---
_id: '6086'
abstract:
- lang: eng
  text: We show that linear analytic cocycles where all Lyapunov exponents are negative
    infinite are nilpotent. For such one-frequency cocycles we show that they can
    be analytically conjugated to an upper triangular cocycle or a Jordan normal form.
    As a consequence, an arbitrarily small analytic perturbation leads to distinct
    Lyapunov exponents. Moreover, in the one-frequency case where the th Lyapunov
    exponent is finite and the st negative infinite, we obtain a simple criterion
    for domination in which case there is a splitting into a nilpotent part and an
    invertible part.
article_processing_charge: No
arxiv: 1
author:
- first_name: Christian
  full_name: Sadel, Christian
  id: 4760E9F8-F248-11E8-B48F-1D18A9856A87
  last_name: Sadel
  orcid: 0000-0001-8255-3968
- first_name: Disheng
  full_name: Xu, Disheng
  last_name: Xu
citation:
  ama: Sadel C, Xu D. Singular analytic linear cocycles with negative infinite Lyapunov
    exponents. <i>Ergodic Theory and Dynamical Systems</i>. 2019;39(4):1082-1098.
    doi:<a href="https://doi.org/10.1017/etds.2017.52">10.1017/etds.2017.52</a>
  apa: Sadel, C., &#38; Xu, D. (2019). Singular analytic linear cocycles with negative
    infinite Lyapunov exponents. <i>Ergodic Theory and Dynamical Systems</i>. Cambridge
    University Press. <a href="https://doi.org/10.1017/etds.2017.52">https://doi.org/10.1017/etds.2017.52</a>
  chicago: Sadel, Christian, and Disheng Xu. “Singular Analytic Linear Cocycles with
    Negative Infinite Lyapunov Exponents.” <i>Ergodic Theory and Dynamical Systems</i>.
    Cambridge University Press, 2019. <a href="https://doi.org/10.1017/etds.2017.52">https://doi.org/10.1017/etds.2017.52</a>.
  ieee: C. Sadel and D. Xu, “Singular analytic linear cocycles with negative infinite
    Lyapunov exponents,” <i>Ergodic Theory and Dynamical Systems</i>, vol. 39, no.
    4. Cambridge University Press, pp. 1082–1098, 2019.
  ista: Sadel C, Xu D. 2019. Singular analytic linear cocycles with negative infinite
    Lyapunov exponents. Ergodic Theory and Dynamical Systems. 39(4), 1082–1098.
  mla: Sadel, Christian, and Disheng Xu. “Singular Analytic Linear Cocycles with Negative
    Infinite Lyapunov Exponents.” <i>Ergodic Theory and Dynamical Systems</i>, vol.
    39, no. 4, Cambridge University Press, 2019, pp. 1082–98, doi:<a href="https://doi.org/10.1017/etds.2017.52">10.1017/etds.2017.52</a>.
  short: C. Sadel, D. Xu, Ergodic Theory and Dynamical Systems 39 (2019) 1082–1098.
date_created: 2019-03-10T22:59:18Z
date_published: 2019-04-01T00:00:00Z
date_updated: 2023-08-25T08:03:30Z
day: '01'
department:
- _id: LaEr
doi: 10.1017/etds.2017.52
ec_funded: 1
external_id:
  arxiv:
  - '1601.06118'
  isi:
  - '000459725600012'
intvolume: '        39'
isi: 1
issue: '4'
language:
- iso: eng
main_file_link:
- open_access: '1'
  url: https://arxiv.org/abs/1601.06118
month: '04'
oa: 1
oa_version: Preprint
page: 1082-1098
project:
- _id: 25681D80-B435-11E9-9278-68D0E5697425
  call_identifier: FP7
  grant_number: '291734'
  name: International IST Postdoc Fellowship Programme
publication: Ergodic Theory and Dynamical Systems
publication_status: published
publisher: Cambridge University Press
quality_controlled: '1'
scopus_import: '1'
status: public
title: Singular analytic linear cocycles with negative infinite Lyapunov exponents
type: journal_article
user_id: 4359f0d1-fa6c-11eb-b949-802e58b17ae8
volume: 39
year: '2019'
...
---
_id: '1608'
abstract:
- lang: eng
  text: 'We show that the Anderson model has a transition from localization to delocalization
    at exactly 2 dimensional growth rate on antitrees with normalized edge weights
    which are certain discrete graphs. The kinetic part has a one-dimensional structure
    allowing a description through transfer matrices which involve some Schur complement.
