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1.
A little topological counterpart of Birkhoff's ergodic theorem
Open Access
Title:
A little topological counterpart of Birkhoff's ergodic theorem
Author:
Reinhard Winkler
Reinhard Winkler
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Description:
For a compact metric space $X$ and a continuous transformation $T: X \to X$ with at least one transitive and recurrent orbit, there is a set $M_0(T)$ of $T$invariant probability measures on $X$ such that for a comeager set of starting points the set of limit measures is exactly $M_0(T)$.
For a compact metric space $X$ and a continuous transformation $T: X \to X$ with at least one transitive and recurrent orbit, there is a set $M_0(T)$ of $T$invariant probability measures on $X$ such that for a comeager set of starting points the set of limit measures is exactly $M_0(T)$.
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Publisher:
Mathematical Institute of the Slovak Academy of Sciences
Year of Publication:
20100601T00:00:00Z
Document Type:
article
Language:
English
Subjects:
Birkhoffs ergodic theorem ; Baire category ; topological dynamics ; distribution of sequences ; LCC:Mathematics ; LCC:QA1939 ; LCC:Science ; LCC:Q ; DOAJ:Mathematics ; DOAJ:Mathematics and Statistics ; LCC:Mathematics ; LCC:QA1939 ; LCC:Science ; LCC:Q ; DOAJ:Mathematics ; DOAJ:Mathematics and Statistics ; LCC:Mathematics ; LCC:QA1939 ; LCC:S...
Birkhoffs ergodic theorem ; Baire category ; topological dynamics ; distribution of sequences ; LCC:Mathematics ; LCC:QA1939 ; LCC:Science ; LCC:Q ; DOAJ:Mathematics ; DOAJ:Mathematics and Statistics ; LCC:Mathematics ; LCC:QA1939 ; LCC:Science ; LCC:Q ; DOAJ:Mathematics ; DOAJ:Mathematics and Statistics ; LCC:Mathematics ; LCC:QA1939 ; LCC:Science ; LCC:Q ; LCC:Mathematics ; LCC:QA1939 ; LCC:Science ; LCC:Q
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Relations:
http://www.boku.ac.at/MATH/udt/vol05/no1/92Winkler101.pdf
URL:
http://doaj.org/search?source=%7B%22query%22%3A%7B%22bool%22%3A%7B%22must%22%3A%5B%7B%22term%22%3...
http://doaj.org/search?source=%7B%22query%22%3A%7B%22bool%22%3A%7B%22must%22%3A%5B%7B%22term%22%3...
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2.
Further Baire results on the distribution of subsequences
Open Access
Title:
Further Baire results on the distribution of subsequences
Author:
Martin Goldstern
;
Jrg Schmeling
;
Reinhard Winkler
Martin Goldstern
;
Jrg Schmeling
;
Reinhard Winkler
Minimize authors
Description:
This paper presents results about the distribution of subsequences which are typical in the sense of Baire categories. The first main part is concerned with sequences of the type $x_k=n_k\alpha$, $n_1 < n_2 < n_3 < \cdots$, $mod 1$. Improving a result of alбt we show that, if the quotients $q_k = n_{k+1}n_k$ satisfy $q_k \ge 1 + \varepsilon$, th...
This paper presents results about the distribution of subsequences which are typical in the sense of Baire categories. The first main part is concerned with sequences of the type $x_k=n_k\alpha$, $n_1 < n_2 < n_3 < \cdots$, $mod 1$. Improving a result of alбt we show that, if the quotients $q_k = n_{k+1}n_k$ satisfy $q_k \ge 1 + \varepsilon$, then the set of all $\alpha$ such that $(x_k)$ is uniformly distributed is of first Baire category, i.e., for generic $\alpha$ we do not have uniform distribution. Under the stronger assumption $\lim_{k \to \infty} q_k = \infty$ one even has maldistribution for generic $\alpha$, the strongest possible contrast to uniform distribution. Nevertheless, growth conditions on the $n_k$ alone do not suffice to explain various interesting phenomena. In particular, for individual sequences the situation maybe quite diverse: For $n_k=2^k$ there is a set $M$ such that for generic $\alpha$ the set of all limit measures of $(x_k)$ is exactly $M$, while for $n_k=2^k+1$ such an $M$ does not exist. For the rest of the paper we consider appropriately defined Baire spaces $S$ of subsequences. For a fixed well distributed sequence$(x_n)$ we show that there is a set $M$ of measures such that for generic $(n_k) \in S$ the set of limit measures of the subsequence $(x_{n_k})$ is exactly $M$.
