Indexed keywords
ALGORITHMS;
BINARY SEQUENCES;
BIOELECTRIC POTENTIALS;
BRAIN;
COMPUTATIONAL COMPLEXITY;
NEUROPHYSIOLOGY;
TIME SERIES ANALYSIS;
APPROXIMATE ENTROPY;
EPILEPTIC SEIZURE;
ZIV-LEMPEL COMPLEXITY;
ELECTROENCEPHALOGRAPHY;
ALGORITHM;
DEPRESSION;
ELECTROCONVULSIVE THERAPY;
ELECTROENCEPHALOGRAPHY;
HUMAN;
REVIEW;
SEIZURE;
SIMULATION;
TIME;
ALGORITHMS;
ELECTROENCEPHALOGRAPHY;
ENTROPY;
EPILEPSY;
HUMANS;
MODELS, NEUROLOGICAL;
NONLINEAR DYNAMICS;
REPRODUCIBILITY OF RESULTS;
SIGNAL PROCESSING, COMPUTER-ASSISTED;
1
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Detecting subsystems of a complex system
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Computation theory of cellular automata
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Low dimensional chaos in an instance of epilepsy
USA
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Validity of complexity measures to EEG
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Characterisation of strange attractors
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Grassberger, P.1
Procaccia, I.2
7
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Determining lyapunov exponent from a time series
Wolf et al: Determining lyapunov exponent from a time series. Physica 16D: 285-317, 1985.
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Physica , vol.16 D
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Wolf1
8
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Symbolic dynamics and systematics of period windows
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Hao, B.L.1
10
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Multiplicity in a chemical reaction with one dimensional dynamics
Wolf et al: Multiplicity in a chemical reaction with one dimensional dynamics. Phys. Rev. Lett 49: 245-248, 1982.
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11
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Hierarchial approach to Complexity with Applications to Dynamical Systems
G'Allesandro et al: Hierarchial approach to Complexity with Applications to Dynamical Systems. Phys. Rev. Lett 64: 1609-1612, 1990.
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13
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Easily calculable complexity of spatio-temporal patterns
K. Kaspar, H.G. Schuster: Easily calculable complexity of spatio-temporal patterns, Phys.Rev A (36): 843-848, 1987.
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Schuster, H.G.2
14
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Approximate entropy as a measure of system complexity
USA
Pincus SM: Approximate entropy as a measure of system complexity. Proc. Natl. Acad (USA) 88: 3017-3026, 1991.
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15
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Three approaches to the quantitative definition of information
Kolmogorov AN: Three approaches to the quantitative definition of information. Information. Trans 1: 3-11, 1965.
(1965)
Information. Trans , vol.1
, pp. 3-11
Kolmogorov, A.N.1
16
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Randomness and Mathematical proof
Chaitin GJ: Randomness and Mathematical proof. Scientific American 232: 47-52, 1975.
(1975)
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Chaitin, G.J.1
17
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Not all (possibly) "random sequences" are created equal
USA
Pincus S M et al: Not all (possibly) "random sequences" are created equal. Proc. Natl. Acad. Sci (USA), 94: 3513-3518, 1997.
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