XML Schema Management: A Challenge for Automata Theory

2013 ◽  
pp. 43-43
Author(s):  
Thomas Schwentick
Keyword(s):  
Xml Schema ◽  
Automata Theory ◽  
Schema Management

SM-GUI: A Grid-Based XML Schema Management GUI

2007 ◽  
Author(s):  
Milan Kang ◽  
Karpjoo Jeong ◽  
Sang Boem Lim ◽  
Dongkwang Kim ◽  
Ok-Hwan Byeon
Keyword(s):  
Xml Schema ◽  
Schema Management ◽  
Grid Based

SM-GUI: A Grid-Based XML Schema Management GUI

2007 ◽  
Author(s):  
Milan Kang ◽  
Karpjoo Jeong ◽  
Sang Boem Lim ◽  
Dongkwang Kim ◽  
Ok-Hwan Byeon
Keyword(s):  
Xml Schema ◽  
Schema Management ◽  
Grid Based

scholarly journals Integrable and Chaotic Systems Associated with Fractal Groups

Entropy ◽  
2021 ◽  
Vol 23 (2) ◽  
pp. 237
Author(s):  
Rostislav Grigorchuk ◽  
Supun Samarakoon
Keyword(s):  
Operator Algebras ◽  
Probabilistic Approach ◽  
Schur Complement ◽  
Automata Theory ◽  
Random Schrödinger Operators ◽  
Rational Maps ◽  
Holomorphic Dynamics ◽  
Von Neumann ◽  
Intermediate Growth ◽  
Quasi Crystals

Fractal groups (also called self-similar groups) is the class of groups discovered by the first author in the 1980s with the purpose of solving some famous problems in mathematics, including the question of raising to von Neumann about non-elementary amenability (in the association with studies around the Banach-Tarski Paradox) and John Milnor’s question on the existence of groups of intermediate growth between polynomial and exponential. Fractal groups arise in various fields of mathematics, including the theory of random walks, holomorphic dynamics, automata theory, operator algebras, etc. They have relations to the theory of chaos, quasi-crystals, fractals, and random Schrödinger operators. One important development is the relation of fractal groups to multi-dimensional dynamics, the theory of joint spectrum of pencil of operators, and the spectral theory of Laplace operator on graphs. This paper gives a quick access to these topics, provides calculation and analysis of multi-dimensional rational maps arising via the Schur complement in some important examples, including the first group of intermediate growth and its overgroup, contains a discussion of the dichotomy “integrable-chaotic” in the considered model, and suggests a possible probabilistic approach to studying the discussed problems.

Automata theory motivated by problem solving

1974 ◽  
Vol 6 (2) ◽  
pp. 18-23
Author(s):  
Ivan M. Havel
Keyword(s):  
Problem Solving ◽  
Automata Theory
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