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Publisher:
Mathematical Institute of the Slovak Academy of Sciences
Year of Publication:
20070601T00:00:00Z
Document Type:
article
Language:
English
Subjects:
Baire category ; distribution of subsequences ; $n\ ; alpha$sequences ; well distributed sequences ; LCC:Mathematics ; LCC:QA1939 ; LCC:Science ; LCC:Q ; DOAJ:Mathematics ; DOAJ:Mathematics and Statistics ; LCC:Mathematics ; LCC:QA1939 ; LCC:Science ; LCC:Q ; DOAJ:Mathematics ; DOAJ:Mathematics and Statistics ; LCC:Mathematics ; LCC:QA193...
Baire category ; distribution of subsequences ; $n\ ; alpha$sequences ; well distributed sequences ; LCC:Mathematics ; LCC:QA1939 ; LCC:Science ; LCC:Q ; DOAJ:Mathematics ; DOAJ:Mathematics and Statistics ; LCC:Mathematics ; LCC:QA1939 ; LCC:Science ; LCC:Q ; DOAJ:Mathematics ; DOAJ:Mathematics and Statistics ; LCC:Mathematics ; LCC:QA1939 ; LCC:Science ; LCC:Q ; LCC:Mathematics ; LCC:QA1939 ; LCC:Science ; LCC:Q
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DDC:
519 Probabilities & applied mathematics
(computed)
Relations:
http://www.boku.ac.at/MATH/udt/vol02/no1/GoSchWi07.pdf
URL:
http://doaj.org/search?source=%7B%22query%22%3A%7B%22bool%22%3A%7B%22must%22%3A%5B%7B%22term%22%3...
http://doaj.org/search?source=%7B%22query%22%3A%7B%22bool%22%3A%7B%22must%22%3A%5B%7B%22term%22%3...
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3.
Compactifications, Hartman functions and (weak) almost
Open Access
Title:
Compactifications, Hartman functions and (weak) almost
Author:
Gabriel Maresch
;
Reinhard Winkler
;
Periodicity Gabriel Maresch
;
Reinhard Winkler
Gabriel Maresch
;
Reinhard Winkler
;
Periodicity Gabriel Maresch
;
Reinhard Winkler
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Description:
In this paper we investigate Hartman functions on a topological group G. Recall that (ι, C) is a group compactification of G if C is a compact group, ι: G → C is a continuous group homomorphism and ι(G) ⊆ C is dense. A bounded function f: G ↦ → C is a Hartman function if there exists a group compactification (ι, C) and F: C → C such that f = F ◦...
In this paper we investigate Hartman functions on a topological group G. Recall that (ι, C) is a group compactification of G if C is a compact group, ι: G → C is a continuous group homomorphism and ι(G) ⊆ C is dense. A bounded function f: G ↦ → C is a Hartman function if there exists a group compactification (ι, C) and F: C → C such that f = F ◦ ι and F is Riemann integrable, i.e. the set of discontinuities of F is a null set w.r.t. the Haar measure. In particular we determine how large a compactification for a given group G and a Hartman function f: G → C must be, to admit a Riemann integrable representation of f. The connection to (weakly) almost periodic functions is investigated. In order to give a systematic presentation which is selfcontained to a reasonable extent, we include several separate sections on the underlying concepts such as finitely additive measures on Boolean set algebras, means on algebras of functions, integration on compact spaces, compactifications of groups and semigroups, the Riemann integral on abstract spaces, invariance of measures and means, continuous extensions of transformations and operations to compactifications, etc.
