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FAR: Fixed Points Addition & Relaxation Based Placement

FAR: Fixed Points Addition & Relaxation Based Placement

FAR: Fixed Points Addition & Relaxation Based Placement. Bo Hu and Malgorzata Marek-Sadowska University of California, Santa Barbara. Outline. Introduction Previous works Fixed points Addition & Relaxation(FAR) Experimental results Conclusion. Simulated Annealing. Quadratic.

By Thomas
(328 views)

FAR: Fixed Points Addition & Relaxation Based Placement

FAR: Fixed Points Addition & Relaxation Based Placement

FAR: Fixed Points Addition & Relaxation Based Placement. Bo Hu and Malgorzata Marek-Sadowska University of California, Santa Barbara. Outline. Introduction Previous works Fixed points Addition & Relaxation(FAR) Experimental results Conclusion. Simulated Annealing. Quadratic.

By betty_james
(175 views)

A Library of Parameterized Hardware Modules for Floating Point Arithmetic and Its Use

A Library of Parameterized Hardware Modules for Floating Point Arithmetic and Its Use

A Library of Parameterized Hardware Modules for Floating Point Arithmetic and Its Use. Prof. Miriam Leeser Pavle Belanovic Department of Electrical and Computer Engineering Northeastern University Boston MA. Outline. Introduction and motivation

By oshin
(449 views)

Modeling collective behavior in hierarchically-organized systems

Modeling collective behavior in hierarchically-organized systems

Modeling collective behavior in hierarchically-organized systems. Jordan Snyder , UC Davis with Anatoly Zlotnik and Aric Hagberg. “Complex Systems”. -Herbert A. Simon, The Architecture of Complexity , 1962. The Watchmaker Parable.

By teness
(276 views)

Termination

Termination

Termination. Still, it’s annoying to have to perform a join in the worklist algorithm It would be nice to get rid of it, if there is a property of the flow functions that would allow us to do so. while (worklist.empty.not) do let n := worklist.remove_any;

By lynne
(79 views)

Fixed Point	(.) Suspension 	(,) Comic Stop	(!) Drop			(…)

Fixed Point (.) Suspension (,) Comic Stop (!) Drop (…)

Comic timing. Fixed Point (.) Suspension (,) Comic Stop (!) Drop (…).

By laszlo
(85 views)

Introduction

Introduction

Introduction. Dr. Naim Dahnoun, Bristol University, (c) Texas Instruments 2004. Learning Objectives. Why process signals digitally? Definition of a real-time application. Why use D igital S ignal P rocessing processors? What are the typical DSP algorithms?

By yuki
(136 views)

Presenter

Presenter

Presenter. MaxAcademy Lecture Series – V1.0, September 2011. Number Representations and Arithmetic. Lecture Overview. Why we care Number representation Number types in MaxCompiler Rounding Arithmetic styles Error and other numerics issues. Why we care.

By manton
(161 views)

On the Semantics of Argumentation

On the Semantics of Argumentation

On the Semantics of Argumentation. Antonis Kakas Francesca Toni Paolo Mancarella Department of Computer Science Department of Computing University of Cyprus Imperial College Dipartimento di Informatica Universita di Pisa 20 April, 2012 London Argumentation Forum.

By isaiah
(118 views)

Divergence Analysis with Affine Constraints

Divergence Analysis with Affine Constraints

λ. Programming Languages Laboratory. Divergence Analysis with Affine Constraints. Diogo Sampaio , Sylvain Collange and Fernando Pereira The Federal University of Minas Gerais - Brazil. The Objective of this work is to speedup code that runs on GPUs .

