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1.
of cathepsin B ��
Open Access
Title:
of cathepsin B ��
Author:
Krystyna Stachowiak
;
Monika Tokmina
;
Anna Karpińska
;
Renata Sosnowska
;
Wiesław Wiczk
Krystyna Stachowiak
;
Monika Tokmina
;
Anna Karpińska
;
Renata Sosnowska
;
Wiesław Wiczk
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Description:
Fluorogenic peptide substrates for carboxydipeptidase activity
Fluorogenic peptide substrates for carboxydipeptidase activity
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Contributors:
The Pennsylvania State University CiteSeerX Archives
Year of Publication:
20130825
Source:
http://www.actabp.pl/pdf/1_2004/81.pdf
http://www.actabp.pl/pdf/1_2004/81.pdf
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Document Type:
text
Language:
en
Subjects:
DMF ; dimethylformamide ; Me 2SO ; dimethyl sulfoxide ; E64 ; transepoxysuccinylLleucylamido(4guanidino)butane
DMF ; dimethylformamide ; Me 2SO ; dimethyl sulfoxide ; E64 ; transepoxysuccinylLleucylamido(4guanidino)butane
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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=10.1.1.335.6210
http://www.actabp.pl/pdf/1_2004/81.pdf
http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.335.6210
http://www.actabp.pl/pdf/1_2004/81.pdf
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2.
Molekulare Pathogenese von CADASIL
Title:
Molekulare Pathogenese von CADASIL
Author:
Karpinska, Anna
Karpinska, Anna
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Publisher:
LudwigMaximiliansUniversität München
Year of Publication:
20090219
Document Type:
Dissertation ; NonPeerReviewed
Subjects:
Medizinische Fakultät
Medizinische Fakultät
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Relations:
http://edoc.ub.unimuenchen.de/9759/
URL:
http://edoc.ub.unimuenchen.de/9759/1/Karpinska_Anna.pdf
http://nbnresolving.de/urn:nbn:de:bvb:1997597
http://edoc.ub.unimuenchen.de/9759/1/Karpinska_Anna.pdf
http://nbnresolving.de/urn:nbn:de:bvb:1997597
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University of Munich: Digital theses
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3.
Suomea vieraana kielenä opiskelevien käsityksiä suomen puhekielstä.
Title:
Suomea vieraana kielenä opiskelevien käsityksiä suomen puhekielstä.
Author:
Karpinska, Anna
Karpinska, Anna
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Contributors:
HY. SKL.
Year of Publication:
2003
Document Type:
Pro gradu
Subjects:
kielimuodot ; puhekieli ; suomi vieraana kielenä ; kielentutkimuksen alueet ; kielenopetus
kielimuodot ; puhekieli ; suomi vieraana kielenä ; kielentutkimuksen alueet ; kielenopetus
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URL:
http://hdl.handle.net/10138/151214
http://hdl.handle.net/10138/151214
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Content Provider:
Helsingfors Universitet: HELDA – Helsingin yliopiston digitaalinen arkisto
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4.
Hyperbolic Dimension of Julia Sets of Meromorphic Maps with Logarithmic Tracts
Open Access
Title:
Hyperbolic Dimension of Julia Sets of Meromorphic Maps with Logarithmic Tracts
Author:
Baranski, Krzysztof
;
Karpinska, Boguslawa
;
Zdunik, Anna
Baranski, Krzysztof
;
Karpinska, Boguslawa
;
Zdunik, Anna
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Description:
We prove that for meromorphic maps with logarithmic tracts (in particular, for transcendental maps in the class <f> </f>, which are entire or meromorphic with a finite number of poles), the Julia set contains a compact invariant hyperbolic Cantor set of Hausdorff dimension greater than 1. Hence, the hyperbolic dimension of the Julia set is great...
We prove that for meromorphic maps with logarithmic tracts (in particular, for transcendental maps in the class <f> </f>, which are entire or meromorphic with a finite number of poles), the Julia set contains a compact invariant hyperbolic Cantor set of Hausdorff dimension greater than 1. Hence, the hyperbolic dimension of the Julia set is greater than 1.
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Publisher:
Oxford University Press
Year of Publication:
20090205 08:24:37.0
Document Type:
TEXT
Language:
en
Subjects:
Research Article
Research Article
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Rights:
Copyright (C) 2009, Oxford University Press
Copyright (C) 2009, Oxford University Press
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URL:
http://dx.doi.org/10.1093/imrn/rnn141
http://imrn.oxfordjournals.org/cgi/content/short/rnn141v1
http://dx.doi.org/10.1093/imrn/rnn141
http://imrn.oxfordjournals.org/cgi/content/short/rnn141v1
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5.
