Dupont and Cattapan 2017
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Tarjan Transcript Final with Timestamps
A.M. Turing Award Oral History Interview with Robert (Bob) Endre Tarjan by Roy Levin San Mateo, California July 12, 2017 Levin: My name is Roy Levin. Today is July 12th, 2017, and I’m in San Mateo, California at the home of Robert Tarjan, where I’ll be interviewing him for the ACM Turing Award Winners project. Good afternoon, Bob, and thanks for spending the time to talk to me today. Tarjan: You’re welcome. Levin: I’d like to start by talking about your early technical interests and where they came from. When do you first recall being interested in what we might call technical things? Tarjan: Well, the first thing I would say in that direction is my mom took me to the public library in Pomona, where I grew up, which opened up a huge world to me. I started reading science fiction books and stories. Originally, I wanted to be the first person on Mars, that was what I was thinking, and I got interested in astronomy, started reading a lot of science stuff. I got to junior high school and I had an amazing math teacher. His name was Mr. Wall. I had him two years, in the eighth and ninth grade. He was teaching the New Math to us before there was such a thing as “New Math.” He taught us Peano’s axioms and things like that. It was a wonderful thing for a kid like me who was really excited about science and mathematics and so on. The other thing that happened was I discovered Scientific American in the public library and started reading Martin Gardner’s columns on mathematical games and was completely fascinated. -
Diamondoid Mechanosynthesis Prepared for the International Technology Roadmap for Productive Nanosystems
IMM White Paper Scanning Probe Diamondoid Mechanosynthesis Prepared for the International Technology Roadmap for Productive Nanosystems 1 August 2007 D.R. Forrest, R. A. Freitas, N. Jacobstein One proposed pathway to atomically precise manufacturing is scanning probe diamondoid mechanosynthesis (DMS): employing scanning probe technology for positional control in combination with novel reactive tips to fabricate atomically-precise diamondoid components under positional control. This pathway has its roots in the 1986 book Engines of Creation, in which the manufacture of diamondoid parts was proposed as a long-term objective by Drexler [1], and in the 1989 demonstration by Donald Eigler at IBM that individual atoms could be manipulated by a scanning tunelling microscope [2]. The proposed DMS-based pathway would skip the intermediate enabling technologies proposed by Drexler [1a, 1b, 1c] (these begin with polymeric structures and solution-phase synthesis) and would instead move toward advanced DMS in a more direct way. Although DMS has not yet been realized experimentally, there is a strong base of experimental results and theory that indicate it can be achieved in the near term. • Scanning probe positional assembly with single atoms has been successfully demonstrated in by different research groups for Fe and CO on Ag, Si on Si, and H on Si and CNHCH3. • Theoretical treatments of tip reactions show that carbon dimers1 can be transferred to diamond surfaces with high fidelity. • A study on tip design showed that many variations on a design turn out to be suitable for accurate carbon dimer placement. Therefore, efforts can be focused on the variations of tooltips of many kinds that are easier to synthesize. -
RSA: Encryption, Decryption
Data Communications & Networks Session 11 – Main Theme Network Security Dr. Jean-Claude Franchitti New York University Computer Science Department Courant Institute of Mathematical Sciences Adapted from course textbook resources Computer Networking: A Top-Down Approach, 5/E Copyright 1996-2009 J.F. Kurose and K.W. Ross, All Rights Reserved 1 Agenda 1 Session Overview 2 Network Security 3 Summary and Conclusion 2 What is the class about? .Course description and syllabus: »http://www.nyu.edu/classes/jcf/CSCI-GA.2262-001/ »http://www.cs.nyu.edu/courses/spring15/CSCI- GA.2262-001/index.html .Textbooks: » Computer Networking: A Top-Down Approach (5th Edition) James F. Kurose, Keith W. Ross Addison