    For such operators we introduce the notion of having one propagating channel and
    extend theorems from the theory of one-dimensional Jacobi operators that relate
    the behavior of transfer matrices with the spectrum. These theorems are then applied
    to the considered model. In essence, in a certain energy region the kinetic part
    averages the random potentials along shells and the transfer matrices behave similar
    as for a one-dimensional operator with random potential of decaying variance.
    At d dimensional growth for d&gt;2 this effective decay is strong enough to obtain
    absolutely continuous spectrum, whereas for some uniform d dimensional growth
    with d&lt;2 one has pure point spectrum in this energy region. At exactly uniform
    2 dimensional growth also some singular continuous spectrum appears, at least
    at small disorder. As a corollary we also obtain a change from singular spectrum
    (d≤2) to absolutely continuous spectrum (d≥3) for random operators of the type
    rΔdr+λ on ℤd, where r is an orthogonal radial projection, Δd the discrete
    adjacency operator (Laplacian) on ℤd and λ a random potential. '
author:
- first_name: Christian
  full_name: Sadel, Christian
  id: 4760E9F8-F248-11E8-B48F-1D18A9856A87
  last_name: Sadel
  orcid: 0000-0001-8255-3968
citation:
  ama: Sadel C. Anderson transition at 2 dimensional growth rate on antitrees and
    spectral theory for operators with one propagating channel. <i>Annales Henri Poincare</i>.
    2016;17(7):1631-1675. doi:<a href="https://doi.org/10.1007/s00023-015-0456-3">10.1007/s00023-015-0456-3</a>
  apa: Sadel, C. (2016). Anderson transition at 2 dimensional growth rate on antitrees
    and spectral theory for operators with one propagating channel. <i>Annales Henri
    Poincare</i>. Birkhäuser. <a href="https://doi.org/10.1007/s00023-015-0456-3">https://doi.org/10.1007/s00023-015-0456-3</a>
  chicago: Sadel, Christian. “Anderson Transition at 2 Dimensional Growth Rate on
    Antitrees and Spectral Theory for Operators with One Propagating Channel.” <i>Annales
    Henri Poincare</i>. Birkhäuser, 2016. <a href="https://doi.org/10.1007/s00023-015-0456-3">https://doi.org/10.1007/s00023-015-0456-3</a>.
  ieee: C. Sadel, “Anderson transition at 2 dimensional growth rate on antitrees and
    spectral theory for operators with one propagating channel,” <i>Annales Henri
    Poincare</i>, vol. 17, no. 7. Birkhäuser, pp. 1631–1675, 2016.
  ista: Sadel C. 2016. Anderson transition at 2 dimensional growth rate on antitrees
    and spectral theory for operators with one propagating channel. Annales Henri
    Poincare. 17(7), 1631–1675.
  mla: Sadel, Christian. “Anderson Transition at 2 Dimensional Growth Rate on Antitrees
    and Spectral Theory for Operators with One Propagating Channel.” <i>Annales Henri
    Poincare</i>, vol. 17, no. 7, Birkhäuser, 2016, pp. 1631–75, doi:<a href="https://doi.org/10.1007/s00023-015-0456-3">10.1007/s00023-015-0456-3</a>.
  short: C. Sadel, Annales Henri Poincare 17 (2016) 1631–1675.
date_created: 2018-12-11T11:53:00Z
date_published: 2016-07-01T00:00:00Z
date_updated: 2021-01-12T06:51:58Z
day: '01'
department:
- _id: LaEr
doi: 10.1007/s00023-015-0456-3
ec_funded: 1
intvolume: '        17'
issue: '7'
language:
- iso: eng
main_file_link:
- open_access: '1'
  url: http://arxiv.org/abs/1501.04287
month: '07'
oa: 1
oa_version: Preprint
page: 1631 - 1675
project:
- _id: 25681D80-B435-11E9-9278-68D0E5697425
  call_identifier: FP7
  grant_number: '291734'
  name: International IST Postdoc Fellowship Programme
publication: Annales Henri Poincare
publication_status: published
publisher: Birkhäuser
publist_id: '5558'
quality_controlled: '1'
scopus_import: 1
status: public
title: Anderson transition at 2 dimensional growth rate on antitrees and spectral
  theory for operators with one propagating channel
type: journal_article
user_id: 3E5EF7F0-F248-11E8-B48F-1D18A9856A87
volume: 17
year: '2016'
...
