Electronic Science Digital Electronics 5. Logic Gates
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Logisim Operon Circuits
International Journal of Scientific & Engineering Research, Volume 4, Issue 8, August-2013 1312 ISSN 2229-5518 Logisim Operon Circuits Aman Chandra Kaushik Aman Chandra Kaushik (M.Sc. Bioinformatics) Department of Bioinformatics, University Institute of Engineering & Technology Chhatrapati Shahu Ji Maharaj University, Kanpur-208024, Uttar Pradesh, India Email: [email protected] Phone: +91-8924003818 Abstract: Creation of Logism Operon circuits for bacterial cells that not only perform logic functions, but also remember the results, which are encoded in the cell’s DNA and passed on for dozens of generations. This circuits is coded in JAVA Language. “Almost all of the previous work in synthetic biology that we’re aware of has either focused on logic components and logical circuits or on memory modules that just encode memory. We think complex computation will involve combining both logic and memory, and that’s why we built this particular framework for designing circuits Life Science. In one circuit described in the paper, one DNA sequences have three genes called Repressor, Operator (terminators) are interposed between the promoter (DNA Polymerase) and the output Proteins (Beta glactosidase, permease, Transacetylase in this case). Each of these terminators inhibits the transcription and Translation of the output gene and can be flipped by a different Promoter enzyme (DNA Polymerase), making the terminator inactive. Key words: Logical IJSERGate, JAVA, Circuits, Operon, AND, OR, NOT, NOR, NAND, XOR, XNOR, Operon Logisim Circuits. IJSER © 2013 http://www.ijser.org International Journal of Scientific & Engineering Research, Volume 4, Issue 8, August-2013 1313 ISSN 2229-5518 1. Introduction The AND gate is obtained from the E6 core module by extending both ends with hairpin M olecular Logic Gates Coding in Java modules, one complementary to input Language and circuits are designed in oligonucleotide x and the other Logisim complementary to input oligonucleotide y. -
Realization of Morphing Logic Gates in a Repressilator with Quorum Sensing Feedback
Realization of Morphing Logic Gates in a Repressilator with Quorum Sensing Feedback Vidit Agarwal, Shivpal Singh Kang and Sudeshna Sinha Indian Institute of Science Education and Research (IISER) Mohali, Knowledge City, SAS Nagar, Sector 81, Manauli PO 140 306, Punjab, India Abstract We demonstrate how a genetic ring oscillator network with quorum sensing feedback can operate as a robust logic gate. Specifically we show how a range of logic functions, namely AND/NAND, OR/NOR and XOR/XNOR, can be realized by the system, thus yielding a versatile unit that can morph between different logic operations. We further demonstrate the capacity of this system to yield complementary logic operations in parallel. Our results then indicate the computing potential of this biological system, and may lead to bio-inspired computing devices. arXiv:1310.8267v1 [physics.bio-ph] 30 Oct 2013 1 I. INTRODUCTION The operation of any computing device is necessarily a physical process, and this funda- mentally determines the possibilities and limitations of the computing machine. A common thread in the history of computers is the exploitation and manipulation of different natural phenomena to obtain newer forms of computing paradigms [1]. For instance, chaos comput- ing [2], neurobiologically inspired computing, quantum computing[3], and DNA computing[4] all aim to utilize, at the basic level, some of the computational capabilities inherent in natural systems. In particular, larger understanding of biological systems has triggered the interest- ing question: what new directions do bio-systems offer for understanding and implementing computations? The broad idea then, is to create machines that benefit from natural phenomena and utilize patterns inherent in systems to encode inputs and subsequently obtain a desired output. -
Universal Gate - NOR Digital Electronics 2.2 Intro to NAND & NOR Logic
