---
_id: '17143'
abstract:
- lang: eng
  text: "This paper deals with local criteria for the convergence to a global minimiser
    for gradient flow trajectories and their discretisations. To obtain quantitative
    estimates on the speed of convergence, we consider variations on the classical
    Kurdyka–Łojasiewicz inequality for a large class of parameter functions. Our assumptions
    are given in terms of the initial data, without any reference to an equilibrium
    point. The main results are convergence statements for gradient flow curves and
    proximal point sequences to a global minimiser, together with sharp quantitative
    estimates on the speed of convergence. These convergence results apply in the
    general setting of lower semicontinuous functionals on complete metric spaces,
    generalising recent results for smooth functionals on Rn. While the non-smooth
    setting covers very general spaces, it is also useful for (non)-smooth functionals
    on Rn.\r\n."
acknowledgement: The authors gratefully acknowledges support by the European Research
  Council (ERC) under the European Union’s Horizon 2020 research and innovation programme
  (grant agreement No. 716117). This research was funded in part by the Austrian Science
  Fund (FWF) project 10.55776/ESP208. This research was funded in part by the Austrian
  Science Fund (FWF) project 10.55776/F65
article_processing_charge: No
article_type: original
arxiv: 1
author:
- first_name: Lorenzo
  full_name: Dello Schiavo, Lorenzo
  id: ECEBF480-9E4F-11EA-B557-B0823DDC885E
  last_name: Dello Schiavo
  orcid: 0000-0002-9881-6870
- first_name: Jan
  full_name: Maas, Jan
  id: 4C5696CE-F248-11E8-B48F-1D18A9856A87
  last_name: Maas
  orcid: 0000-0002-0845-1338
- first_name: Francesco
  full_name: Pedrotti, Francesco
  id: d3ac8ac6-dc8d-11ea-abe3-e2a9628c4c3c
  last_name: Pedrotti
citation:
  ama: Dello Schiavo L, Maas J, Pedrotti F. Local conditions for global convergence
    of gradient flows and proximal point sequences in metric spaces. <i>Transactions
    of the American Mathematical Society</i>. 2024;377(6):3779-3804. doi:<a href="https://doi.org/10.1090/tran/9156">10.1090/tran/9156</a>
  apa: Dello Schiavo, L., Maas, J., &#38; Pedrotti, F. (2024). Local conditions for
    global convergence of gradient flows and proximal point sequences in metric spaces.
    <i>Transactions of the American Mathematical Society</i>. American Mathematical
    Society. <a href="https://doi.org/10.1090/tran/9156">https://doi.org/10.1090/tran/9156</a>
  chicago: Dello Schiavo, Lorenzo, Jan Maas, and Francesco Pedrotti. “Local Conditions
    for Global Convergence of Gradient Flows and Proximal Point Sequences in Metric
    Spaces.” <i>Transactions of the American Mathematical Society</i>. American Mathematical
    Society, 2024. <a href="https://doi.org/10.1090/tran/9156">https://doi.org/10.1090/tran/9156</a>.
  ieee: L. Dello Schiavo, J. Maas, and F. Pedrotti, “Local conditions for global convergence
    of gradient flows and proximal point sequences in metric spaces,” <i>Transactions
    of the American Mathematical Society</i>, vol. 377, no. 6. American Mathematical
    Society, pp. 3779–3804, 2024.
  ista: Dello Schiavo L, Maas J, Pedrotti F. 2024. Local conditions for global convergence
    of gradient flows and proximal point sequences in metric spaces. Transactions
    of the American Mathematical Society. 377(6), 3779–3804.
  mla: Dello Schiavo, Lorenzo, et al. “Local Conditions for Global Convergence of
    Gradient Flows and Proximal Point Sequences in Metric Spaces.” <i>Transactions
    of the American Mathematical Society</i>, vol. 377, no. 6, American Mathematical
    Society, 2024, pp. 3779–804, doi:<a href="https://doi.org/10.1090/tran/9156">10.1090/tran/9156</a>.
  short: L. Dello Schiavo, J. Maas, F. Pedrotti, Transactions of the American Mathematical
    Society 377 (2024) 3779–3804.