---
_id: '1223'
abstract:
- lang: eng
  text: We consider a random Schrödinger operator on the binary tree with a random
    potential which is the sum of a random radially symmetric potential, Qr, and a
    random transversally periodic potential, κQt, with coupling constant κ. Using
    a new one-dimensional dynamical systems approach combined with Jensen's inequality
    in hyperbolic space (our key estimate) we obtain a fractional moment estimate
    proving localization for small and large κ. Together with a previous result we
    therefore obtain a model with two Anderson transitions, from localization to delocalization
    and back to localization, when increasing κ. As a by-product we also have a partially
    new proof of one-dimensional Anderson localization at any disorder.
author:
- first_name: Richard
  full_name: Froese, Richard
  last_name: Froese
- first_name: Darrick
  full_name: Lee, Darrick
  last_name: Lee
- first_name: Christian
  full_name: Sadel, Christian
  id: 4760E9F8-F248-11E8-B48F-1D18A9856A87
  last_name: Sadel
  orcid: 0000-0001-8255-3968
- first_name: Wolfgang
  full_name: Spitzer, Wolfgang
  last_name: Spitzer
- first_name: Günter
  full_name: Stolz, Günter
  last_name: Stolz
citation:
  ama: Froese R, Lee D, Sadel C, Spitzer W, Stolz G. Localization for transversally
    periodic random potentials on binary trees. <i>Journal of Spectral Theory</i>.
    2016;6(3):557-600. doi:<a href="https://doi.org/10.4171/JST/132">10.4171/JST/132</a>
  apa: Froese, R., Lee, D., Sadel, C., Spitzer, W., &#38; Stolz, G. (2016). Localization
    for transversally periodic random potentials on binary trees. <i>Journal of Spectral
    Theory</i>. European Mathematical Society. <a href="https://doi.org/10.4171/JST/132">https://doi.org/10.4171/JST/132</a>
  chicago: Froese, Richard, Darrick Lee, Christian Sadel, Wolfgang Spitzer, and Günter
    Stolz. “Localization for Transversally Periodic Random Potentials on Binary Trees.”
    <i>Journal of Spectral Theory</i>. European Mathematical Society, 2016. <a href="https://doi.org/10.4171/JST/132">https://doi.org/10.4171/JST/132</a>.
  ieee: R. Froese, D. Lee, C. Sadel, W. Spitzer, and G. Stolz, “Localization for transversally
    periodic random potentials on binary trees,” <i>Journal of Spectral Theory</i>,
    vol. 6, no. 3. European Mathematical Society, pp. 557–600, 2016.
  ista: Froese R, Lee D, Sadel C, Spitzer W, Stolz G. 2016. Localization for transversally
    periodic random potentials on binary trees. Journal of Spectral Theory. 6(3),
    557–600.
  mla: Froese, Richard, et al. “Localization for Transversally Periodic Random Potentials
    on Binary Trees.” <i>Journal of Spectral Theory</i>, vol. 6, no. 3, European Mathematical
    Society, 2016, pp. 557–600, doi:<a href="https://doi.org/10.4171/JST/132">10.4171/JST/132</a>.
  short: R. Froese, D. Lee, C. Sadel, W. Spitzer, G. Stolz, Journal of Spectral Theory
    6 (2016) 557–600.
date_created: 2018-12-11T11:50:48Z
date_published: 2016-01-01T00:00:00Z
date_updated: 2021-01-12T06:49:12Z
day: '01'
department:
- _id: LaEr
doi: 10.4171/JST/132
intvolume: '         6'
issue: '3'
language:
- iso: eng
main_file_link:
- open_access: '1'
  url: https://arxiv.org/abs/1408.3961
month: '01'
oa: 1
oa_version: Preprint
page: 557 - 600
publication: Journal of Spectral Theory
publication_status: published
publisher: European Mathematical Society
publist_id: '6112'
quality_controlled: '1'
scopus_import: 1
status: public
title: Localization for transversally periodic random potentials on binary trees
type: journal_article
user_id: 3E5EF7F0-F248-11E8-B48F-1D18A9856A87
volume: 6
year: '2016'
...