Hyperbolic Dimension of Julia Sets of Meromorphic Maps with Logarithmic Tracts
Open Access
Title:
Hyperbolic Dimension of Julia Sets of Meromorphic Maps with Logarithmic Tracts
Author:
Baranski, Krzysztof
;
Karpinska, Boguslawa
;
Zdunik, Anna
Baranski, Krzysztof
;
Karpinska, Boguslawa
;
Zdunik, Anna
Minimize authors
Description:
We prove that for meromorphic maps with logarithmic tracts (in particular, for transcendental maps in the class <f> </f>, which are entire or meromorphic with a finite number of poles), the Julia set contains a compact invariant hyperbolic Cantor set of Hausdorff dimension greater than 1. Hence, the hyperbolic dimension of the Julia set is great...
We prove that for meromorphic maps with logarithmic tracts (in particular, for transcendental maps in the class <f> </f>, which are entire or meromorphic with a finite number of poles), the Julia set contains a compact invariant hyperbolic Cantor set of Hausdorff dimension greater than 1. Hence, the hyperbolic dimension of the Julia set is greater than 1.
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Publisher:
Oxford University Press
Year of Publication:
20090218 10:59:42.0
Document Type:
TEXT
Language:
en
Subjects:
Article
Article
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Rights:
Copyright (C) 2009, Oxford University Press
Copyright (C) 2009, Oxford University Press
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URL:
http://dx.doi.org/10.1093/imrn/rnn141
http://imrn.oxfordjournals.org/cgi/content/short/2009/4/615
http://dx.doi.org/10.1093/imrn/rnn141
http://imrn.oxfordjournals.org/cgi/content/short/2009/4/615
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6.
Dimension properties of the boundaries of exponential basins
Open Access
Title:
Dimension properties of the boundaries of exponential basins
Author:
Baranski, Krzysztof
;
Karpinska, Boguslawa
;
Zdunik, Anna
Baranski, Krzysztof
;
Karpinska, Boguslawa
;
Zdunik, Anna
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Description:
We prove that the boundary of a component U of the basin of an attracting periodic cycle (of period greater than 1) for an exponential map on the complex plane has Hausdorff dimension greater than 1 and less than 2. Moreover, the set of points in the boundary of U that do not escape to infinity has Hausdorff dimension (in fact hyperbolic dim...
We prove that the boundary of a component U of the basin of an attracting periodic cycle (of period greater than 1) for an exponential map on the complex plane has Hausdorff dimension greater than 1 and less than 2. Moreover, the set of points in the boundary of U that do not escape to infinity has Hausdorff dimension (in fact hyperbolic dimension) greater than 1, while the set of points in the boundary of U that escape to infinity has Hausdorff dimension 1.
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Publisher:
Oxford University Press
Year of Publication:
20100205 06:31:05.0
Document Type:
TEXT
Language:
en
Subjects:
Article
Article
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Rights:
Copyright (C) 2010, London Mathematical Society
Copyright (C) 2010, London Mathematical Society
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URL:
http://dx.doi.org/10.1112/blms/bdp105
http://blms.oxfordjournals.org/cgi/content/short/bdp105v1
http://dx.doi.org/10.1112/blms/bdp105
http://blms.oxfordjournals.org/cgi/content/short/bdp105v1
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7.
Dimension properties of the boundaries of exponential basins
Open Access
Title:
Dimension properties of the boundaries of exponential basins
Author:
Baranski, Krzysztof
;
Karpinska, Boguslawa
;
Zdunik, Anna
Baranski, Krzysztof
;
Karpinska, Boguslawa
;
Zdunik, Anna
Minimize authors
Description:
We prove that the boundary of a component U of the basin of an attracting periodic cycle (of period greater than 1) for an exponential map on the complex plane has Hausdorff dimension greater than 1 and less than 2. Moreover, the set of points in the boundary of U that do not escape to infinity has Hausdorff dimension (in fact hyperbolic dim...
We prove that the boundary of a component U of the basin of an attracting periodic cycle (of period greater than 1) for an exponential map on the complex plane has Hausdorff dimension greater than 1 and less than 2. Moreover, the set of points in the boundary of U that do not escape to infinity has Hausdorff dimension (in fact hyperbolic dimension) greater than 1, while the set of points in the boundary of U that escape to infinity has Hausdorff dimension 1.
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Publisher:
Oxford University Press
Year of Publication:
20100401 00:00:00.0
Document Type:
TEXT
Language:
en
Subjects:
PAPERS
PAPERS
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Rights:
Copyright (C) 2010, London Mathematical Society
Copyright (C) 2010, London Mathematical Society
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URL:
http://dx.doi.org/10.1112/blms/bdp105
http://blms.oxfordjournals.org/cgi/content/short/42/2/210
http://dx.doi.org/10.1112/blms/bdp105
http://blms.oxfordjournals.org/cgi/content/short/42/2/210
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HighWire Press (Stanford University)
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8.
