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LATIN Invited Speakers

LATIN 2012
LATIN 2010
LATIN 2008
LATIN 2006
LATIN 2004
LATIN 2002
LATIN 2000
LATIN 1998
LATIN 1995
LATIN 1992

LATIN 2012

Martin Davis, (Courant Institute, NYU, USA), Universality is Ubiquitous.
Scott Aaronson, (Massachusetts Institute of Technology, USA), Turing Year Lecture.
Kirk Pruhs, (University of Pittsburgh, USA), Green Computing Algorithmics: Managing Power Heterogeneity.
Marcos Kiwi, (Universidad de Chile, Chile), Combinatorial and Algorithmic Problems Involving (Semi-)Random Sequences.

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LATIN 2010

Piotr Indyk, (Massachusetts Institute of Technology, USA), Sparse Recovery Using Sparse Random Matrices.
Cristopher Moore, (University of New Mexico and Santa Fe Institute, USA), Continuous and Discrete Methods in Computer Science.
Sergio Rajsbaum, (Universidad Nacional Autónoma de México, Mexico), Iterated Shared Memory Models.
Leslie Valiant, (Harvard University, USA), Some Observations on Holographic Algorithms.
Ricardo Baeza-Yates, John Brzozowski, Volker Diekert, and Jacques Sakarovitch, (Yahoo Research (Spain), University of Waterloo (Canada), Universität Stuttgart (Germany), and Ecole Nationale Supérieure des Télécommunications (France)), Vignettes on the work of Imre Simon.

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LATIN 2008

Claudio Lucchesi, (Unicamp, Brazil), Pfaffian Bipartite Graphs: The Elusive Heawood Graph.
Moni Naor, (Weizmann Institute, Israel), Games, Exchanging Information and Extracting Randomness.
Wojciech Szpankowski, (Purdue University, USA), Tries.
Eva Tardos, (Cornell U., USA), Games in Networks.
Robert Tarjan, (Princeton U., USA), Graph Algorithms.

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LATIN 2006

Ricardo Baeza-Yates, (Universidad de Chile & Universitat Pompeu Fabra), Algorithmic Challenges in Web Search Engine.
In this paper we present the main algorithmic challenges that large Web search engines face today. These challenges are present in all the modules of a Web retrieval system, ranging from the gathering of the data to be indexed (crawling) to the selection and ordering of the answers to a query (searching and ranking). Most of the challenges are ultimately related to the quality of the answer or the efficiency in obtaining it, although some are relevant even to the existence of search engines: context based advertising.
Anne Condon , (RNA molecules: glimpses through an algorithmic lens), U. British Columbia.
Dubbed the ``architects of eukaryotic complexity'', RNA molecules are increasingly in the spotlight, in recognition of the important catalytic and regulatory roles they play in our cells and their promise in therapeutics. Our goal is to describe the ways in which algorithms can help shape our understanding of RNA structure and function.
Ferran Hurtado, (Universitat Politècnica de Catalunya), Squares.
In this talk we present several results and open problems having squares, the basic geometric entity, as a common thread. These results have been gathered from various papers; coauthors and precise references are given in the descriptions that follow.
R. Ravi, (Matching Based Augmentations for Approximating Connectivity Problems), Carnegie Mellon University.
We describe a very simple idea for designing approximation algorithms for connectivity problems: For a spanning tree problem, the idea is to start with the empty set of edges, and add matching paths between pairs of components in the current graph that have desirable properties in terms of the objective function of the spanning tree problem being solved. Such matching augment the solution by reducing the number of connected components to roughly half their original number, resulting in a logarithmic number of such matching iterations. A logarithmic performance ratio results for the problem by appropriately bounding the contribution of each matching to the objective function by that of an optimal solution.

In this survey, we trace the initial application of these ideas to traveling salesperson problems through a simple tree pairing observation down to more sophisticated applications for buy-at-bulk type network design problems.

Madhu Sudan, (Modelling Errors and Recovery for Communication), MIT.
The theory of error-correction has had two divergent schools of thought, going back to the works of Shannon and Hamming. In the Shannon school, error is presumed to have been effected probabilistically. In the Hamming school, the error is modeled as effected by an all-powerful adversary. The two schools lead to drastically different limits. In the Shannon model, a binary channel with error-rate close to, but less than, 50\% is useable for effective communication. In the Hamming model, a binary channel with an error-rate of more than 25\% prohibits unique recovery of the message.

In this talk, we describe the notion of list-decoding, as a bridge between the Hamming and Shannon models. This model relaxes the notion of recovery to allow for a "list of candidates". We describe results in this model, and then show how these results can be applied to get unique recovery under "computational restrictions" on the channel's ability, a model initiated by R.~Lipton in 1994.

