Results 191 to 200 of about 258,585 (214)
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Topological transitivity and ergodic measures
Mathematical Systems Theory, 1971Benjamin Weis
exaly +3 more sources
Transitive Maps on Topological Spaces
Ukrainian Mathematical Journal, 2014zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kolyada, S., Bilokopytov, I.
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A Note on Topological and Strict Transitivity
Iranian Journal of Science and Technology, Transactions A: Science, 2017zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ansari, Mohammad +3 more
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Topological Defects and Topological Phase Transitions
2021As was seen in Chap. 8 many bulk states of matter exhibit a, partial or full, orientational and/or translational order. Until now this order has always been considered to be perfect although in practice, many bulk phases exhibit defects, i.e., domains where this order departs from the one originally postulated.
Marc Baus, Carlos F. Tejero
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1997
We start working on the program that was indicated in the preceding chapter: We wish to reorganize and extend the theory of metric spaces, suppressing the metric and emphasizing the collection of the open sets. There will be much talk of convergence of nets. In case you are still wary of nets, you can mitigate the culture shock by mentally substituting
Gerard Buskes, Arnoud van Rooij
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We start working on the program that was indicated in the preceding chapter: We wish to reorganize and extend the theory of metric spaces, suppressing the metric and emphasizing the collection of the open sets. There will be much talk of convergence of nets. In case you are still wary of nets, you can mitigate the culture shock by mentally substituting
Gerard Buskes, Arnoud van Rooij
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Topological Transitivity on the Torus
Canadian Mathematical Bulletin, 1994AbstractT. Ding has shown that a topologically transitive flow on the torus given by a real analytic vector field is orbitally equivalent to a Kronecker flow on the torus, modified so as to have a finite number of fixed points, provided the original flow had only a finite number of fixed points.
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Topological quantum phase transitions of topological Euler insulators
Journal of Physics: Condensed MatterAbstract For two-dimensional topological band models, the Euler number is a topological invariant to characterize the non-trivial interband topology for adjacent two bands with real eigenstates in the presence of the combined parity and time-reversal symmetry, which is different from the Chern number to characterize the single-band ...
Ming-Da Dai +3 more
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1984
We use methods of statistical mechanics to study the Julia set of the mapping f(z) = z2 + p. For most values of p these methods allow extremely accurate determination of the fractal dimension and escape rate. At special values of p the Julia set undergoes a change in topology.
M. Widom, S. J. Shenker
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We use methods of statistical mechanics to study the Julia set of the mapping f(z) = z2 + p. For most values of p these methods allow extremely accurate determination of the fractal dimension and escape rate. At special values of p the Julia set undergoes a change in topology.
M. Widom, S. J. Shenker
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Topological defects and phase transitions
International Journal of Modern Physics B, 2018openaire +1 more source