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Contributors:
The Pennsylvania State University CiteSeerX Archives
Year of Publication:
20121114
Source:
http://arxiv.org/pdf/math/0510064v4.pdf
http://arxiv.org/pdf/math/0510064v4.pdf
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Document Type:
text
Language:
en
DDC:
512 Algebra
(computed)
Rights:
Metadata may be used without restrictions as long as the oai identifier remains attached to it.
Metadata may be used without restrictions as long as the oai identifier remains attached to it.
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URL:
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.240.6583
http://arxiv.org/pdf/math/0510064v4.pdf
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.240.6583
http://arxiv.org/pdf/math/0510064v4.pdf
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4.
Compactifications, Hartman functions and (weak) almost periodicity
Open Access
Title:
Compactifications, Hartman functions and (weak) almost periodicity
Author:
Gabriel Maresch
;
Reinhard Winkler
Gabriel Maresch
;
Reinhard Winkler
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Contributors:
The Pennsylvania State University CiteSeerX Archives
Year of Publication:
20130115
Source:
http://arxiv.org/pdf/math/0510064v2.pdf
http://arxiv.org/pdf/math/0510064v2.pdf
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Document Type:
text
Language:
en
Subjects:
Key words ; Hartman function ; group compactification ; invariant mean ; Riemann integrable
Key words ; Hartman function ; group compactification ; invariant mean ; Riemann integrable
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Metadata may be used without restrictions as long as the oai identifier remains attached to it.
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URL:
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.239.1022
http://arxiv.org/pdf/math/0510064v2.pdf
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.239.1022
http://arxiv.org/pdf/math/0510064v2.pdf
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5.
Hartman functions and (weak) almost periodicity
Open Access
Title:
Hartman functions and (weak) almost periodicity
Author:
Gabriel Maresch
;
Reinhard Winkler
Gabriel Maresch
;
Reinhard Winkler
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Contributors:
The Pennsylvania State University CiteSeerX Archives
Year of Publication:
20130115
Source:
http://arxiv.org/pdf/math/0510064v1.pdf
http://arxiv.org/pdf/math/0510064v1.pdf
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Language:
en
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URL:
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.239.1346
http://arxiv.org/pdf/math/0510064v1.pdf
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.239.1346
http://arxiv.org/pdf/math/0510064v1.pdf
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6.
FURTHER BAIRE RESULTS ON THE DISTRIBUTION OF SUBSEQUENCES
Open Access
Title:
FURTHER BAIRE RESULTS ON THE DISTRIBUTION OF SUBSEQUENCES
Author:
Martin Goldstern
;
Jörg Schmeling
;
Reinhard Winkler
Martin Goldstern
;
Jörg Schmeling
;
Reinhard Winkler
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Description:
Dedicated to Professor Robert F. Tichy on the occasion of his 50th birthday Abstract. This paper presents results about the distribution of subsequences which are typical in the sense of Baire categories. The first main part is concerned with sequences of the type xk = nkα, n1 < n2 < n3 < · · · , mod 1. Improving a result of ˇ Salát we show that...
Dedicated to Professor Robert F. Tichy on the occasion of his 50th birthday Abstract. This paper presents results about the distribution of subsequences which are typical in the sense of Baire categories. The first main part is concerned with sequences of the type xk = nkα, n1 < n2 < n3 < · · · , mod 1. Improving a result of ˇ Salát we show that, if the quotients qk = nk+1/nk satisfy qk ≥ 1 + ε, then the set of all α such that (xk) is uniformly distributed is of first Baire category, i.e. for generic α we do not have uniform distribution. Under the stronger assumption limk→ ∞ qk = ∞ one even has maldistribution for generic α, the strongest possible contrast to uniform distribution. Nevertheless, growth conditions on the nk alone do not suffice to explain various interesting phenomena. In particular, for individual sequences the situation maybe quite diverse: For nk = 2k there is a set M such that for generic α the set of all limit measures of (xk) is exactly M, while for nk = 2k + 1 such an M does not exist. For the rest of the paper we consider appropriately defined Baire spaces S of subsequences. For a fixed well distributed sequence (xn) we show that there is a set M of measures such that for generic (nk) ∈ S the set of limit measures of the subsequence (xnk) is exactly M. 1.