Wesley ISBN-10: 0136079679, ISBN-13: 978-0136079675, 5th Edition (03/09) 3 Course Overview . Computer Networks and the Internet . Application Layer . Fundamental Data Structures: queues, ring buffers, finite state machines . Data Encoding and Transmission . Local Area Networks and Data Link Control . Wireless Communications . Packet Switching . OSI and Internet Protocol Architecture . Congestion Control and Flow Control Methods . Internet Protocols (IP, ARP, UDP, TCP) . Network (packet) Routing Algorithms (OSPF, Distance Vector) . IP Multicast . Sockets 4 Course Approach . Introduction to Basic Networking Concepts (Network Stack) . Origins of Naming, Addressing, and Routing (TCP, IP, DNS) . Physical Communication Layer . MAC Layer (Ethernet, Bridging) . Routing Protocols (Link State, Distance Vector) . Internet Routing (BGP, OSPF, Programmable Routers) . TCP Basics (Reliable/Unreliable) . Congestion Control . QoS, Fair Queuing, and Queuing Theory . Network Services – Multicast and Unicast . Extensions to Internet Architecture (NATs, IPv6, Proxies) . Network Hardware and Software (How to Build Networks, Routers) . Overlay Networks and Services (How to Implement Network Services) . -
1. Course Information Are Handed Out
6.826—Principles of Computer Systems 2006 6.826—Principles of Computer Systems 2006 course secretary's desk. They normally cover the material discussed in class during the week they 1. Course Information are handed out. Delayed submission of the solutions will be penalized, and no solutions will be accepted after Thursday 5:00PM. Students in the class will be asked to help grade the problem sets. Each week a team of students Staff will work with the TA to grade the week’s problems. This takes about 3-4 hours. Each student will probably only have to do it once during the term. Faculty We will try to return the graded problem sets, with solutions, within a week after their due date. Butler Lampson 32-G924 425-703-5925 [email protected] Policy on collaboration Daniel Jackson 32-G704 8-8471 [email protected] We encourage discussion of the issues in the lectures, readings, and problem sets. However, if Teaching Assistant you collaborate on problem sets, you must tell us who your collaborators are. And in any case, you must write up all solutions on your own. David Shin [email protected] Project Course Secretary During the last half of the course there is a project in which students will work in groups of three Maria Rebelo 32-G715 3-5895 [email protected] or so to apply the methods of the course to their own research projects. Each group will pick a Office Hours real system, preferably one that some member of the group is actually working on but possibly one from a published paper or from someone else’s research, and write: Messrs. -
Computer Organization and Design
THIRD EDITION Computer Organization Design THE HARDWARE/SOFTWARE INTERFACE ACKNOWLEDGEMENTS Figures 1.9, 1.15 Courtesy of Intel. Computers in the Real World: Figure 1.11 Courtesy of Storage Technology Corp. Photo of “A Laotian villager,” courtesy of David Sanger. Figures 1.7.1, 1.7.2, 6.13.2 Courtesy of the Charles Babbage Institute, Photo of an “Indian villager,” property of Encore Software, Ltd., India. University of Minnesota Libraries, Minneapolis. Photos of “Block and students” and “a pop-up archival satellite tag,” Figures 1.7.3, 6.13.1, 6.13.3, 7.9.3, 8.11.2 Courtesy of IBM. courtesy of Professor Barbara Block. Photos by Scott Taylor. Figure 1.7.4 Courtesy of Cray Inc. Photos of “Professor Dawson and student” and “the Mica micromote,” courtesy of AP/World Wide Photos. Figure 1.7.5 Courtesy of Apple Computer, Inc. Photos of “images of pottery fragments” and “a computer reconstruc- Figure 1.7.6 Courtesy of the Computer History Museum. tion,” courtesy of Andrew Willis and David B. Cooper, Brown University, Figure 7.33 Courtesy of AMD. Division of Engineering. Figures 7.9.1, 7.9.2 Courtesy of Museum of Science, Boston. Photo of “the Eurostar TGV train,” by Jos van der Kolk. Figure 7.9.4 Courtesy of MIPS Technologies, Inc. Photo of “the interior of a Eurostar TGV cab,” by Andy Veitch. Figure 8.3 ©Peg Skorpinski. Photo of “firefighter Ken Whitten,” courtesy of World Economic Forum. Figure 8.11.1 Courtesy of the Computer Museum of America. Graphic of an “artificial retina,” © The San Francisco Chronicle. -
