the layers where the 2 mask geometry is copied on the surface Once the desired shape is patterned with photoresist the unprotected areas are etched away Lift off and etching are different techniques to remove and shape Photolithography Expose only specific areas of the chip for layer deposition or etching layer of photoresist material is deposited on the chip Photoresist becomes soluble when exposed to ultraviolet light Using a mask to cast a shadow, some portions of photoresist can be kept while the remainder is washed away Photoresist covering silicon surface Photolithography Ion Implantation Expose only specific areas of the chip for layer deposition or etching layer of photoresist material is deposited on the chip Photoresist becomes soluble when exposed to ultraviolet light Using a mask to cast a shadow, some portions of photoresist can be kept while the remainder is washed away Ultraviolet Light Exposed area will become soluble and be washed away exposing the surface underneath Mask creating shadow Photoresist covering silicon surface Masked area will stay hardened and protect the surface underneath fter washing away soluble photoresist, silicon in the shape of the mask is exposed an be implanted with ions to make n or p type material Exposed area can now be implanted with dopants Ion source bombards the exposed silicon Photoresist covering silicon surface Surface still covered by photoresist will be protected from ion implantation
17 Resulting Material Layer eposition fter implantation, remaining photoresist can be exposed and washed away leaving n type silicon in the appropriate areas For layers above the surface (oxide, gate polysilicon, and metal wires), a similar but slightly different process is used 1. Entire layer of material is deposited over entire area 2. overed with photoresist 3. Mask is used to indicate where material is desired Ultraviolet Light Photoresist layer is placed on top Mask desired material areas ntype doped silicon Oxide layer placed over entire chip area Layer eposition Layer eposition For layers above the surface (oxide, gate polysilicon, and metal wires), a similar but slightly different process is used 1. Entire layer of material is deposited over entire chip 2. overed with photoresist 3. Mask is used to indicate where material is desired 4. Wash away exposed photoresist 5. Use chemical/mechanical etching process to remove exposed oxide Etching process removes exposed oxide material but cannot penetrate photoresist material For layers above the surface (oxide, gate polysilicon, and metal wires), a similar but slightly different process is used 1. Entire layer of material is deposited over entire chip 2. overed with photoresist 3. Mask is used to indicate where material is desired 4. Wash away exposed photoresist 5. Use chemical/mechanical etching process to remove exposed oxide 6. Remaining photoresist can be removed exposing oxide in the desired location Oxide layer for gate input Oxide layer placed over entire chip area
18 Layer eposition Simplified MOS Fabrication Process Process is repeated for gate (polysilicon) and metal wire layers separate mask is required for each layer to indicate where the substance should be kept and where it should be etched away Fabrication Images mageservice/rticleimage/2003/n/b208563c/b208563cf1.gif
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