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Contributors:
The Pennsylvania State University CiteSeerX Archives
Year of Publication:
20121031
Source:
http://arxiv.org/pdf/math/0407295v3.pdf
http://arxiv.org/pdf/math/0407295v3.pdf
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Document Type:
text
Language:
en
DDC:
511 General principles of mathematics
(computed)
Rights:
Metadata may be used without restrictions as long as the oai identifier remains attached to it.
Metadata may be used without restrictions as long as the oai identifier remains attached to it.
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URL:
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.234.445
http://arxiv.org/pdf/math/0407295v3.pdf
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.234.445
http://arxiv.org/pdf/math/0407295v3.pdf
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7.
Compactifications, Hartman functions and (weak) almost periodicity
Open Access
Title:
Compactifications, Hartman functions and (weak) almost periodicity
Author:
Gabriel Maresch
;
Technische Universität Wien
;
Reinhard Winkler
;
Technische Universität Wien
Gabriel Maresch
;
Technische Universität Wien
;
Reinhard Winkler
;
Technische Universität Wien
Minimize authors
Description:
In this paper we investigate Hartman functions on a topological group G. Recall that (ι, C) is a group compactification of G if C is a compact group, ι: G → C is a continuous group homomorphism and ι(G) ⊆ C is dense. A bounded function f: G ↦ → C is a Hartman function if there exists a group compactification (ι, C) and F: C → C such that f = F ◦...
In this paper we investigate Hartman functions on a topological group G. Recall that (ι, C) is a group compactification of G if C is a compact group, ι: G → C is a continuous group homomorphism and ι(G) ⊆ C is dense. A bounded function f: G ↦ → C is a Hartman function if there exists a group compactification (ι, C) and F: C → C such that f = F ◦ ι and F is Riemann integrable, i.e. the set of discontinuities of F is a null set w.r.t. the Haar measure. In particular we determine how large a compactification for a given group G and a Hartman function f: G → C must be, to admit a Riemann integrable representation of f. The connection to (weakly) almost periodic functions is investigated. In order to give a systematic presentation which is selfcontained to a reasonable extent, we include several separate sections on the underlying concepts such as finitely additive measures on Boolean set algebras, means on algebras of functions, integration on compact spaces, compactifications of groups and semigroups, the Riemann integral on abstract spaces, invariance of measures and means, continuous extensions of transformations and operations to compactifications, etc.
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Contributors:
The Pennsylvania State University CiteSeerX Archives
Year of Publication:
20121113
Source:
http://arxiv.org/pdf/math/0510064v3.pdf
http://arxiv.org/pdf/math/0510064v3.pdf
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Document Type:
text
Language:
en
Subjects:
Key words ; Hartman function ; group compactification ; invariant mean ; Riemann integrable
Key words ; Hartman function ; group compactification ; invariant mean ; Riemann integrable
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DDC:
512 Algebra
(computed)
;
515 Analysis
(computed)
Rights:
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URL:
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.239.8285
http://arxiv.org/pdf/math/0510064v3.pdf
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.239.8285
http://arxiv.org/pdf/math/0510064v3.pdf
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8.
FURTHER BAIRE RESULTS ON THE DISTRIBUTION OF SUBSEQUENCES
Open Access
Title:
FURTHER BAIRE RESULTS ON THE DISTRIBUTION OF SUBSEQUENCES
Author:
Martin Goldstern
;
Jörg Schmeling
;
Reinhard Winkler
Martin Goldstern
;
Jörg Schmeling
;
Reinhard Winkler
Minimize authors
Description:
Abstract. This paper presents results about the distribution of subsequences which are typical in the sense of Baire. The first main part is concerned with sequences of the type xk = nkα, n1 < n2 < n3 < · · · , mod 1. Improving a result of ˇ Salát we show that, if the quotients qk = nk+1/nk satisfy qk ≥ 1 + ε, then the set of α such that (xk) is...
