XML schema, tree logic and sheaves automata
暂无分享,去创建一个
[1] Hitoshi Ohsaki,et al. Beyond Regularity: Equational Tree Automata for Associative and Commutative Theories , 2001, CSL.
[2] Silvano Dal-Zilio,et al. A logic you can count on , 2004, POPL.
[3] Ulrike Sattler,et al. The Complexity of the Graded µ-Calculus , 2002, CADE.
[4] Denis Lugiez,et al. Multitrees Automata , Presburger ’ s Constraints and Tree Logics , 2022 .
[5] Thomas Schwentick,et al. Query automata over finite trees , 2002, Theor. Comput. Sci..
[6] Felix Klaedtke,et al. Monadic Second-Order Logics with Cardinalities , 2003, ICALP.
[7] Philip Wadler,et al. MSL: a model for W3C XML Schema , 2002, Comput. Networks.
[8] Thomas Schwentick,et al. Counting in Trees for Free , 2004, ICALP.
[9] Bruno Courcelle,et al. The Monadic Second-Order Logic of Graphs VIII: Orientations , 1995, Ann. Pure Appl. Log..
[10] Silvano Dal-Zilio,et al. XML Schema, Tree Logic and Sheaves Automata , 2003, RTA.
[11] Frank Neven,et al. Automata theory for XML researchers , 2002, SGMD.
[12] Benjamin C. Pierce,et al. Regular expression pattern matching for XML , 2003, J. Funct. Program..
[14] James W. Thatcher,et al. Generalized finite automata theory with an application to a decision problem of second-order logic , 1968, Mathematical systems theory.
[15] Helmut Seidl,et al. Binary Queries , 2002, Extreme Markup Languages®.
[16] Thomas Schwentick,et al. Automata-and Logic-Based Pattern Languages for Tree-Structured Data , 2001, Semantics in Databases.
[17] Joachim Niehren,et al. Feature Automata and Recognizable Sets of Feature Trees , 1993, TAPSOFT.
[18] James W. Thatcher,et al. Characterizing Derivation Trees of Context-Free Grammars through a Generalization of Finite Automata Theory , 1967, J. Comput. Syst. Sci..
[19] Derek C. Oppen,et al. A 2^2^2^pn Upper Bound on the Complexity of Presburger Arithmetic , 1978, J. Comput. Syst. Sci..
[20] Denis Lugiez,et al. Multitree automata that count , 2005, Theor. Comput. Sci..
[21] Alain Quéré,et al. Définition et Etude des Bilangages Réguliers , 1968, Inf. Control..
[22] Thomas Colcombet. Rewriting in the partial algebra of typed terms modulo AC , 2002, INFINITY.
[23] Denis Lugiez,et al. Tree Automata Help One To Solve Equational Formulae In AC-Theories , 1994, J. Symb. Comput..
[24] Luca Cardelli,et al. Anytime, anywhere: modal logics for mobile ambients , 2000, POPL '00.
[25] Luca Cardelli,et al. Subtyping recursive types , 1991, POPL '91.
[26] Luca Cardelli,et al. A Query Language Based on the Ambient Logic , 2001, SEBD.
[27] Bruno Courcelle,et al. The Monadic Second-Order Logic of Graphs. I. Recognizable Sets of Finite Graphs , 1990, Inf. Comput..
[28] M. Fischer,et al. SUPER-EXPONENTIAL COMPLEXITY OF PRESBURGER ARITHMETIC , 1974 .
[29] Thomas Schwentick,et al. Numerical document queries , 2003, PODS.
[30] Makoto Murata,et al. Extended path expressions of XML , 2001, PODS.
[31] Dan Suciu,et al. Data on the Web: From Relations to Semistructured Data and XML , 1999 .