date_created: 2024-06-16T22:01:06Z
date_published: 2024-06-01T00:00:00Z
date_updated: 2026-04-07T13:00:02Z
day: '01'
department:
- _id: JaMa
doi: 10.1090/tran/9156
ec_funded: 1
external_id:
  arxiv:
  - '2304.05239'
  isi:
  - '001203273300001'
intvolume: '       377'
isi: 1
issue: '6'
language:
- iso: eng
main_file_link:
- open_access: '1'
  url: https://doi.org/10.48550/arXiv.2304.05239
month: '06'
oa: 1
oa_version: Preprint
page: 3779-3804
project:
- _id: 256E75B8-B435-11E9-9278-68D0E5697425
  call_identifier: H2020
  grant_number: '716117'
  name: Optimal Transport and Stochastic Dynamics
- _id: fc31cba2-9c52-11eb-aca3-ff467d239cd2
  grant_number: F6504
  name: Taming Complexity in Partial Differential Systems
- _id: 34dbf174-11ca-11ed-8bc3-afe9d43d4b9c
  grant_number: E208
  name: Configuration Spaces over Non-Smooth Spaces
publication: Transactions of the American Mathematical Society
publication_identifier:
  eissn:
  - 1088-6850
  issn:
  - 0002-9947
publication_status: published
publisher: American Mathematical Society
quality_controlled: '1'
related_material:
  record:
  - id: '17336'
    relation: dissertation_contains
    status: public
scopus_import: '1'
status: public
title: Local conditions for global convergence of gradient flows and proximal point
  sequences in metric spaces
type: journal_article
user_id: 317138e5-6ab7-11ef-aa6d-ffef3953e345
volume: 377
year: '2024'
...
---
_id: '11443'
abstract:
- lang: eng
  text: Sometimes, it is possible to represent a complicated polytope as a projection
    of a much simpler polytope. To quantify this phenomenon, the extension complexity
    of a polytope P is defined to be the minimum number of facets of a (possibly higher-dimensional)
    polytope from which P can be obtained as a (linear) projection. This notion is
    motivated by its relevance to combinatorial optimisation, and has been studied
    intensively for various specific polytopes associated with important optimisation
    problems. In this paper we study extension complexity as a parameter of general
    polytopes, more specifically considering various families of low-dimensional polytopes.
    First, we prove that for a fixed dimension d, the extension complexity of a random
    d-dimensional polytope (obtained as the convex hull of random points in a ball
    or on a sphere) is typically on the order of the square root of its number of
    vertices. Second, we prove that any cyclic n-vertex polygon (whose vertices lie
    on a circle) has extension complexity at most 24√n. This bound is tight up to
    the constant factor 24. Finally, we show that there exists an no(1)-dimensional
    polytope with at most n vertices and extension complexity n1−o(1). Our theorems
    are proved with a range of different techniques, which we hope will be of further
    interest.
acknowledgement: "The research of the first author was supported by SNSF Project 178493
  and NSF Award DMS-1953990. The research of the second author supported by NSF Award
  DMS-1953772.\r\nThe research of the third author was supported by NSF Award DMS-1764176,
  NSF CAREER Award DMS-2044606, a Sloan Research Fellowship, and the MIT Solomon Buchsbaum
  Fund. "
article_processing_charge: No
article_type: original
arxiv: 1
author:
- first_name: Matthew Alan
  full_name: Kwan, Matthew Alan
  id: 5fca0887-a1db-11eb-95d1-ca9d5e0453b3
  last_name: Kwan
  orcid: 0000-0002-4003-7567
- first_name: Lisa
  full_name: Sauermann, Lisa
  last_name: Sauermann
- first_name: Yufei
  full_name: Zhao, Yufei
  last_name: Zhao
citation:
  ama: Kwan MA, Sauermann L, Zhao Y. Extension complexity of low-dimensional polytopes.
    <i>Transactions of the American Mathematical Society</i>. 2022;375(6):4209-4250.
    doi:<a href="https://doi.org/10.1090/tran/8614">10.1090/tran/8614</a>
  apa: Kwan, M. A., Sauermann, L., &#38; Zhao, Y. (2022). Extension complexity of
    low-dimensional polytopes. <i>Transactions of the American Mathematical Society</i>.
    American Mathematical Society. <a href="https://doi.org/10.1090/tran/8614">https://doi.org/10.1090/tran/8614</a>
  chicago: Kwan, Matthew Alan, Lisa Sauermann, and Yufei Zhao. “Extension Complexity
    of Low-Dimensional Polytopes.” <i>Transactions of the American Mathematical Society</i>.