Universal Gate - NOR Digital Electronics 2.2 Intro to NAND & NOR Logic Universal Gate – NOR This presentation will demonstrate… • The basic function of the NOR gate. • How an NOR gate can be using to replace an AND gate, an OR gate or an INVERTER gate. • How a logic circuit implemented with AOI logic gates Universal Gate – NOR could be re-implemented using only NOR gates • That using a single gate type, in this case NOR, will reduce the number of integrated circuits (IC) required to implement a logic circuit. Digital Electronics AOI Logic NOR Logic 2 More ICs = More $$ Less ICs = Less $$ NOR Gate NOR Gate as an Inverter Gate X X X (Before Bubble) X Z X Y X Y X Z X Y X Y Z X Z 0 0 1 0 1 Equivalent to Inverter 0 1 0 1 0 1 0 0 1 1 0 3 4 Project Lead The Way, Inc. Copyright 2009 1 Universal Gate - NOR Digital Electronics 2.2 Intro to NAND & NOR Logic NOR Gate as an OR Gate NOR Gate as an AND Gate X X Y Y X X Z X Y X Y Y Z X Y X Y X Y Y NOR Gate “Inverter” “Inverters” NOR Gate X Y Z X Y Z 0 0 0 0 0 0 0 1 1 0 1 0 Equivalent to OR Gate Equivalent to AND Gate 1 0 1 1 0 0 1 1 1 1 1 1 5 6 NOR Gate Equivalent of AOI Gates Process for NOR Implementation 1. -
EE 434 Lecture 2
EE 330 Lecture 6 • PU and PD Networks • Complex Logic Gates • Pass Transistor Logic • Improved Switch-Level Model • Propagation Delay Review from Last Time MOS Transistor Qualitative Discussion of n-channel Operation Source Gate Drain Drain Bulk Gate n-channel MOSFET Source Equivalent Circuit for n-channel MOSFET D D • Source assumed connected to (or close to) ground • VGS=0 denoted as Boolean gate voltage G=0 G = 0 G = 1 • VGS=VDD denoted as Boolean gate voltage G=1 • Boolean G is relative to ground potential S S This is the first model we have for the n-channel MOSFET ! Ideal switch-level model Review from Last Time MOS Transistor Qualitative Discussion of p-channel Operation Source Gate Drain Drain Bulk Gate Source p-channel MOSFET Equivalent Circuit for p-channel MOSFET D D • Source assumed connected to (or close to) positive G = 0 G = 1 VDD • VGS=0 denoted as Boolean gate voltage G=1 • VGS= -VDD denoted as Boolean gate voltage G=0 S S • Boolean G is relative to ground potential This is the first model we have for the p-channel MOSFET ! Review from Last Time Logic Circuits VDD Truth Table A B A B 0 1 1 0 Inverter Review from Last Time Logic Circuits VDD Truth Table A B C 0 0 1 0 1 0 A C 1 0 0 B 1 1 0 NOR Gate Review from Last Time Logic Circuits VDD Truth Table A B C A C 0 0 1 B 0 1 1 1 0 1 1 1 0 NAND Gate Logic Circuits Approach can be extended to arbitrary number of inputs n-input NOR n-input NAND gate gate VDD VDD A1 A1 A2 An A2 F A1 An F A2 A1 A2 An An A1 A 1 A2 F A2 F An An Complete Logic Family Family of n-input NOR gates forms -
A Noise-Assisted Reprogrammable Nanomechanical Logic Gate
pubs.acs.org/NanoLett A Noise-Assisted Reprogrammable Nanomechanical Logic Gate Diego N. Guerra,† Adi R. Bulsara,‡ William L. Ditto,§ Sudeshna Sinha,| K. Murali,⊥ and P. Mohanty*,† † Department of Physics, Boston University, 590 Commonwealth Avenue, Boston, Massachusetts 02215, ‡ SPAWAR Systems Center Pacific, Code 71, 53560 Hull Street, San Diego, California 92152, § School of Biological and Health Systems Engineering, Arizona State University, Tempe, Arizona 85287, | Institute of Mathematical Sciences, Taramani, Chennai 600 113, India, and ⊥ Physics Department, Anna University, Chennai 600 025, India ABSTRACT We present a nanomechanical device, operating as a reprogrammable logic gate, and performing fundamental logic functions such as AND/OR and NAND/NOR. The logic function can be programmed (e.g., from AND to OR) dynamically, by adjusting the resonator’s operating parameters. The device can access one of two stable steady states, according to a specific logic function; this operation is mediated by the noise floor which can be directly adjusted, or dynamically “tuned” via an adjustment of the underlying nonlinearity of the resonator, i.e., it is not necessary to have direct control over the noise floor. The demonstration of this reprogrammable nanomechanical logic gate affords a path to the practical realization of a new generation of mechanical computers. KEYWORDS Nanomechanical logic, nanomechanical computing, logical stochastic resonance, stochastic resonance, nanomechanical resonator practical realization of a nanomechanical logic applied as input stimuli to a two-state system, the response device, capable of performing fundamental logic can result in a specific logical output with a probability (for operations, is yet to be demonstrated despite a long- obtaining this output) controlled by the noise intensity. -