Hyperbolic Dimension of Julia Sets of Meromorphic Maps with Logarithmic Tracts
Open Access
Title:
Hyperbolic Dimension of Julia Sets of Meromorphic Maps with Logarithmic Tracts
Author:
Krzysztof, Baranski
;
Boguslawa, Karpinska
;
Anna, Zdunik
Krzysztof, Baranski
;
Boguslawa, Karpinska
;
Anna, Zdunik
Minimize authors
Description:
We prove that for meromorphic maps with logarithmic tracts (in particular, for transcendental maps in the class <f> </f>, which are entire or meromorphic with a finite number of poles), the Julia set contains a compact invariant hyperbolic Cantor set of Hausdorff dimension greater than 1. Hence, the hyperbolic dimension of the Julia set is great...
We prove that for meromorphic maps with logarithmic tracts (in particular, for transcendental maps in the class <f> </f>, which are entire or meromorphic with a finite number of poles), the Julia set contains a compact invariant hyperbolic Cantor set of Hausdorff dimension greater than 1. Hence, the hyperbolic dimension of the Julia set is greater than 1.
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Publisher:
Oxford University Press
Year of Publication:
20081128 01:38:33.0
Document Type:
TEXT
Language:
en
Subjects:
Research Articles
Research Articles
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Rights:
Copyright (C) 2008, Oxford University Press
Copyright (C) 2008, Oxford University Press
Minimize
URL:
http://dx.doi.org/10.1093/imrn/rnn141
http://imrn.oxfordjournals.org/cgi/content/short/2008/rnn141/rnn141
http://dx.doi.org/10.1093/imrn/rnn141
http://imrn.oxfordjournals.org/cgi/content/short/2008/rnn141/rnn141
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9.
Dimension properties of the boundaries of exponential basins
Open Access
Title:
Dimension properties of the boundaries of exponential basins
Author:
Barański, Krzysztof
;
Karpińska, Bogusława
;
Zdunik, Anna
Barański, Krzysztof
;
Karpińska, Bogusława
;
Zdunik, Anna
Minimize authors
Description:
We prove that the boundary of a component $U$ of the basin of an attracting periodic cycle (of period greater than 1) for an exponential map on the complex plane has Hausdorff dimension greater than 1 and less than 2. Moreover, the set of points in the boundary of $U$ which do not escape to infinity has Hausdorff dimension (in fact: hyperbolic d...
We prove that the boundary of a component $U$ of the basin of an attracting periodic cycle (of period greater than 1) for an exponential map on the complex plane has Hausdorff dimension greater than 1 and less than 2. Moreover, the set of points in the boundary of $U$ which do not escape to infinity has Hausdorff dimension (in fact: hyperbolic dimension) greater than 1, while the set of points in the boundary of $U$ which escape to infinity has Hausdorff dimension 1. ; Comment: 13 pages, 1 figure
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Year of Publication:
20090206
Document Type:
text
Subjects:
Mathematics  Dynamical Systems ; 37F10 ; 37F35 ; 30D40 ; 28A80
Mathematics  Dynamical Systems ; 37F10 ; 37F35 ; 30D40 ; 28A80
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URL:
http://arxiv.org/abs/0902.1065
http://arxiv.org/abs/0902.1065
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Content Provider:
ArXiv.org (Cornell University Library)
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10.
Hyperbolic dimension of Julia sets of meromorphic maps with logarithmic tracts
Open Access
Title:
Hyperbolic dimension of Julia sets of meromorphic maps with logarithmic tracts
Author:
Barański, Krzysztof
;
Karpińska, Bogusława
;
Zdunik, Anna
Barański, Krzysztof
;
Karpińska, Bogusława
;
Zdunik, Anna
Minimize authors
Description:
We prove that for meromorphic maps with logarithmic tracts (e.g. entire or meromorphic maps with a finite number of poles from class $\mathcal B$), the Julia set contains a compact invariant hyperbolic Cantor set of Hausdorff dimension greater than 1. Hence, the hyperbolic dimension of the Julia set is greater than 1. ; Comment: 7 pages, 1 figure
We prove that for meromorphic maps with logarithmic tracts (e.g. entire or meromorphic maps with a finite number of poles from class $\mathcal B$), the Julia set contains a compact invariant hyperbolic Cantor set of Hausdorff dimension greater than 1. Hence, the hyperbolic dimension of the Julia set is greater than 1. ; Comment: 7 pages, 1 figure
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Year of Publication:
20071116
Document Type:
text
Subjects:
Mathematics  Dynamical Systems ; 37F10 ; 37F35 ; 30D40 ; 28A80
Mathematics  Dynamical Systems ; 37F10 ; 37F35 ; 30D40 ; 28A80
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URL:
http://arxiv.org/abs/0711.2672
http://arxiv.org/abs/0711.2672
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Content Provider:
ArXiv.org (Cornell University Library)
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(10) Dichgans, Martin
(10) Karpinska, Anna
(8) Opherk, Christian
(7) Zdunik, Anna
(5) Giese, Armin
(5) Nikolaou, Konstantin
(5) Peters, Nils
(5) Rosner, Stefanie
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(3) Barański, Krzysztof
(3) Beaulieu, JacquesLouis
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(7) Medicine & health [61*]
(3) Economics [33*]
(1) Mathematics [51*]
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(11) 2013
(6) 2009
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