Semi-Quantum Communication: Protocols for Key Agreement, Controlled Secure Direct Communication and Dialogue Arxiv:1702.07861V1
Semi-quantum communication: Protocols for key agreement, controlled secure direct communication and dialogue Chitra Shuklaa;,∗ Kishore Thapliyalb;,y Anirban Pathakb;z aGraduate School of Information Science, Nagoya University, Furo-cho 1, Chikusa-ku, Nagoya, 464-8601, Japan bJaypee Institute of Information Technology, A-10, Sector-62, Noida, UP-201307, India February 28, 2017 Abstract Semi-quantum protocols that allow some of the users to remain classical are proposed for a large class of problems associated with secure communication and secure multiparty computation. Specif- ically, first time semi-quantum protocols are proposed for key agreement, controlled deterministic secure communication and dialogue, and it is shown that the semi-quantum protocols for controlled deterministic secure communication and dialogue can be reduced to semi-quantum protocols for e- commerce and private comparison (socialist millionaire problem), respectively. Complementing with the earlier proposed semi-quantum schemes for key distribution, secret sharing and deterministic secure communication, set of schemes proposed here and subsequent discussions have established that almost every secure communication and computation tasks that can be performed using fully quantum protocols can also be performed in semi-quantum manner. Further, it addresses a funda- mental question in context of a large number problems- how much quantumness is (how many quan- tum parties are) required to perform a specific secure communication task? Some of the proposed schemes are completely orthogonal-state-based, and thus, fundamentally different from the existing semi-quantum schemes that are conjugate-coding-based. Security, efficiency and applicability of the proposed schemes have been discussed with appropriate importance. arXiv:1702.07861v1 [quant-ph] 25 Feb 2017 Keywords: Semi-quantum protocol, quantum communication, key agreement, quantum dialogue, deter- ministic secure quantum communication, secure direct quantum communication. -
Cryptography: DH And
1 ì Key Exchange Secure Software Systems Fall 2018 2 Challenge – Exchanging Keys & & − 1 6(6 − 1) !"#ℎ%&'() = = = 15 & 2 2 The more parties in communication, ! $ the more keys that need to be securely exchanged Do we have to use out-of-band " # methods? (e.g., phone?) % Secure Software Systems Fall 2018 3 Key Exchange ì Insecure communica-ons ì Alice and Bob agree on a channel shared secret (“key”) that ì Eve can see everything! Eve doesn’t know ì Despite Eve seeing everything! ! " (alice) (bob) # (eve) Secure Software Systems Fall 2018 Whitfield Diffie and Martin Hellman, 4 “New directions in cryptography,” in IEEE Transactions on Information Theory, vol. 22, no. 6, Nov 1976. Proposed public key cryptography. Diffie-Hellman key exchange. Secure Software Systems Fall 2018 5 Diffie-Hellman Color Analogy (1) It’s easy to mix two colors: + = (2) Mixing two or more colors in a different order results in + + = the same color: + + = (3) Mixing colors is one-way (Impossible to determine which colors went in to produce final result) https://www.crypto101.io/ Secure Software Systems Fall 2018 6 Diffie-Hellman Color Analogy ! # " (alice) (eve) (bob) + + $ $ = = Mix Mix (1) Start with public color ▇ – share across network (2) Alice picks secret color ▇ and mixes it to get ▇ (3) Bob picks secret color ▇ and mixes it to get ▇ Secure Software Systems Fall 2018 7 Diffie-Hellman Color Analogy ! # " (alice) (eve) (bob) $ $ Mix Mix = = Eve can’t calculate ▇ !! (secret keys were never shared) (4) Alice and Bob exchange their mixed colors (▇,▇) (5) Eve will -
Nanorobot Construction Crews