The Equation for the 3-Input XOR Gate Is Derived As Follows
The equation for the 3-input XOR gate is derived as follows The last four product terms in the above derivation are the four 1-minterms in the 3-input XOR truth table. For 3 or more inputs, the XOR gate has a value of 1when there is an odd number of 1’s in the inputs, otherwise, it is a 0. Notice also that the truth tables for the 3-input XOR and XNOR gates are identical. It turns out that for an even number of inputs, XOR is the inverse of XNOR, but for an odd number of inputs, XOR is equal to XNOR. All these gates can be interconnected together to form large complex circuits which we call networks. These networks can be described graphically using circuit diagrams, with Boolean expressions or with truth tables. 3.2 Describing Logic Circuits Algebraically Any logic circuit, no matter how complex, may be completely described using the Boolean operations previously defined, because of the OR gate, AND gate, and NOT circuit are the basic building blocks of digital systems. For example consider the circuit shown in Figure 1.3(c). The circuit has three inputs, A, B, and C, and a single output, x. Utilizing the Boolean expression for each gate, we can easily determine the expression for the output. The expression for the AND gate output is written A B. This AND output is connected as an input to the OR gate along with C, another input. The OR gate operates on its inputs such that its output is the OR sum of the inputs. -
Application of Logic Gates in Computer Science
Application Of Logic Gates In Computer Science Venturesome Ambrose aquaplane impartibly or crumpling head-on when Aziz is annular. Prominent Robbert never needling so palatially or splints any pettings clammily. Suffocating Shawn chagrin, his recruitment bleed gravitate intravenously. The least three disadvantages of the other quantity that might have now button operated system utility scans all computer logic in science of application gates are required to get other programmers in turn saves the. To express a Boolean function as a product of maxterms, it must first be brought into a form of OR terms. Application to Logic Circuits Using Combinatorial Displacement of DNA Strands. Excitation table for a D flipflop. Its difference when compared to HTML which you covered earlier. The binary state of the flipflop is taken to be the value of the normal output. Write the truth table of OR Gate. This circuit should mean that if the lights are off and either sound or movement or both are detected, the alarm will sound. Transformation of a complex DPDN to a fully connected DPDN: design example. To best understand Boolean Algebra, we first have to understand the similarities and differences between Boolean Algebra and other forms of Algebra. Write a program that would keeps track of monthly repayments, and interest after four years. The network is of science topic needed resource in. We want to get and projects to download and in science. It for the security is one output in logic of application of the basic peripheral devices, they will not able to skip some masterslave flipflops are four binary. -
Implementing Dimensional-View of 4X4 Logic Gate/Circuit for Quantum Computer Hardware Using Xylinx