Based on joint works with Venkatesan Guruswami (U. Washington), and with Silvio Micali (MIT), Chris Peikert (MIT) and David Wilson (MIT).

Sergio Verdú, (Lossless Data Compression via Error Correction), Princeton.
This plenary talk gives an overview of recent joint work with G. Caire and S. Shamai on the use of linear error correcting codes for lossless data compression, joint source/channel coding and interactive data exchange.
Avi Wigderson, (The power and weakness of randomness in computation), IAS.
Humanity has grappled with the meaning and utility of randomness for centuries. Research in the Theory of Computation in the last thirty years has enriched this study considerably. We describe two main aspects of this research on randomness, demonstrating its power and weakness respectively.

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LATIN 2004

Cynthia Dwork, (Microsoft Research), Fighting Spam: The Science.
Mike Paterson, (U. of Warwick), Analysis of Scheduling Algorithms for Proportionate Fairness.
We consider a multiprocessor operating system in which each current job is guaranteed a given proportion over time of the total processor capacity. A scheduling algorithm allocates units of processor time to appropriate jobs at each time step. We measure the goodness of such a scheduler by the maximum amount by which the cumulative processor time for any job ever falls below the ``fair'' proportion guaranteed in the long term.

In particular we focus our attention on very simple schedulers which impose minimal computational overheads on the operating system. For several such schedulers we obtain upper and lower bounds on their deviations from fairness. The scheduling quality which is achieved depends quite considerably on the relative processor proportions required by each job.

We will outline the proofs of some of the upper and lower bounds, both for the unrestricted problem and for restricted versions where constraints are imposed on the processor proportions. Many problems remain to be investigated and we will give the results of some exploratory simulations.

This is joint research with Micah Adler, Petra Berenbrink, Tom Friedetzky, Leslie Ann Goldberg and Paul Goldberg.

Yoshiharu Kohayakawa, (U. Sao Paolo), Advances in the Regularity Method.
Jean-Eric Pin, (CNRS/U. Paris VII), The consequences of Imre Simon's work in the theory of automata, languages and semigroups.
In this lecture, I will show how influential has been the work of Imre in the theory of automata, languages and semigroups. I will mainly focus on two celebrated problems, the restricted star-height problem (solved) and the decidability of the dot-depth hierarchy (still open). These two problems lead to surprising developments and are currently the topic of very active research.

I will present the prominent results of Imre on both topics, and demonstrate how these results have been the motor nerve of the research in this area for the last thirty years.

Dexter Kozen, (Cornell U.), Kleene Algebra with Tests and the Static Analysis of Programs.
I will propose a general framework for the static analysis of programs based on Kleene algebra with tests (KAT). I will show how KAT can be used to statically verify compliance with safety policies specified by security automata. The method is sound and complete over relational interpretations. I will illustrate the method on an example involving the correctness of a device driver.

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LATIN 2002

Jennifer T. Chayes, (Microsoft Research), Phase Transitions in Computer Science.
Phase transitions are familiar phenomena in physical systems. But they also occur in many probabilistic and combinatorial models, including random versions of some classic problems in theoretical computer science.

In this talk, I will discuss phase transitions in several systems, including the random graph -- a simple probabilistic model which undergoes a critical transition from a disordered to an ordered phase; k-satisfiability -- a canonical model in theoretical computer science which undergoes a transition from solvability to insolvability; and optimum partitioning -- a fundamental problem in combinatorial optimization, which undergoes a transition from existence to non-existence of a perfect optimizer.

Technically, phase transitions only occur in infinite systems. However, real systems and the systems we simulate are large, but finite. Hence the question of finite-size scaling: Namely, how does the transition behavior emerge from the behavior of large, finite systems? Results on the random graph, satisfiability and optimum partitioning locate the critical windows of these transitions and establish interesting features within these windows.

No knowledge of phase transitions will be assumed in this talk

Christos H. Papadimitriou, (U. California, Berkeley), The Internet, the Web, and Algorithms.
The Internet and the worldwide web, unlike all other computational artifacts, were not deliberately designed by a single entity, but emerged from the complex interactions of many. As a result, they must be approached very much the same way that cells, galaxies or markets are studied in other sciences: By speculative (and falsifiable) theories trying to explain how selfish algorithmic actions could have led to what we observe. I present several instances of recent work on this theme, with several collaborators
Joel Spencer, (Courant Institute), Erdos Magic.
The Probabilistic Method is a lasting legacy of the late Paul Erdos. We give two examples - both problems first formulated by Erdos in the 1960s with new results in the last few years and both with substantial open questions. Further in both examples we take a Computer Science vantagepoint, creating a probabilistic algorithm to create the object (coloring, packing respectively) and showing that with positive probability the created object has the desired properties.

