Call us toll-free

This paper studies the implementation of Boolean functions ..

Complexity of Boolean functions in intelligent systems for synthesis of digital integrated circuits

Approximate price

Pages:

275 Words

$19,50

Gate-Level Synthesis of Boolean Functions Using Binary ..

The sequence of operations performed by hardware or software. It is the computer's "intelligence." Hardware logic is contained in the electronic circuits and follows the rules of Boolean logic. Software logic (program logic) is contained in the placement of instructions written by the programmer. Software logic is called "business logic" when it refers to the transactions of the business rather than underlying infrastructure such as the operating system, database management system (DBMS) or network.Logic Is Not LogicalThe term "logic" is not the same as "logical." Logic refers to algorithms and operational sequences; whereas, "logical" refers to a higher-level view of hardware, software or data that is not tied to physical structures (see ). See also .

ECE 667 Synthesis and Verification of Digital Circuits Boolean Functions Basics

Stochastic computing (SC) uses standard logic to process pseudo-random bit-streams denoting probabilities. It implements arithmetic operations by extremely simple and low-power hardware. Despite major new applications, SC's theory and design requirements are poorly understood. We observe that the Boolean functions used in SC take the form f(X) = f(XV;XC), where XV and XC are inputs with variable and constant probabilities, respectively. Different functions can be equivalent in the sense of implying the same stochastic behavior. We define stochastic equivalence classes (SECs), and investigate their properties and applications. Suitably interpreted, SECs describe all realizable arithmetic functions of interest. While conventional synthesis focuses on finding the best circuit to implement a known function, stochastic circuit optimization first requires finding the best function. We present an SEC-based approach to this problem, which demonstrates the computational richness of SC and leads to significant cost reductions compared to prior designs.

Logic Friday - Free software for boolean logic analysis

Boolean algebra finds its most practical use in the simplification of logic circuits

...n linear) fan-in values. They have applications to hardware implementations of neural networks. The first approach is based on implementing a certain sub-class of Boolean functions, IF n, m functions =-=[34]-=-. We will show that this class of functions can be implemented in VLSI-optimal (i.e., minimising AT 2 ) neural networks of small constant fan-ins. The second approach is based on implementing Boolean ...

This paper studies the implementation of Boolean functions by lattices of four-terminal switches. Each switch is controlled by a Boolean literal. If the literal takes the value 1, the corresponding switch is connected to its four neighbors; else it is not connected. A Boolean function is implemented in terms of connectivity across the lattice: it evaluates to 1 iff there exists a connected path between two opposing edges of the lattice. The paper addresses the following synthesis problem: how should one assign literals to switches in a lattice in order to implement a given target Boolean function? The goal is to minimize the lattice size, measured in terms of the number of switches. An efficient algorithm for this task is presented-one that does not exhaustively enumerate paths but rather exploits the concept of Boolean function duality. The algorithm produces lattices with a size that grows linearly with the number of products of the target Boolean function in ISOP form. It runs in time that grows polynomially. Synthesis trials are performed on standard benchmark circuits. The synthesis results are compared to a lower-bound calculation on the lattice size.

Logic dictionary definition | logic defined

Declarative Combinatorics: Boolean Functions, Circuit Synthesis and BDDs in Haskell Item Preview

The representation of an arbitrary Boolean function over different bases in classes of formulas and circuits of functional elements (with and without branching) is considered. It is accompanied by derivation of the corresponding (for different bases) estimates of the following complexity indices such as the number of letters and formula length, the number of subformulas and superposition formula depth, and the number of functional elements in the circuit and its depth. The obtained knowledge should be applied to intelligent systems of integrated circuit synthesis.

Number systems, Boolean algebra, Boolean functions, and function minimization. Analysis and design of combinational and sequential logic circuits. Hardware Description Language (HDL) concepts and applications digital design and synthesis in Programmable Logic Devices (PLDs). Not open to students with credit in CPE/EE 129. Course may be offered in classroom-based or online format. 3 lectures, 1 laboratory. Crosslisted as CPE/.

