PPT-Input- shrinking functions
Author : yoshiko-marsland | Published Date : 2018-11-28
theory and application PhD candidate Francesco Davì Thesis committee Dr Stefan Dziembowski advisor Prof Luigi Vincenzo Mancini Prof Alessandro Mei Reviewers
Presentation Embed Code
Download Presentation
Download Presentation The PPT/PDF document "Input- shrinking functions" is the property of its rightful owner. Permission is granted to download and print the materials on this website for personal, non-commercial use only, and to display it on your personal computer provided you do not modify the materials and that you retain all copyright notices contained in the materials. By downloading content from our website, you accept the terms of this agreement.
Input- shrinking functions: Transcript
theory and application PhD candidate Francesco Davì Thesis committee Dr Stefan Dziembowski advisor Prof Luigi Vincenzo Mancini Prof Alessandro Mei Reviewers . M. . Siberstein. , A. Schuster, D. Geiger, A. . Patley. , J. Owens. Introduction. MPF characterized by. Complex data dependent . High data reuse . Low compute-to-memory access ration. Technique to solve MPF . State Key Lab of ASIC and System. Fudan University, Shanghai, China. Alan Mishchenko. Department of EECS. University of California, Berkeley. 1. Lazy Man’s Logic Synthesis. Outline. Introduction. Previous Work. Rajeev Alur. . . University of . Pennsylvania. Languages . vs. Functions. A language L is a subset of . S. *. A numerical function maps strings in . S. * to N (or integers Z). A string-to-string transformation maps . hrinking. SAT’10 Conference. Edinburgh, Scotland, UK . July 11, 2010 . A . signment. tack. Alexander Nadel, Intel,. Israel. Vadim Ryvchin, . Intel&Technion. , Israel. Agenda. Introduction. Evasive Functions. Boaz . Barak, . Nir. . Bitansky. , Ran Canetti,. Yael Tauman . Kalai, . Omer . Paneth, . Amit Sahai. Program Obfuscation . Obfuscated Program. Approved . Document . Signature . Obfuscation. A . New Logic . Synthesis Method . Based . on Pre-Computed Library. Wenlong. Yang . Lingli. Wang. State Key Lab of ASIC and System. Fudan. University, Shanghai, China. Alan Mishchenko. Department of EECS. Joanna Ganning, PhD. Executive Director, Metropolitan Research Center. Assistant Professor, Department of City & Metropolitan Planning. University of Utah. MISSION ACCOMPLISHED……Or not?. For fifteen years, scholars have written that the dawn of accessibility-based transportation planning has . A . New Logic . Synthesis Method . Based . on Pre-Computed Library. Wenlong. Yang . Lingli. Wang. State Key Lab of ASIC and System. Fudan. University, Shanghai, China. Alan Mishchenko. Department of EECS. 1. Discrete Mathematics: A Concept-based Approach. Introduction. Every relation involves sets and combination of the elements of the sets. One can map the elements of one set to the other. This mapping is also called function. All the functions are relations, but every relation is not a function. In general every program is viewed as a function. Input to the program is a set and output of the program as another set.. Paul . Beame. University of Washington. Outline. Branching program basics. Space (size) lower bounds. Multi-output functions. Time-Space tradeoff lower bounds for general BPs. Single-output functions. Boaz . Barak, . Nir. . Bitansky. , Ran Canetti,. Yael Tauman . Kalai, . Omer . Paneth, . Amit Sahai. Program Obfuscation . Obfuscated Program. Approved . Document . Signature . Obfuscation. Verify and sign. Quiz. What’s the transformation of y = . cf. (x) if c>1 from y = f(x)?. . . . A vertical shrinking. . B vertical stretching. . C horizontal shrinking. . D . horizontal stretching. Notation. Functions on binary / returning binary values. Finite automaton model. We haven’t completely left the world of counting. Sometimes we wish to know how many functions / how many inputs … . Introduction. Data Input: . Three methods. 1. Assign data to variables through an assignment statement . 2. Input data from Keyboard . 3. Read data from a file stored in computer memory. Data Input .
Download Document
Here is the link to download the presentation.
"Input- shrinking functions"The content belongs to its owner. You may download and print it for personal use, without modification, and keep all copyright notices. By downloading, you agree to these terms.
Related Documents