BABAR et al.: IMPLEMENTING DIMENSIONAL VIEW OF 4X4 LOGIC GATE IMPLEMENTING DIMENSIONAL-VIEW OF 4X4 LOGIC GATE/CIRCUIT FOR QUANTUM COMPUTER HARDWARE USING XYLINX MOHAMMAD INAYATULLAH BABAR1, SHAKEEL AHMAD3, SHEERAZ AHMED2, IFTIKHAR AHMED KHAN1 AND BASHIR AHMAD3 1NWFP University of Engineering & Technology, Peshawar, Pakistan 2City University of Science & Information Technology, Peshawar, Pakistan 3ICIT, Gomal University, Pakistan Abstract: Theoretical constructed quantum computer (Q.C) is considered to be an earliest and foremost computing device whose intention is to deploy formally analysed quantum information processing. To gain a computational advantage over traditional computers, Q.C made use of specific physical implementation. The standard set of universal reversible logic gates like CNOT, Toffoli, etc provide elementary basis for Quantum Computing. Reversible circuits are the gates having same no. of inputs/outputs known as its width with 1-to-1 vectors of inputs/outputs mapping. Hence vector input states can be reconstructed uniquely from output states of the vector. Control lines are used in reversible gates to feed its reversible circuits from work bits i.e. ancilla bits. In a combinational reversible circuit, all gates are reversible, and there is no fan-out or feedback. In this paper, we introduce implementation of 4x4 multipurpose logic circuit/gate which can perform multiple functions depending on the control inputs. The architecture we propose was compiled in Xylinx and hence the gating diagram and its truth table was developed. Keywords: Quantum Computer, Reversible Logic Gates, Truth Table 1. QUANTUM COMPUTING computations have been performed during which operation based on quantum Quantum computer is a computation device computations were executed on a small no. -
LOGIC GATESLOGIC GATES Logic Gateslogic Gates
SCR 1013 : Digital Logic Module 3:Module 3:ModuleModule 3: 3: LOGIC GATESLOGIC GATES Logic GatesLogic Gates NOT Gate (Inverter) AND Gate OR Gate NAND Gate NOR Gate Exclusive-OR (XOR) Gate Exclusive-NOR (XNOR) Gate OutlineOutline • NOT Gate (Inverter) Basic building block • AND Gate • OR Gate Universal gate using • NAND Gate 2 of the basic gates • NOR Gate Universal gate using 2 of the basic gates • Exclusive‐OR (XOR) Gate • Exclusive‐NOR (XNOR) Gate NOT Gate (Inverter)NOT Gate (Inverter) • Characteriscs Performs inversion or complementaon • Changes a logic level to the opposite • 0(LOW) 1(HIGH) ; 1 0 • Symbol • Truth Table Input Output 1 0 0 1 NOT Gate (Inverter)NOT Gate (Inverter) • Operator – NOT Gate is represented by overbar • Logic expression AND GateAND Gate • Characteriscs – Performs ‘logical mul@plica@on’ • If all of the input are HIGH, then the output is HIGH. • If any of the input are LOW, then the output is LOW. – AND gate must at least have two (2) INPUTs, and must always have 1 (one) OUTPUT. The AND gate can have more than two INPUTs • Symbols OR GateOR Gate • Characteriscs – Performs ‘logical addion’. • If any of the input are HIGH, then the output is HIGH. • If all of the input are LOW, then the output is LOW. • Symbols NAND GateNAND Gate • NAND NOT‐AND combines the AND gate and an inverter • Used as a universal gate – Combina@ons of NAND gates can be used to perform AND, OR and inverter opera@ons – If all or any of the input are LOW, then the output is HIGH. -
Hardware Abstract the Logic Gates References Results Transistors Through the Years Acknowledgements
The Practical Applications of Logic Gates in Computer Science Courses Presenters: Arash Mahmoudian, Ashley Moser Sponsored by Prof. Heda Samimi ABSTRACT THE LOGIC GATES Logic gates are binary operators used to simulate electronic gates for design of circuits virtually before building them with-real components. These gates are used as an instrumental foundation for digital computers; They help the user control a computer or similar device by controlling the decision making for the hardware. A gate takes in OR GATE AND GATE NOT GATE an input, then it produces an algorithm as to how The OR gate is a logic gate with at least two An AND gate is a consists of at least two A NOT gate, also known as an inverter, has to handle the output. This process prevents the inputs and only one output that performs what inputs and one output that performs what is just a single input with rather simple behavior. user from having to include a microprocessor for is known as logical disjunction, meaning that known as logical conjunction, meaning that A NOT gate performs what is known as logical negation, which means that if its input is true, decision this making. Six of the logic gates used the output of this gate is true when any of its the output of this gate is false if one or more of inputs are true. If all the inputs are false, the an AND gate's inputs are false. Otherwise, if then the output will be false. Likewise, are: the OR gate, AND gate, NOT gate, XOR gate, output of the gate will also be false. -