---
_id: '1257'
abstract:
- lang: eng
  text: We consider products of random matrices that are small, independent identically
    distributed perturbations of a fixed matrix (Formula presented.). Focusing on
    the eigenvalues of (Formula presented.) of a particular size we obtain a limit
    to a SDE in a critical scaling. Previous results required (Formula presented.)
    to be a (conjugated) unitary matrix so it could not have eigenvalues of different
    modulus. From the result we can also obtain a limit SDE for the Markov process
    given by the action of the random products on the flag manifold. Applying the
    result to random Schrödinger operators we can improve some results by Valko and
    Virag showing GOE statistics for the rescaled eigenvalue process of a sequence
    of Anderson models on long boxes. In particular, we solve a problem posed in their
    work.
acknowledgement: Open access funding provided by Institute of Science and Technology
  (IST Austria). The work of C. Sadel was supported by NSERC Discovery Grant 92997-2010
  RGPIN and by the People Programme (Marie Curie Actions) of the EU 7th Framework
  Programme FP7/2007-2013, REA Grant 291734.
article_processing_charge: Yes (via OA deal)
author:
- first_name: Christian
  full_name: Sadel, Christian
  id: 4760E9F8-F248-11E8-B48F-1D18A9856A87
  last_name: Sadel
  orcid: 0000-0001-8255-3968
- first_name: Bálint
  full_name: Virág, Bálint
  last_name: Virág
citation:
  ama: Sadel C, Virág B. A central limit theorem for products of random matrices and
    GOE statistics for the Anderson model on long boxes. <i>Communications in Mathematical
    Physics</i>. 2016;343(3):881-919. doi:<a href="https://doi.org/10.1007/s00220-016-2600-4">10.1007/s00220-016-2600-4</a>
  apa: Sadel, C., &#38; Virág, B. (2016). A central limit theorem for products of
    random matrices and GOE statistics for the Anderson model on long boxes. <i>Communications
    in Mathematical Physics</i>. Springer. <a href="https://doi.org/10.1007/s00220-016-2600-4">https://doi.org/10.1007/s00220-016-2600-4</a>
  chicago: Sadel, Christian, and Bálint Virág. “A Central Limit Theorem for Products
    of Random Matrices and GOE Statistics for the Anderson Model on Long Boxes.” <i>Communications
    in Mathematical Physics</i>. Springer, 2016. <a href="https://doi.org/10.1007/s00220-016-2600-4">https://doi.org/10.1007/s00220-016-2600-4</a>.
  ieee: C. Sadel and B. Virág, “A central limit theorem for products of random matrices
    and GOE statistics for the Anderson model on long boxes,” <i>Communications in
    Mathematical Physics</i>, vol. 343, no. 3. Springer, pp. 881–919, 2016.
  ista: Sadel C, Virág B. 2016. A central limit theorem for products of random matrices
    and GOE statistics for the Anderson model on long boxes. Communications in Mathematical
    Physics. 343(3), 881–919.
  mla: Sadel, Christian, and Bálint Virág. “A Central Limit Theorem for Products of
    Random Matrices and GOE Statistics for the Anderson Model on Long Boxes.” <i>Communications
    in Mathematical Physics</i>, vol. 343, no. 3, Springer, 2016, pp. 881–919, doi:<a
    href="https://doi.org/10.1007/s00220-016-2600-4">10.1007/s00220-016-2600-4</a>.
  short: C. Sadel, B. Virág, Communications in Mathematical Physics 343 (2016) 881–919.
date_created: 2018-12-11T11:50:59Z
date_published: 2016-05-01T00:00:00Z
date_updated: 2021-01-12T06:49:26Z
day: '01'
ddc:
- '510'
- '539'
department:
- _id: LaEr
doi: 10.1007/s00220-016-2600-4
ec_funded: 1
file:
- access_level: open_access
  checksum: 4fb2411d9c2f56676123165aad46c828
  content_type: application/pdf
  creator: system
  date_created: 2018-12-12T10:15:02Z
  date_updated: 2020-07-14T12:44:42Z
  file_id: '5119'
  file_name: IST-2016-703-v1+1_s00220-016-2600-4.pdf
  file_size: 800792
  relation: main_file
file_date_updated: 2020-07-14T12:44:42Z
has_accepted_license: '1'
intvolume: '       343'
issue: '3'
language:
- iso: eng
month: '05'
oa: 1
oa_version: Published Version
page: 881 - 919
project:
- _id: 25681D80-B435-11E9-9278-68D0E5697425
  call_identifier: FP7
  grant_number: '291734'
  name: International IST Postdoc Fellowship Programme
- _id: B67AFEDC-15C9-11EA-A837-991A96BB2854
  name: IST Austria Open Access Fund
publication: Communications in Mathematical Physics
publication_status: published
publisher: Springer
publist_id: '6067'
pubrep_id: '703'
quality_controlled: '1'
scopus_import: 1
status: public
title: A central limit theorem for products of random matrices and GOE statistics
  for the Anderson model on long boxes
tmp:
  image: /images/cc_by.png
  legal_code_url: https://creativecommons.org/licenses/by/4.0/legalcode
  name: Creative Commons Attribution 4.0 International Public License (CC-BY 4.0)
  short: CC BY (4.0)
type: journal_article
user_id: 3E5EF7F0-F248-11E8-B48F-1D18A9856A87
volume: 343
year: '2016'
...