Abstract. This paper presents results about the distribution of subsequences which are typical in the sense of Baire. The first main part is concerned with sequences of the type xk = nkα, n1 < n2 < n3 < · · · , mod 1. Improving a result of ˇ Salát we show that, if the quotients qk = nk+1/nk satisfy qk ≥ 1 + ε, then the set of α such that (xk) is uniformly distributed is of first Baire category, i.e. for generic α we do not have uniform distribution. Under the stronger assumption limk→ ∞ qk = ∞ one even has maldistribution for generic α, the strongest possible contrast to uniform distribution. Nevertheless, growth conditions on the nk alone do not suffice to explain various interesting phenomena. In particular, for individual sequences the situation maybe quite diverse: For nk = 2k there is a set M such that for generic α the set of all limit measures of (xk) is exactly M, while for nk = 2k + 1 such an M does not exist. For the rest of the paper we consider appropriately defined Baire spaces S of subsequences. For a fixed well distributed sequence (xn) we show that there is a set M of measures such that for generic (nk) ∈ S the set of limit measures of the subsequence (xnk) is exactly M. 1.
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Year of Publication:
20121101
Source:
http://arxiv.org/pdf/math/0407295v2.pdf
http://arxiv.org/pdf/math/0407295v2.pdf
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Document Type:
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Language:
en
DDC:
511 General principles of mathematics
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URL:
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.235.4192
http://arxiv.org/pdf/math/0407295v2.pdf
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http://arxiv.org/pdf/math/0407295v2.pdf
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9.
FURTHER BAIRE RESULTS ON THE DISTRIBUTION OF SUBSEQUENCES
Open Access
Title:
FURTHER BAIRE RESULTS ON THE DISTRIBUTION OF SUBSEQUENCES
Author:
Martin Goldstern
;
Jörg Schmeling
;
Reinhard Winkler
Martin Goldstern
;
Jörg Schmeling
;
Reinhard Winkler
Minimize authors
Description:
Abstract. This paper presents results about the distribution of subsequences which are typical in the sense of Baire. The first part is concerned with sequences of the type xk = nkα, n1 < n2 < n3 < · · ·, mod 1. Improving a result of ˇ Salát we show that, if the quotients qk = nk+1/nk satisfy qk ≥ 1 + ε, then the set of α such that (xk) is unifo...
Abstract. This paper presents results about the distribution of subsequences which are typical in the sense of Baire. The first part is concerned with sequences of the type xk = nkα, n1 < n2 < n3 < · · ·, mod 1. Improving a result of ˇ Salát we show that, if the quotients qk = nk+1/nk satisfy qk ≥ 1 + ε, then the set of α such that (xk) is uniformly distributed is of first Baire category, i.e. for generic α we do not have uniform distribution. Under the stronger assumption limk→ ∞ qk = ∞ one even has maldistribution for generic α, the strongest possible contrast to uniform distribution. The second part reverses the point of view by considering appropriately defined Baire spaces S of subsequences. For a fixed well distributed sequence (xn) we show that there is a set M of measures such that for generic (nk) ∈ S the set of limit measures of the subsequence (xnk) is exactly M. 1.
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Year of Publication:
20121031
Source:
http://arxiv.org/pdf/math/0407295v1.pdf
http://arxiv.org/pdf/math/0407295v1.pdf
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http://arxiv.org/pdf/math/0407295v1.pdf
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10.
