PPT-A Sharper Local Lemma with Improved Applications

Author : jane-oiler | Published Date : 2016-07-11

Kashyap Kolikapa Mario Szegedy Yixin Xu Rutgers University APPROXampRANDOM 2012 Introduction Lovasz Local Lemma A set of bad events to avoid

Presentation Embed Code

Download Presentation

Download Presentation The PPT/PDF document "A Sharper Local Lemma with Improved Appl..." 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.

A Sharper Local Lemma with Improved Applications: Transcript

Kashyap Kolikapa Mario Szegedy Yixin Xu Rutgers University APPROXampRANDOM 2012 Introduction Lovasz Local Lemma A set of bad events to avoid . PnD I O U I X X X O X X X U X X X FarkasLemmaanditsApplicationFirstrecalltheFarkas'Lemma:Theorem1(Farkas'Lemma)IfA2Rmnandb2Rm,thenexactlyoneofthefollowingholds:1.9x0suchthatAx=b2.9ysuchthatATy0;bTy -i ? ? -i+isapull-back.SowehavetheCorollary.AnypropermapbetweenlocallycompactHausdorspacesisuniversallyclosed.Anotherrelevantfact:Lemma.LetBbealocallycompactHausdorspaceandletX!Ybeanyquotientmap.Th degree. Raphael Yuster. 2012. Problems concerning edge-disjoint subgraphs that share some specified property are extensively studied in graph . theory.. Many fundamental problems can be formulated in this . Mathematical Programming. Fall 2010. Lecture . 4. N. Harvey. TexPoint. fonts used in EMF. . Read the . TexPoint. manual before you delete this box. .: . A. A. A. A. A. A. A. A. A. A. Outline. Solvability of Linear Equalities & Inequalities. 學生：王薇婷. 3. First Passage Time Model . I. ntroduction. The. First-passage-time approach . extends the original Merton model by accounting for the observed feature.. The default not only at the debt’s maturity, but also prior to this date.. Algorithms. Dynamic Programming. Dijkstra’s. Algorithm. Faster All-Pairs Shortest Path. Floyd-. Warshall. Algorithm. Dynamic Programming. Dynamic Programming. Lemma. Proof. Theorem. 2. -1. -1. 2. Geometric . Approximation . Algorithms seminar. Idan. . Attias. 11/1/2016. Outline of the lecture. Definitions.. Application:. Covering by Disks.. Shifting . Quadtrees. .. Hierarchical Representation of a Point Set:. CS 268 @ Gates 219. October 17, 3:00 – 4:20. Richard Zhang. (for Leo G.). 1. Disclaimer: All figures in the slides are for illustration only. Best approximations were attempted, but preciseness or c. Proving a Language is Not Regular. Dr. Cynthia Lee - UCSD . -. Spring 2011. . Theory of Computation Peer Instruction Lecture Slides by . Dr. Cynthia Lee, UCSD. are licensed under a . Creative Commons Attribution-. Examples. L. >. = {. a. i. b. j. : . i. > j}. L. >. . is not regular.. . We prove it using the Pumping Lemma.. L. >. = {. a. i. b. j. : . i. > j}. L. >. is not regular.. . Regular Languages. Regular languages are the languages which are accepted by a Finite Automaton.. Not all languages are regular. Non-Regular Languages. L. 0. = {. a. k. b. k. : k≤0} = . {ε}. is a regular language. . with. Pascal Su (ETH . Zurich. ). Bipartite . Kneser. graphs are Hamiltonian. Hamilton . cycles. Hamilton . cycl. e = . cycle. . that. . visits. . every. . vertex. . exactly. . once. Hamilton . Fall 2017. http://cseweb.ucsd.edu/. classes/fa17/cse105-a/. Today's learning goals . Sipser Ch 1.4. Explain the limits of the class of regular languages. Justify why the Pumping Lemma is true. Apply the Pumping Lemma in proofs of . Yonatan. . Belinkov. , . Nizar. . Habash. , . AdamKilgarriff. , . Noam. . Ordan. , Ryan Roth, . Vit. . Suchomel. MIT/Columbia/Lexical Computing Ltd./ . Univ. . Saarlandes/Masaryk. . Univ. . Cz.

Download Document

Here is the link to download the presentation.
"A Sharper Local Lemma with Improved Applications"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.