---
_id: '1503'
abstract:
- lang: eng
  text: A Herman-Avila-Bochi type formula is obtained for the average sum of the top
    d Lyapunov exponents over a one-parameter family of double-struck G-cocycles,
    where double-struck G is the group that leaves a certain, non-degenerate Hermitian
    form of signature (c, d) invariant. The generic example of such a group is the
    pseudo-unitary group U(c, d) or, in the case c = d, the Hermitian-symplectic group
    HSp(2d) which naturally appears for cocycles related to Schrödinger operators.
    In the case d = 1, the formula for HSp(2d) cocycles reduces to the Herman-Avila-Bochi
    formula for SL(2, ℝ) cocycles.
author:
- first_name: Christian
  full_name: Sadel, Christian
  id: 4760E9F8-F248-11E8-B48F-1D18A9856A87
  last_name: Sadel
  orcid: 0000-0001-8255-3968
citation:
  ama: Sadel C. A Herman-Avila-Bochi formula for higher-dimensional pseudo-unitary
    and Hermitian-symplectic-cocycles. <i>Ergodic Theory and Dynamical Systems</i>.
    2015;35(5):1582-1591. doi:<a href="https://doi.org/10.1017/etds.2013.103">10.1017/etds.2013.103</a>
  apa: Sadel, C. (2015). A Herman-Avila-Bochi formula for higher-dimensional pseudo-unitary
    and Hermitian-symplectic-cocycles. <i>Ergodic Theory and Dynamical Systems</i>.
    Cambridge University Press. <a href="https://doi.org/10.1017/etds.2013.103">https://doi.org/10.1017/etds.2013.103</a>
  chicago: Sadel, Christian. “A Herman-Avila-Bochi Formula for Higher-Dimensional
    Pseudo-Unitary and Hermitian-Symplectic-Cocycles.” <i>Ergodic Theory and Dynamical
    Systems</i>. Cambridge University Press, 2015. <a href="https://doi.org/10.1017/etds.2013.103">https://doi.org/10.1017/etds.2013.103</a>.
  ieee: C. Sadel, “A Herman-Avila-Bochi formula for higher-dimensional pseudo-unitary
    and Hermitian-symplectic-cocycles,” <i>Ergodic Theory and Dynamical Systems</i>,
    vol. 35, no. 5. Cambridge University Press, pp. 1582–1591, 2015.
  ista: Sadel C. 2015. A Herman-Avila-Bochi formula for higher-dimensional pseudo-unitary
    and Hermitian-symplectic-cocycles. Ergodic Theory and Dynamical Systems. 35(5),
    1582–1591.
  mla: Sadel, Christian. “A Herman-Avila-Bochi Formula for Higher-Dimensional Pseudo-Unitary
    and Hermitian-Symplectic-Cocycles.” <i>Ergodic Theory and Dynamical Systems</i>,
    vol. 35, no. 5, Cambridge University Press, 2015, pp. 1582–91, doi:<a href="https://doi.org/10.1017/etds.2013.103">10.1017/etds.2013.103</a>.
  short: C. Sadel, Ergodic Theory and Dynamical Systems 35 (2015) 1582–1591.
date_created: 2018-12-11T11:52:24Z
date_published: 2015-03-14T00:00:00Z
date_updated: 2021-01-12T06:51:13Z
day: '14'
doi: 10.1017/etds.2013.103
extern: '1'
intvolume: '        35'
issue: '5'
language:
- iso: eng
main_file_link:
- open_access: '1'
  url: https://arxiv.org/abs/1307.8414
month: '03'
oa: 1
oa_version: Preprint
page: 1582 - 1591
publication: Ergodic Theory and Dynamical Systems
publication_status: published
publisher: Cambridge University Press
publist_id: '5675'
quality_controlled: '1'
status: public
title: A Herman-Avila-Bochi formula for higher-dimensional pseudo-unitary and Hermitian-symplectic-cocycles
type: journal_article
user_id: 2DF688A6-F248-11E8-B48F-1D18A9856A87
volume: 35
year: '2015'
...
