Science, Math, Logic and Foundations, People

    Top: Science: Math: Logic_and_Foundations: People:

• Top/Science/Math/Logic and Foundations/History/People

• - University of Houston - Mathematical logic, universal algebra, lattice theory and logic programming.
  
• - UCLA - Descriptive set theory, countable models, definable equivalence relations.
  
• - University of Manchester - Mathematical Logic, in particular uncertain reasoning.
  
• - Princeton University - Bounded arithmetic, automated proof verification (QED).
  
• - University of Notre Dame - Model theory.
  
• - Haverford College - Finite model theory, descriptive complexity.
  
• - Queen Mary and Westfield College, London - Foundations of Mathematics and Computation.
  
• - University of Florida - Set theory, combinatorics.
  
• - Utrecht University - Historical aspects of logic, philosophy of mathematics.
  
• - University of Angers, France - Model theory.
  
• - Penn State University - Linear logic, proof search and declarative programming languages.
  
• - Institute of Logic and the Philosophy of Science, Leipzig - Substructural and non-classical logics, modal logic, proof-theoretic semantics, philosophy of logic, philosophy of language.
  
• - State University of Campinas, Brazil - Philosophical logic, paraconsistent, many-valued and modal logics.
  
• - Technion, Israel - Logic in computer science, finite model theory.
  
• - University of Marseilles - Linear logic, lambda calculus and abstract machine interpretations.
  
• - Oxford University - Models of arithmetic.
  
• - University of Calgary - Non-classical logics, proof theory, philosophy of mathematics, history and philosophy of logic.
  
• - University of Manchester - Philosophy and foundations of mathematics and computing, mathematical logic, categorical logic.
  
• - University of Illinois, Chicago - Model theory.
  
• - Indiana University - Computational complexity.
  
• - Queen Mary and Westfield College - Semantics of programming languages, type theory, proof-search, logic programming, theorem proving.
  
• - Institute for Communicating and Collaborative Systems, UK - denotational and operational semantics of programming languages, type theory; domain-theoretic and categorical analyses of computation, proof theory, the semantics of natural language, process c
  
• - Stanford University - Linear logic, Chu spaces, foundations of mathematics, theoretical computer science and wearable computing.
  
• - University of Freiburg - Model theory.
  
• - University of Technology, Vienna - Set theory.
  
• - University of Freiburg - Model theory.
  
• - Radboud University Nijmegen - Lambda calculus, type theory and formalising mathematical vernacular.
  
• - Uppsala University - proof theory (ordinal analysis), Martin-Löf type theory.
  
• - City University of New York - Logic in computer science, mathematics, philosophy.
  
• - University of Manchester - Applications of mathematical logic in the foundations of uncertain reasoning; natural prior probability distributions in uncertain reasoning.
  
• - Carnegie Mellon University - Proof theory, philosophy of mathematics, history of 19th and 20th century logic and mathematics.
  
• - Cornell University - Computability theory, logic in computer science, history of logic.
  
• - University of Illinois at Urbana-Champaign - Computability theory.
  
• - University of Amsterdam and Stanford University - Modal logic and a wide range of other areas in logic.
  
• - Manchester Metropolitan University - Computational logic, formal methods, formal specification, automated reasoning and proof planning.
  
• - University of Notre Dame - Formal logic, philosophy of mathematics.
  
• - University of Bristol. Foundations of mathematics. Publications, teaching material.
  
• - Durham University, UK - Type theory, theoretical computer science and semantics of natural languages.
  
• - University of Illinois, Chicago - Model theory (finite and infinite).
  
• - University of Oxford - Model theory.
  
• - University of Wisconsin, Madison - Computability, recursion theory.
  
• - Chalmers University of Technology, Sweden - Tableau-based automated theorem proving, many-valued logic, formal verification.
  
• - Boise State University - Set theory.
  
• - IBM Research - Algorithmic information theory.
  
• - University of Paris 7 - Proof theory, linear logic.
  
• - Carnegie Mellon University - Type theory, automated theorem proving.
  
• - Boise State University - Set theory: New Foundations, automated theorem proving.
  
• - Indiana University - Applied logic.
  
• - Stockholm University - Constructive type theory and related mathematics.
  
• - University of Colorado, Boulder - Boolean algebras.
  
• - Carnegie Mellon University - Theory of computation, lambda calculus, combinatory logic.
  
• - Stanford University - Proof theory,theory of computation, foundations of mathematics, philosophy of mathematics, history of modern logic.
  
• - Technische Universitaet Dresden - Proof Theory.
  
• - Carnegie Mellon University - Proof theory, constructive mathematics, proof complexity, the history and philosophy of mathematics.
  
• - University of Chicago - Recursion theory.
  
• - Villanova University - computability logic, game semantics, provability logic.
  
• - CNRS/University of Paris 7 - Model theory.
  
• - University of Birmingham - Model theory.
  
• - Pennsylvania State University - Set theory.
  
• - University of Pennsylvania - Finite model theory, learning theory.
  
• - Purdue University - Set theory, axiom of choice.
  
• - Carnegie Mellon University - Logic and programming languages, logical frameworks, type theory.
  
• - University of Leeds - Proof theory.
  
• - University of Illinois, Urbana-Champaign - Model theory and applications.
  
• - University of Missouri, Rolla - Pure and applied logic, foundations, harmonic analysis, algebra, metric spaces.
  
• - Brooklyn College - Reasoning about knowledge, belief revision, game theory, philosophy of language.
  
