Characterizing time computational complexity classes with polynomial differential equations
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Publication:5880938
DOI10.3233/COM-210384OpenAlexW4294266235WikidataQ115222735 ScholiaQ115222735MaRDI QIDQ5880938
Unnamed Author, Daniel Silva Graça
Publication date: 9 March 2023
Published in: Computability (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.3233/com-210384
analog computationEXPTIMEGrzegorczyk hierarchycomputation with polynomial ordinary differential equations
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Cites Work
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- Computational complexity of solving polynomial differential equations over unbounded domains
- Computing with polynomial ordinary differential equations
- Universal computation and other capabilities of hybrid and continuous dynamical systems
- Computational complexity of real functions
- Classical recursion theory. Vol. II
- Analog computers and recursive functions over the reals.
- On the functions generated by the general purpose analog computer
- An analog characterization of the Grzegorczyk hierarchy
- Polynomial differential equations compute all real computable functions on computable compact intervals
- Computability with polynomial differential equations
- Elementarily computable functions over the real numbers and \(\mathbb R\)-sub-recursive functions
- Some recent developments on Shannon's General Purpose Analog Computer
- Polynomial Time Corresponds to Solutions of Polynomial Ordinary Differential Equations of Polynomial Length (Journal version)
- Polynomial Time Corresponds to Solutions of Polynomial Ordinary Differential Equations of Polynomial Length
- Automata, Languages and Programming
- Mathematical Theory of the Differential Analyzer
- Theory and Applications of Models of Computation
- Computational Complexity
- Iteration, inequalities, and differentiability in analog computers
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