Voltage Controlled Memristor Threshold Logic Gates, 2016 IEEE APCCAS, Jeju, Korea, October 25-28, 2016
A. Maan, A. P. James, Voltage Controlled Memristor Threshold Logic Gates, 2016 IEEE APCCAS, Jeju, Korea, October 25-28, 2016 Voltage Controlled Memristor Threshold Logic Gates Akshay Kumar Maan Alex Pappachen James Queensland Microelectronic Facility School of Engineering, Nazabayev University Griffith University Astana, Kazakhastan Queensland 4111, Australia Web: www.biomicrosystems.info/alex Email: [email protected] Email: [email protected] Abstract—In this paper, we present a resistive switching weights to the inputs, while the CMOS inverter behaves as memristor cell for implementing universal logic gates. The cell a threshold logic device. The weights are programmed via has a weighted control input whose resistance is set based on a the resistive switching phenomenon of the memristor device. control signal that generalizes the operational regime from NAND We show that resistive switching makes it possible to use the to NOR functionality. We further show how threshold logic in same cell architecture to work in the NAND, NOR or XOR the voltage-controlled resistive cell can be used to implement a configuration, and can be implemented in a programmable XOR logic. Building on the same principle we implement a half adder and a 4-bit CLA (Carry Look-ahead Adder) and show array architecture. We hypothesise that if such circuits are that in comparison with CMOS-only logic, the proposed system developed in silicon that can be programmed and reused to shows significant improvements in terms of device area, power generate different logic gate functionalities, we will be able to dissipation and leakage power. move a step closer towards the development of low power and large scale threshold logic applications. -
Delay and Noise Estimation of CMOS Logic Gates Driving Coupled Resistive}Capacitive Interconnections
INTEGRATION, the VLSI journal 29 (2000) 131}165 Delay and noise estimation of CMOS logic gates driving coupled resistive}capacitive interconnections Kevin T. Tang, Eby G. Friedman* Department of Electrical and Computer Engineering, University of Rochester, PO Box 27031, Computer Studies Bldg., Room 420, Rochester, NY 14627-0231, USA Received 22 June 2000 Abstract The e!ect of interconnect coupling capacitance on the transient characteristics of a CMOS logic gate strongly depends upon the signal activity. A transient analysis of CMOS logic gates driving two and three coupled resistive}capacitive interconnect lines is presented in this paper for di!erent signal combinations. Analytical expressions characterizing the output voltage and the propagation delay of a CMOS logic gate are presented for a variety of signal activity conditions. The uncertainty of the e!ective load capacitance on the propagation delay due to the signal activity is also addressed. It is demonstrated that the e!ective load capacitance of a CMOS logic gate depends upon the intrinsic load capacitance, the coupling capacitance, the signal activity, and the size of the CMOS logic gates within a capacitively coupled system. Some design strategies are also suggested to reduce the peak noise voltage and the propagation delay caused by the interconnect coupling capacitance. ( 2000 Elsevier Science B.V. All rights reserved. Keywords: Coupling noise; Signal activity; Delay uncertainty; Deep submicrometer; CMOS integrated circuits; Intercon- nect; VLSI 1. Introduction On-chip coupling noise in CMOS integrated circuits (ICs), until recently considered a second- order e!ect [1,2], has become an important issue in deep submicrometer (DSM) CMOS integrated circuits [3}5].