Nanorobot Construction Crews Jaeseung Jeong, Ph.D Department of Bio and Brain engineering, KAIST Nanorobotics • Nanorobotics is the technology of creating machines or robots atltthit or close to the microscopi c scal lfe of a nanomet res (10-9 metres). More specifically, nanorobotics refers to the still largely ‘hypothetical’ nanotechnology engineering discipline of designing and building nanorobots. • Nanorobots ((,,nanobots, nanoids, nanites or nanonites ) would be typically devices ranging in size from 0.1-10 micrometers and constructed of nanoscale or molecular components. As no artificial non-biological nanorobots have yet been created, they remain a ‘hypothetical’ concept. • Another definition sometimes used is a robot which allows precision interactions with nanoscale objects , or can manipulate with nanoscale resolution. • Followingggpp this definition even a large apparatus such as an atomic force microscope can be considered a nanorobotic instrument when configured to perform nanomanipulation. • Also, macroscalble robots or mi crorob ots which can move wi th nanoscale precision can also be considered nanorobots. The T-1000 in Terminator 2: Judggyment Day • Since nanorobots would be microscopic in size , it would probably be necessary for very large numbers of them to work together to perform microscopic and macroscopic tasks. • These nanorobot swarms are fdifound in many sci ence fi fitiction stories, such as The T-1000 in Terminator 2: Judgment Day, nanomachine i n Meta l G ear So lid. • The word "nanobot" (also "nanite",,g, "nanogene", or "nanoant") is often used to indicate this fictional context and is a n info rma l o r eve n pejo rat ive term to refer to the engineering concept of nanorobots. -
A Fast Mental Poker Protocol
J. Math. Cryptol. 6 (2012), 39–68 DOI 10.1515/jmc-2012-0004 © de Gruyter 2012 A fast mental poker protocol Tzer-jen Wei and Lih-Chung Wang Communicated by Kwangjo Kim Abstract. In this paper, we present a fast and secure mental poker protocol. The basic structure is the same as Barnett & Smart’s and Castellà-Roca’s protocols but our encryp- tion scheme is different. With this alternative encryption scheme, our shuffle is not only twice as fast, but it also has different security properties. As such, Barnett & Smart’s and Castellà-Roca’s security proof cannot be applied to our protocol directly. Nevertheless, our protocol is still provably secure under the DDH assumption. The only weak point of our protocol is that reshuffling a small subset of cards might take longer than Barnett & Smart’s and Castellà-Roca’s protocols. Therefore, our protocol is more suitable for card games such as bridge, most poker games, mahjong, hearts, or black jack, which do not require much partial reshuffling. Keywords. Mental poker, DDH assumption. 2010 Mathematics Subject Classification. 94A60, 68M12. 1 Introduction 1.1 Mental poker Mental poker is the study of protocols that allow players to play fair poker games over the net without a trusted third party. There are very few assumptions about the behavior of adversaries in mental poker. Adversaries are typically allowed to have a coalition of any size and can conduct active attacks. The main challenge is to design a secure mental poker protocol that is fast enough for practical needs. Numerous mental poker protocols have been proposed ([4,5,10–12,17,18,20,25,26,28,30,34–36]) and many of them are provably secure, but all commercial online poker rooms are still based on client-server architec- tures. -
Fall 2016 Dear Electrical Engineering Alumni and Friends, This Past
ABBAS EL GAMAL Fortinet Founders Chair of the Department of Electrical Engineering Hitachi America Professor Fall 2016 Dear Electrical Engineering Alumni and Friends, This past academic year was another very successful one for the department. We made great progress toward implementing the vision of our strategic plan (EE in the 21st Century, or EE21 for short), which I outlined in my letter to you last year. I am also proud to share some of the exciting research in the department and the significant recognitions our faculty have received. I will first briefly describe the progress we have made toward implementing our EE21 plan. Faculty hiring. The top priority in our strategic plan is hiring faculty with complementary vision and expertise and who enhance our faculty diversity. This past academic year, we conducted a junior faculty broad area search and participated in a School of Engineering wide search