---
_id: '1926'
abstract:
- lang: eng
  text: We consider cross products of finite graphs with a class of trees that have
    arbitrarily but finitely long line segments, such as the Fibonacci tree. Such
    cross products are called tree-strips. We prove that for small disorder random
    Schrödinger operators on such tree-strips have purely absolutely continuous spectrum
    in a certain set.
article_processing_charge: No
article_type: original
arxiv: 1
author:
- first_name: Christian
  full_name: Sadel, Christian
  id: 4760E9F8-F248-11E8-B48F-1D18A9856A87
  last_name: Sadel
  orcid: 0000-0001-8255-3968
citation:
  ama: Sadel C. Absolutely continuous spectrum for random Schrödinger operators on
    the Fibonacci and similar Tree-strips. <i>Mathematical Physics, Analysis and Geometry</i>.
    2014;17(3-4):409-440. doi:<a href="https://doi.org/10.1007/s11040-014-9163-4">10.1007/s11040-014-9163-4</a>
  apa: Sadel, C. (2014). Absolutely continuous spectrum for random Schrödinger operators
    on the Fibonacci and similar Tree-strips. <i>Mathematical Physics, Analysis and
    Geometry</i>. Springer. <a href="https://doi.org/10.1007/s11040-014-9163-4">https://doi.org/10.1007/s11040-014-9163-4</a>
  chicago: Sadel, Christian. “Absolutely Continuous Spectrum for Random Schrödinger
    Operators on the Fibonacci and Similar Tree-Strips.” <i>Mathematical Physics,
    Analysis and Geometry</i>. Springer, 2014. <a href="https://doi.org/10.1007/s11040-014-9163-4">https://doi.org/10.1007/s11040-014-9163-4</a>.
  ieee: C. Sadel, “Absolutely continuous spectrum for random Schrödinger operators
    on the Fibonacci and similar Tree-strips,” <i>Mathematical Physics, Analysis and
    Geometry</i>, vol. 17, no. 3–4. Springer, pp. 409–440, 2014.
  ista: Sadel C. 2014. Absolutely continuous spectrum for random Schrödinger operators
    on the Fibonacci and similar Tree-strips. Mathematical Physics, Analysis and Geometry.
    17(3–4), 409–440.
  mla: Sadel, Christian. “Absolutely Continuous Spectrum for Random Schrödinger Operators
    on the Fibonacci and Similar Tree-Strips.” <i>Mathematical Physics, Analysis and
    Geometry</i>, vol. 17, no. 3–4, Springer, 2014, pp. 409–40, doi:<a href="https://doi.org/10.1007/s11040-014-9163-4">10.1007/s11040-014-9163-4</a>.
  short: C. Sadel, Mathematical Physics, Analysis and Geometry 17 (2014) 409–440.
date_created: 2018-12-11T11:54:45Z
date_published: 2014-12-17T00:00:00Z
date_updated: 2021-01-12T06:54:07Z
day: '17'
department:
- _id: LaEr
doi: 10.1007/s11040-014-9163-4
ec_funded: 1
external_id:
  arxiv:
  - '1304.3862'
intvolume: '        17'
issue: 3-4
language:
- iso: eng
main_file_link:
- open_access: '1'
  url: https://arxiv.org/abs/1304.3862
month: '12'
oa: 1
oa_version: Preprint
page: 409 - 440
project:
- _id: 26450934-B435-11E9-9278-68D0E5697425
  name: NSERC Postdoctoral fellowship
- _id: 25681D80-B435-11E9-9278-68D0E5697425
  call_identifier: FP7
  grant_number: '291734'
  name: International IST Postdoc Fellowship Programme
publication: Mathematical Physics, Analysis and Geometry
publication_status: published
publisher: Springer
publist_id: '5168'
quality_controlled: '1'
scopus_import: 1
status: public
title: Absolutely continuous spectrum for random Schrödinger operators on the Fibonacci
  and similar Tree-strips
type: journal_article
user_id: 2DF688A6-F248-11E8-B48F-1D18A9856A87
volume: 17
year: '2014'
...