By blanca
(155 views)

Architectural Optimization of Decomposition Algorithms for Wireless Communication Systems

Architectural Optimization of Decomposition Algorithms for Wireless Communication Systems

Architectural Optimization of Decomposition Algorithms for Wireless Communication Systems. April 2009. Motivation. Matrix Decompositions are essential computations for wireless communications; Matrix Decompositions are used for simplifying matrix inversion which are used in

By zamora
(101 views)

FUNDAMENTALS OF ALGEBRA 2A CHAPTER 9 POWERPOINT PRESENTATION CONIC SECTIONS

FUNDAMENTALS OF ALGEBRA 2A CHAPTER 9 POWERPOINT PRESENTATION CONIC SECTIONS

FUNDAMENTALS OF ALGEBRA 2A CHAPTER 9 POWERPOINT PRESENTATION CONIC SECTIONS. CONIC SECTIONS. LEARNING TARGETS. AFTER YOU COMPLETE THIS CHAPTER, YOU WILL BE ABLE TO: IDENTIFY THE STANDARD FORM OF EQUATIONS FOR CIRCLES,ELLIPSES, PARABOLAS, AND HYPERBOLAS REWRITE EQUATIONS

By taryn
(162 views)

A Practical and Precise Inference and Specializer for Array Bound Checks Elimination

A Practical and Precise Inference and Specializer for Array Bound Checks Elimination

A Practical and Precise Inference and Specializer for Array Bound Checks Elimination. Dana N. Xu Univ of Cambridge. Corneliu Popeea Natl Univ of Singapore. Wei-Ngan Chin Natl Univ of Singapore. Array Bound Check Elimination. Problem:

By evelyn
(60 views)

Presented by Michael J. Bonato Vice President of Engineering

Presented by Michael J. Bonato Vice President of Engineering

A Comparison of Two Computational Technologies for Digital Pulse Compression. Presented by Michael J. Bonato Vice President of Engineering Catalina Research Inc. – A Paravant Company High Performance Embedded Computing Conference 2002 MIT Lincoln Laboratory September 24, 2002.

By janet
(136 views)

Software Defined Radio

Software Defined Radio

Software Defined Radio. 長庚電機通訊組 碩一 張晉銓 指導教授 : 黃文傑博士. Outline. Digital Hardware Choices Hardware Elements DSP Processor Field Programmable Gate Arrays Trade-Offs in DSP, FPGA and ASIC. Digital Hardware Choices.

By rafi
(154 views)

Computational Mechanics of ECAs, and Machine Metrics

Computational Mechanics of ECAs, and Machine Metrics

Computational Mechanics of ECAs, and Machine Metrics. Elementary Cellular Automata. 1d lattice with N cells (periodic BC) Cells are binary valued {1,0} -- B or W Deterministic update rule, , applied to all cells simultaneously to determine cell values at next time step.

By brygid
(104 views)

Domain Theory, Computational Geometry and Differential Calculus

Domain Theory, Computational Geometry and Differential Calculus

Domain Theory, Computational Geometry and Differential Calculus. Abbas Edalat Imperial College London www.doc.ic.ac.uk/~ae With contributions from Andre Lieutier, Ali Khanban, Marko Krznaric and Dirk Pattinson First SQU Workshop on Topology and its Applications December 2004.

By wiley
(116 views)

Co-Logic Programming: Extending Logic Programming with Coinduction

Co-Logic Programming: Extending Logic Programming with Coinduction

Co-Logic Programming: Extending Logic Programming with Coinduction. by Luke Simon, Ajay Bansal, Ajay Mallya, Gopal Gupta. Presented by Richard Min. ICALP 2007 (Wroclaw, Poland) Advanced Logic Programming-Languages and Systems (ALPS) Lab

By yeva
(179 views)

Common Knowledge and Handshakes in Computer-Mediated Cooperation

Common Knowledge and Handshakes in Computer-Mediated Cooperation

Common Knowledge and Handshakes in Computer-Mediated Cooperation. Albert Esterline Dept. of Computer Science North Carolina A&T State University. Introduction. Goal: Model human and artificial agents formally and uniformly in systems where they collaborate

By parker
(115 views)

FAR: Fixed Points Addition & Relaxation Based Placement

FAR: Fixed Points Addition & Relaxation Based Placement

FAR: Fixed Points Addition & Relaxation Based Placement. Bo Hu and Malgorzata Marek-Sadowska University of California, Santa Barbara. Outline. Introduction Previous works Fixed points Addition & Relaxation(FAR) Experimental results Conclusion. Simulated Annealing. Quadratic.

By lindsey
(117 views)

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