• - University of Cambridge - Set theory, type theory.
  
• - Ohio State University - Model theory, proof theory, intuitionism, recursion theory, set theory, complexity theory.
  
• - New Mexico State University - Nonstandard mathematics, operators on boolean algebras, fuzzy mathematics, universal algebra, general topology, posets and lattices.
  
• - UCLA - Set theory, recursion theory.
  
• - University of Belgrade - Proof theory, category theory.
  
• - University of California, Berkeley - Proof theory.
  
• - Independent scholar, Bucharest - Asynchronous automata and binary valued mathematical analysis.
  
• - University of Michigan, Ann Arbor - Set theory, finite combinatorics, theoretical computer science.
  
• - University of Salerno, Italy - Fuzzy logic, percentage logic, pointless geometry.
  
• - Queen Mary and Westfield College - Categorical logic and the semantics of programming languages and type theories.
  
• - Penn State University - Fuondations of mathematics and logic.
  
• - University of London - Model theory.
  
• - University of Chicago - Recursion theory.
  
• - CNRS / University of Paris 7 - Model theory.
  
• - University of Michigan - Set theory.
  
• - University of Toronto - Knowledge representation.
  
• - Queen Mary and Westfield College, London - Philosophy and linear logic.
  
• - MIT - Complexity theory.
  
• - University of Manchester - Algebra and model theory.
  
• - Merton College, Oxford - Categorical logic, game semantics, type theory, lambda calculus, semantics of programming languages, and sequentiality.
  
• - City University of New York Graduate Center - Proof theory, logic of proofs.
  
• - Aachen University of Technology - Knowledge-based systems.
  
• - CNRS / University of Paris 7 - Model theory and algebraic geometry.
  
• - University of Vienna and MIT - Set theory.
  
• - UC Irvine - Set theory.
  
• - Institute for Applied Calculus, Rome - Theoretical computer science, linear logic, geometry of interaction, optimal reductions.
  
• - University of California Irvine - Philosophy of logic and mathematics.
  
• - University of Waterloo - Universal algebra, logic, computers.
  
• - Carnegie Mellon University - Model theory.
  
• - University of Freiburg - Model theory.
  
• - University of Illinois, Chicago - Model theory.
  
• - University of Illinois, Urbana Champaign - Recursion theory.
  
• - Technische Universität Berlin, Theory and Formal Specifications group - Proof theoretic semantics, lambda calculus, linear logic, theoretical computer science, philosophy of language.
  
• - University of Cambridge - Categorical logic, game semantics and logic in computer science.
  
• - Moscow Steklov Mathematical Institute - Boolean circuits.
  
• - Carnegie Mellon University - Set theory.
  
• - University of Wisconsin, Madison - Set theory.
  
• - Stanford University - Philosophical logic, semantics, and philosophy of language.
  
• - University of Wales, Swansea - Lambda-calculus, combinatory logic and type-theory.
  
• - University of Bath, England - Proof theory, logic and computation.
  
• - Boston University - Set theory.
  
• - Macquarie University - Philosophy of logic, substructural logics.
  
• - Cornell University - Recursion theory.
  
• - UCLA - Recursion theory, definability theory.
  
• - University of Bristol - Set theory, inner models, descriptive set theory.
  
• - San Jose State University - Logic, bounded arithemtic, computational complexity and quantum computation.
  
• - Carnegie Mellon University - Category theory, logic, history and philosophy of mathematics and logic.
  
• - University of Notre Dame - Recursion theory.
  
• - University of Cambridge - Categorical logic, type theory, semantics of programming languages and logic in computer science.
  
• - Utrecht University and Steklov Mathematical Institute of Moscow - Proof theory, modal logics.
  
• - University of Pennsylvania - Logic in computer science, linear logic.
  
• - University of Florida - Set theory.
  
• - University of Liverpool - Resolution-based and tableaux-based decision procedures for decidable fragments of first-order logic.
  
• - State University of Campinas, Brazil - Foundations of non-classical logics, many-valued logics, paraconsistent logics, finite and infinite combinatorics.
  
• - Vanderbildt University and UC Berkeley - Algebra, logic, combinatorics.
  
• - University of Freiburg - Finite model theory.
  
• - Steklov Institute, St. Petersburg - Algorithmical number theory.
  
• - University of Marseille II - Linear logic, lambda calculus, proof theory, term rewriting. Lafont invented the theory of interaction nets, an elegant theory of graph rewriting.
  
• - Caltech - Foundations of mathematics, mathematical logic and set theory, interactions with analysis.
  
• - Carnegie Mellon University - Model theory, set theory, foundations of logic and mathematics, symbolic mathematical computation.
  
• - University of California, San Diego - Proof theory, computational complexity.
  
• - University of Freiburg - Finite model theory.
  
• - Eastern Michigan University - Axiom of choice.
  
• - UC Irvine - semantics and proof theory of intuitionistic arithmetic, logical analysis of modal discourse, the logic of Gottlob Frege.
  
• - University of California, Berkeley - Recursion theory.
  
• - Imperial College, London - Geometric logic, topos theory, quantales and semantics of programming languages.
  
• - University of Manchester - Modal logic, resolution theorem proving, resolution decision problems, relation algebras, Peirce algebras and knowledge representation.
  
• - Japan Advanced Institute of Science and Technology - Nonclassical logic, substructural logics, logic of knowledge and belief, cumulative reasoning.