The subject of this dissertation is the theory of Boolean and multiple-valued functions ..
Order now
  • Gepsoft GeneXproTools - Data Modeling & Analysis Software

    The use of models of incompletely specified Boolean functions in logical circuit synthesis based on VHDL descriptions

  • Electrical and Computer Engineering (ECE) Courses

    A dual rail circuits synthesis environment for the implementation of multiple output boolean functions

  • Digital Systems: From Logic Gates to Processors | …

    Boolean algebra - Wikipedia

Order now

Evolutionary Synthesis of Logic Circuits Using …

AB - Stochastic computing (SC) uses standard logic to process pseudo-random bit-streams denoting probabilities. It implements arithmetic operations by extremely simple and low-power hardware. Despite major new applications, SC's theory and design requirements are poorly understood. We observe that the Boolean functions used in SC take the form f(X) = f(XV;XC), where XV and XC are inputs with variable and constant probabilities, respectively. Different functions can be equivalent in the sense of implying the same stochastic behavior. We define stochastic equivalence classes (SECs), and investigate their properties and applications. Suitably interpreted, SECs describe all realizable arithmetic functions of interest. While conventional synthesis focuses on finding the best circuit to implement a known function, stochastic circuit optimization first requires finding the best function. We present an SEC-based approach to this problem, which demonstrates the computational richness of SC and leads to significant cost reductions compared to prior designs.

Evolutionary Synthesis of Logic Circuits Using Information Theory

N2 - Stochastic computing (SC) uses standard logic to process pseudo-random bit-streams denoting probabilities. It implements arithmetic operations by extremely simple and low-power hardware. Despite major new applications, SC's theory and design requirements are poorly understood. We observe that the Boolean functions used in SC take the form f(X) = f(XV;XC), where XV and XC are inputs with variable and constant probabilities, respectively. Different functions can be equivalent in the sense of implying the same stochastic behavior. We define stochastic equivalence classes (SECs), and investigate their properties and applications. Suitably interpreted, SECs describe all realizable arithmetic functions of interest. While conventional synthesis focuses on finding the best circuit to implement a known function, stochastic circuit optimization first requires finding the best function. We present an SEC-based approach to this problem, which demonstrates the computational richness of SC and leads to significant cost reductions compared to prior designs.

Logic synthesis for switching lattices — …

AB - This paper studies the implementation of Boolean functions by lattices of four-terminal switches. Each switch is controlled by a Boolean literal. If the literal takes the value 1, the corresponding switch is connected to its four neighbors; else it is not connected. A Boolean function is implemented in terms of connectivity across the lattice: it evaluates to 1 iff there exists a connected path between two opposing edges of the lattice. The paper addresses the following synthesis problem: how should one assign literals to switches in a lattice in order to implement a given target Boolean function? The goal is to minimize the lattice size, measured in terms of the number of switches. An efficient algorithm for this task is presented-one that does not exhaustively enumerate paths but rather exploits the concept of Boolean function duality. The algorithm produces lattices with a size that grows linearly with the number of products of the target Boolean function in ISOP form. It runs in time that grows polynomially. Synthesis trials are performed on standard benchmark circuits. The synthesis results are compared to a lower-bound calculation on the lattice size.

Order now
  • Kim

    "I have always been impressed by the quick turnaround and your thoroughness. Easily the most professional essay writing service on the web."

  • Paul

    "Your assistance and the first class service is much appreciated. My essay reads so well and without your help I'm sure I would have been marked down again on grammar and syntax."

  • Ellen

    "Thanks again for your excellent work with my assignments. No doubts you're true experts at what you do and very approachable."

  • Joyce

    "Very professional, cheap and friendly service. Thanks for writing two important essays for me, I wouldn't have written it myself because of the tight deadline."

  • Albert

    "Thanks for your cautious eye, attention to detail and overall superb service. Thanks to you, now I am confident that I can submit my term paper on time."

  • Mary

    "Thank you for the GREAT work you have done. Just wanted to tell that I'm very happy with my essay and will get back with more assignments soon."

Ready to tackle your homework?

Place an order