Given m sets each of size n (with an arbitrary intersection pattern) we want to color the underlying vertices Red and Blue so that no set is monochromatic. Erdos showed this may always be done if m< 2(n-1), we give a recent argument of Srinivasan and Radhukrishnan that extends this to m < c 2n\sqrt{n/\ln n}. One first colors randomly and then recolors the blemishes with a clever random sequential algorithm.

In a universe of size N we have a family of sets, each of size k, such that each vertex is in D sets and any two vertices have only o(D) common sets. Asymptotics are for fixed k with N,D. We want an asymptotic packing, a subfamily of N/k disjoint sets. Erdos and Hanani conjectured such a packing exists (in an important special case of asymptotic designs) and this conjecture was shown by Rodl. We give a simple proof of the speaker that analyzes the random greedy algorithm.

Jorge Urrutia, (UNAM), Open Problems in Computational Geometry.
In this paper we present a collection of problems which have defied solution for some time. We hope that this paper will stimulate renewed interest in these problems, leading to solutions to at least some of them.
Umesh V. Vazirani, (U. California, Berkeley), Quantum Algorithms.
Mihalis Yannakakis, (Avaya Laboratories), Testing and Checking of Finite State Systems.
Finite state machines have been used to model a wide variety of systems, including sequential circuits, communication protocols, and other types of reactive systems, i.e., systems that interact with their environment. In testing problems we are given a system, which we may test by providing inputs and observing the outputs produced.

The goal is to design test sequences so that we can deduce desired information about the given system under test, such as whether it implements correctly a given specification machine (conformance testing), or whether it satisfies given requirement properties (black-box checking).

In this talk we will review some of the theory and algorithms on basic testing problems for systems modeled by different types of finite state machines. Conformance testing of deterministic machines has been investigated for a long time; we will discuss various efficient methods. Testing of nondeterministic and probabilistic machines is related to games with incomplete information and to partially observable Markov decisions processes.

The verification of properties for finite state systems with a known structure (i.e., "white box" checking) is known as the model-checking problem, and has been thoroughly studied for many years, yielding a rich theory, algorithms and tools. Black-box checking, i.e., the verification of properties for systems with an unknown structure, combines elements from model checking, conformance testing and learning.

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LATIN 2000

Allan Borodin, (U. Toronto), On the Competitive Theory and Practice of Portfolio Selection.
Philippe Flajolet, (INRIA), .
Joachim von zur Gathen, (U. Paderborn), Subresultants Revisited.
Yoshiharu Kohayakawa, (U. Sao Paulo), Algorithmic Aspects of Regularity.
Andrew Odlyzko, (AT&T Labs), Integer Factorization and Discrete Logarithms.
Prabhakar Raghavan, (IBM Almaden), Graph Structure of the Web: A Survey.

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LATIN 1998

Noga Alon, (Tel Aviv Univ.), Spectral Techniques in Graph Algorithms.
Richard Beigel, (Lehigh Univ.), The Geometry of Browsing.
Gilles Brassard, (Univ. of Montréal), Quantum Cryptanalysis of Hash and Claw-Free Functions.
Herbert Edelsbrunner, (Univ. of Illinois, Urbana-Champaign), Shape Reconstruction with Delaunay Complex.
Juan A. Garay, (IBM, Yorktown Heights), Batch Verification with Applications to Cryptography and Checking.

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LATIN 1995

Josep Diaz, NC Approximations.
Isaac Scherson, Load Balancing in Distributed Systems.
J.Ian Munro, Fast, Space Efficient Data Structures.
Alberto Apostolico, The String Statistics Problem.
Mike Waterman, Probability Distributions for Sequence Alignment Scores .

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LATIN 1992

Jean-Paul Allouche, (CNRS), q-Regular Sequences and other Generalizations of q-Automatic Sequences.
Manuel Blum, (U. California, Berkeley), Universal Statistical Tests.
Kosaburo Hashiguchi, (Toyohashi U. of Technology), The Double Reconstruction Conjectures about Colored Hypergraphs and Colored Directed Graphs.
Erich Kaltofen, (Rensselaer Polytechnic Institute), Polynomial Factorization 1987-1991.
Arjen K. Lenstra, (Bellcore), Massively Parallel Computing and Factoring.
Gene Myers, (U. of Arizona), Approxiamte Matching of Network Expressions with Spacers.
Jean-Eric Pin, (Bull), On Reversible Automata.
Vaughan Pratt, (Standford U.), Arithmetic + Logic + Geometry = Concurrency.
Daniel D. Sleator, (Carnegie Mellon U.), Data Structures and Terminating Petri Nets.
Michel Cosnard, (Ecole Normale Supérieure de Lyon), Complexity Issues in Neural Network Computations.

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