in the area of robotics. I am happy to report that Mary Wootters joined our faculty in September as an assistant professor jointly with Computer Science. Mary’s research focuses on applying probability to coding theory, signal processing, and randomized algorithms. She also explores quantum information theory and complexity theory. Mary was previously an NSF postdoctoral fellow in the CS department at Carnegie Mellon University. The robotics search yielded two top candidates. I will report on the final results of this search in my next year’s letter. Reinventing the undergraduate curriculum. We continue to innovate our undergraduate curriculum, introducing two new, exciting project-oriented courses: EE107: Embedded Networked Systems and EE267: Virtual Reality. -
Protocols for Secure Computations (Extended Abstract)
Protocols for Secure Computations (extended abstract) Andrew C. Yao University of California Berkeley, California 94720 1 Introduction without a precise model it would be hard to answer a Two millionaires wish to know who is richer; however, question such as “Is it possible for three mutually sus- they do not want to find out inadvertently any additional pecting parties to interactively generate a bit with bias information about each other’s wealth. How can they 1/e ?” carry out such a conversation? In response to this need, we propose to adopt the fol- This is a special case of the following general prob- lowing view. Two parties Alice and Bob, in possession lem. Suppose m people wish to compute the value of a of private variables i and j respectively, wish to commu- nicate so that Alice can evaluate a function f(i, j), and function f(x1, x2, x3, . , xm), which is an integer-valued Bob a function g(i, j). There may be some eavesdrop- function of m integer variables xi of bounded range. As- pers or saboteurs on the communication line. The pur- sume initially person Pi knows the value of xi and no other x’s. Is it possible for them to compute the value of pose of a protocol would be to design an algorithm for f, by communicating among themselves, without unduly Alice and Bob to follow, such that certain security con- giving away any information about the values of their own straints (against saboteur) and privacy constraints (Alice variables? The millionaires’ problem corresponds to the may not wish to reveal the exact value of i) can be satis- fied. -
Martin Hellman, Walker and Company, New York,1988, Pantheon Books, New York,1986
Risk Analysis of Nuclear Deterrence by Dr. Martin E. Hellman, New York Epsilon ’66 he first fundamental canon of The Code of A terrorist attack involving a nuclear weapon would Ethics for Engineers adopted by Tau Beta Pi be a catastrophe of immense proportions: “A 10-kiloton states that “Engineers shall hold paramount bomb detonated at Grand Central Station on a typical work the safety, health, and welfare of the public day would likely kill some half a million people, and inflict in the performance of their professional over a trillion dollars in direct economic damage. America Tduties.” When we design systems, we routinely use large and its way of life would be changed forever.” [Bunn 2003, safety factors to account for unforeseen circumstances. pages viii-ix]. The Golden Gate Bridge was designed with a safety factor The likelihood of such an attack is also significant. For- several times the anticipated load. This “over design” saved mer Secretary of Defense William Perry has estimated the bridge, along with the lives of the 300,000 people who the chance of a nuclear terrorist incident within the next thronged onto it in 1987 to celebrate its fiftieth anniver- decade to be roughly 50 percent [Bunn 2007, page 15]. sary. The weight of all those people presented a load that David Albright, a former weapons inspector in Iraq, was several times the design load1, visibly flattening the estimates those odds at less than one percent, but notes, bridge’s arched roadway. Watching the roadway deform, “We would never accept a situation where the chance of a bridge engineers feared that the span might collapse, but major nuclear accident like Chernobyl would be anywhere engineering conservatism saved the day.