Sequences of characters characterizing countable groups, Topology Appl
Open Access
Title:
Sequences of characters characterizing countable groups, Topology Appl
Author:
Mathias Beiglböck
;
Christian Steineder
;
Reinhard Winkler
Mathias Beiglböck
;
Christian Steineder
;
Reinhard Winkler
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Description:
groups
groups
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Year of Publication:
20121114
Source:
http://arxiv.org/pdf/math/0412447v1.pdf
http://arxiv.org/pdf/math/0412447v1.pdf
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http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.240.8177
http://arxiv.org/pdf/math/0412447v1.pdf
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.240.8177
http://arxiv.org/pdf/math/0412447v1.pdf
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Author, ZA
Author, AZ
Title, AZ
Title, ZA
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Author
(39) Ward, H.
(38) Allen, Bruce
(38) Aulbert, Carsten
(38) Babak, Stanislav
(38) Cagnoli, G.
(38) Chen, Yanbei
(38) Cokelaer, T.
(38) Danzmann, Karsten
(38) Dupuis, R. J.
(38) Grote, Hartmut
(38) Grunewald, Steffen
(38) Heng, Ik Siong
(38) Hewitson, Martin
(38) Hough, J.
(38) Krishnan, Badri
(38) Lück, Harald
(38) Machenschalk, Bernd
(38) Mercer, R. A.
(38) Messenger, Christopher
(38) Mohanty, Soumya
(38) Mossavi, Kasem
(38) Mukherjee, Soma
(38) Papa, Maria Alessandra
(38) Pitkin, Matthew
(38) Prix, Reinhard
(38) Robertson, N. A.
(38) Romano, J. D.
(38) Rowan, S.
(38) Rüdiger, Albrecht
(38) Schilling, Roland
(38) Schutz, Bernard F.
(38) Taylor, R.
(38) Veitch, J.
(38) Willke, Benno
(38) Winkler, Walter
(38) Woan, G.
(36) Abbott, B.
(36) Abbott, R.
(36) Adhikari, R.
(36) Amin, R.
(36) Anderson, W. G.
(36) Araya, M.
(36) Armandula, H.
(36) Aufmuth, Peter
(36) Ballmer, S.
(36) Barish, B. C.
(36) Barker, C.
(36) Barker, D.
(36) Barton, M. A.
(36) Bayer, K.
(36) Betzwieser, J.
(36) Bilenko, I. A.
(36) Black, E.
(36) Blackburn, K.
(36) Blackburn, L.
(36) Bland, B.
(36) Bogue, L.
(36) Bork, Rolf
(36) Braginsky, V. B.
(36) Brau, J. E.
(36) Cadonati, L.
(36) Camp, J. B.
(36) Cardenas, L.
(36) Charlton, P.
(36) Chatterji, S.
(36) Cook, D.
(36) DeBra, D.
(36) DeSalvo, R.
(36) Dergachev, V.
(36) Drever, R. W. P.
(36) Ehrens, P.
(36) Etzel, T.
(36) Evans, T.
(36) Fairhurst, Stephen
(36) Frey, R.
(36) Fritschel, P.
(36) Frolov, V. V.
(36) Fyffe, M.
(36) Garofoli, J.
(36) Giaime, J. A.
(36) Goda, Keisuke
(36) Gonzalez, Gabriela
(36) Gossler, Stefan
(36) Grant, A.
(36) Gray, C.
(36) Gretarsson, A. M.
(36) Guenther, Mathias
(36) Gustafson, R.
(36) Hanson, J.
(36) Harms, Jan
(36) Harry, G.
(36) Heefner, J.
(36) Heptonstall, A.
(36) Hild, Stefan
(36) Ito, M.
(36) Ivanov, A.
(36) Johnson, B.
(36) Jones, David Ian
(36) Kalogera, V.
(36) Katsavounidis, E.
