Lectures
Last updated: 07.01.2007
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Slides
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NEW:
From Hilbert's Program to a Logic Tollbox
Slides
Invited lecture at LPAR07, Yerevan, October 2007.
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Why is the chromatic polynomial a polynomial?
Slides:
Colloquium and Seminar lecture given in
Jerusalem, Budapest, Zurich and Tel Aviv (November 2006- January 2007)
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Bombay Lecture: The spectrum problem and Parikh's theorem.
For R. Parikh's 70th birthday.
Slides:
Second Indian conference on logic and its relationship with other disciplines
January 9-11, 2007, IIT Bombay
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Epit05: Lectures on Logic and Combinatorics,
Slides
presented at
EPIT 2005 , Montagnac-les-Truffes, Provence, France, May 2005.
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SAT Lecture, DM'04 and Toronto CS Colloquium, June 2004
Counting satisfying assignments of formulas
of bounded tree or clique width.
Slides:
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Kalmar03 Lecture, October 2003
50 Years of the Spectrum Problem,
Slides:
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Arcachon Lecture, May 2002
BCNF revisited: 30 Years Database Normal Forms,
Slides in ps:
Slides in pdf:
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BRICS Lectures, July 2001
Logical Methods in Algorithmics and Complexity
Lecture 1:
Definability and computability
Lecture 2:
Back and forth methods and the Feferman-Vaught theorem
Lecture 3:
Inductive classes of structures
Lecture 4:
Graph polynomials and their complexity
Lecture 5:
Applications to knot theory
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Tarski Centenary Lecture, Warsaw, June 2001
slides
Algorithmic uses of the Feferman-Vaught theorem
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Bordeaux Lectures, October 2000
Logical Methods in Algorithmics and Complexity
prepared by
J.A. Makowsky
Lecture 1:
Definability and Descriptive Complexity
Lecture 2:
Graph Polynomials and Knot Theory
Lecture 3:
What is so Special about Monadic Second Order Logic?
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ESSLLI'99 Lectures, Utrecht, August 1999:
Logical Methods in Combinatorial Algorithms,
prepared by
J.A. Makowsky
Complete set of
Slides of a series of lectures on the application of
clique width and tree width towards optimization
and enumeration problems.
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ESSLLI'97 Lectures,
Aix-en-Provence, France,
August 12-22, 1997
Translations, Interpretations and Reductions
by
J.A. Makowsky (assisted by E. Ravve),
Abstract: We define translation schemes
and their induced maps, transductions and translations,
in various logics and show how they are used in various
parts of mathematical logic such as (un-)decidability,
(un-)definability, descriptive complexity, and database
design.
Prelude ,
Lecture 1: Concepts and their
Representations ,
Lecture 2: Translation
Schemes ,
Lecture 3:
(Un-)decidability ,
Lecture 4:
(Un-)definability ,
Lecture 5: Descriptive
Complexity ,
Lecture 6: Database Design