Author:
Subject
(4) 340 recht
(3) doaj mathematics
(3) doaj mathematics and statistics
(3) lcc mathematics
(3) lcc q
(3) lcc qa1 939
(3) lcc science
(2) baire category
(2) chemistry
(2) clinical and epidemiological research
(2) corporate governance
(2) ddc 000
(2) ddc 330
(2) ddc 500
(2) ddc 520
(2) ddc 530
(2) ddc 540
(2) ddc 610
(2) entwicklungsfinanzierung
(2) entwicklungsländer
(2) group compactification
(2) hartman function
(2) institutionalismus
(2) invariant mean
(2) key words
(2) mathematics general topology
(2) research article
(2) riemann integrable
(1)
(1) 0548 engineering
(1) 11k06 primary
(1) 22c05
(1) 26a42
(1) 37a45 secondary
(1) 43a60
(1) 510 mathematics
(1) 54h11
(1) alpha sequences
(1) basic and translational research
(1) birkhoffs ergodic theorem
(1) chemie und pharmazie
(1) children
(1) distribution of sequences
(1) distribution of subsequences
(1) economic development
(1) education
(1) financial institution building
(1) finanzsektor
(1) genome replication and regulation of viral gene...
(1) info eu repo classification ddc 610
(1) institutionenökonomie
(1) lisa low frequency gravitational radiation...
(1) mathematica
(1) mathematics and statistics
(1) mathematics dynamical systems
(1) mathematics functional analysis
(1) mathematics number theory
(1) mechanical
(1) msc 11k45
(1) msc 65c10
(1) n 92
(1) phys nucl physics nuclear theory
(1) physiologische chemie
(1) physiology and biotechnology
(1) research
(1) schools
(1) students
(1) supplement
(1) teachers
(1) teaching
(1) topological dynamics
(1) well distributed sequences
Subject:
Dewey Decimal Classification (DDC)
(7) Mathematics [51*]
(3) Medicine & health [61*]
(3) Engineering [62*]
(2) Computer science, knowledge & systems [00*]
(2) Economics [33*]
(2) Science [50*]
(2) Astronomy [52*]
(2) Physics [53*]
(2) Agriculture [63*]
(2) Building & construction [69*]
(1) Chemistry [54*]
(1) Life sciences; biology [57*]
(1) Technology [60*]
(1) Manufacturing [67*]
Dewey Decimal Classification (DDC):
Year of Publication
(17) 2008
(12) 2007
(10) 2005
(10) 2010
(9) 2012
(8) 2006
(6) 2013
(5) 2011
(4) 1994
(4) 2009
(3) 1997
(3) 1998
(3) 2004
(2) 1963
(2) 1999
(2) 2003
(1) 1932
(1) 1980
(1) 1984
(1) 1993
(1) 2014
Year of Publication:
Content Provider
(38) Max Planck Society: eDoc Server
(15) CiteSeerX
(6) PubMed Central
(5) Purdue Univ.: ePubs
(4) Regensburg Univ.: Publication Server
(3) ArXiv.org
(3) DOAJ Articles
(3) HighWire Press
(3) Bochum Univ. (RUB): Campus Research Bibliography
(2) DataCite Metadata Store
(2) NUMDAM (France)
(2) Aachen RWTH: Publications
(2) Leuven KU: Lirias
(1) Theses Canada
(1) HAL  Hyper Article en Ligne
(1) DigiZeitschriften
(1) DMLCZ (Czech Digital Mathematics Library)
(1) Göttingen Center for Retrospective Digitization...
(1) Montreal McGill Univ.: eScholarship@McGill
(1) Munich LMU: Open Access
(1) BEACON eSpace at Jet Propulsion Laboratory
(1) RePEc.org
(1) Rutgers Univ.: RUcore
(1) SEALS: Retrodigitized journals (Switzerland)
(1) Munich TU: mediaTUM
(1) Lund Univ. Publications (LUP)
(1) ErlangenNuremberg Univ.: OPUS
(1) Frankfurt/Main Univ.: Publications
(1) Maryland Univ.: Digital Repository
(1) Würzburg Univ.: Online Publication Service
(1) EconStor
Content Provider:
Language
(60) English
(44) Unknown
(2) German
Language:
Document Type
(48) Article, Journals
(38) Text
(5) Reports, Papers, Lectures
(5) Unknown
(4) Books
(4) Theses
(1) Reviews
(1) Images
Document Type:
Access
(73) Unknown
(33) Open Access
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