    American Mathematical Society, 2022. <a href="https://doi.org/10.1090/tran/8614">https://doi.org/10.1090/tran/8614</a>.
  ieee: M. A. Kwan, L. Sauermann, and Y. Zhao, “Extension complexity of low-dimensional
    polytopes,” <i>Transactions of the American Mathematical Society</i>, vol. 375,
    no. 6. American Mathematical Society, pp. 4209–4250, 2022.
  ista: Kwan MA, Sauermann L, Zhao Y. 2022. Extension complexity of low-dimensional
    polytopes. Transactions of the American Mathematical Society. 375(6), 4209–4250.
  mla: Kwan, Matthew Alan, et al. “Extension Complexity of Low-Dimensional Polytopes.”
    <i>Transactions of the American Mathematical Society</i>, vol. 375, no. 6, American
    Mathematical Society, 2022, pp. 4209–50, doi:<a href="https://doi.org/10.1090/tran/8614">10.1090/tran/8614</a>.
  short: M.A. Kwan, L. Sauermann, Y. Zhao, Transactions of the American Mathematical
    Society 375 (2022) 4209–4250.
corr_author: '1'
date_created: 2022-06-12T22:01:45Z
date_published: 2022-06-01T00:00:00Z
date_updated: 2024-10-09T21:02:31Z
day: '01'
department:
- _id: MaKw
doi: 10.1090/tran/8614
external_id:
  arxiv:
  - '2006.08836'
  isi:
  - '000798461500001'
intvolume: '       375'
isi: 1
issue: '6'
language:
- iso: eng
main_file_link:
- open_access: '1'
  url: ' https://doi.org/10.48550/arXiv.2006.08836'
month: '06'
oa: 1
oa_version: Preprint
page: 4209-4250
publication: Transactions of the American Mathematical Society
publication_identifier:
  eissn:
  - 1088-6850
  issn:
  - 0002-9947
publication_status: published
publisher: American Mathematical Society
quality_controlled: '1'
scopus_import: '1'
status: public
title: Extension complexity of low-dimensional polytopes
type: journal_article
user_id: 4359f0d1-fa6c-11eb-b949-802e58b17ae8
volume: 375
year: '2022'
...
---
OA_place: repository
OA_type: green
_id: '19490'
abstract:
- lang: eng
  text: "Abstract. We study integral points on the quadratic twists ED : y2 = x3 −\r\nD2x
    of the congruent number curve. We give upper bounds on the number of\r\nintegral
    points in each coset of 2ED(Q) in ED(Q) and show that their total is\r\n (3.8)rank
    ED(Q). We further show that the average number of non-torsion\r\nintegral points
    in this family is bounded above by 2. As an application we also\r\ndeduce from
    our upper bounds that the system of simultaneous Pell equations\r\naX2 − bY 2
    = d, bY 2 − cZ2 = d for pairwise coprime positive integers a, b, c, d,\r\nhas
    at most  (3.6)ω(abcd) integer solutions."
article_processing_charge: No
article_type: original
arxiv: 1
author:
- first_name: Yik Tung
  full_name: Chan, Yik Tung
  id: c4c0afc8-9262-11ed-9231-d8b0bc743af1
  last_name: Chan
  orcid: 0000-0001-8467-4106
citation:
  ama: Chan S. Integral points on the congruent number curve. <i>Transactions of the
    American Mathematical Society</i>. 2022;375(9):6675-6700. doi:<a href="https://doi.org/10.1090/tran/8732">10.1090/tran/8732</a>
  apa: Chan, S. (2022). Integral points on the congruent number curve. <i>Transactions
    of the American Mathematical Society</i>. American Mathematical Society. <a href="https://doi.org/10.1090/tran/8732">https://doi.org/10.1090/tran/8732</a>
  chicago: Chan, Stephanie. “Integral Points on the Congruent Number Curve.” <i>Transactions
    of the American Mathematical Society</i>. American Mathematical Society, 2022.
    <a href="https://doi.org/10.1090/tran/8732">https://doi.org/10.1090/tran/8732</a>.
  ieee: S. Chan, “Integral points on the congruent number curve,” <i>Transactions
    of the American Mathematical Society</i>, vol. 375, no. 9. American Mathematical
    Society, pp. 6675–6700, 2022.
  ista: Chan S. 2022. Integral points on the congruent number curve. Transactions
    of the American Mathematical Society. 375(9), 6675–6700.
  mla: Chan, Stephanie. “Integral Points on the Congruent Number Curve.” <i>Transactions
    of the American Mathematical Society</i>, vol. 375, no. 9, American Mathematical
    Society, 2022, pp. 6675–700, doi:<a href="https://doi.org/10.1090/tran/8732">10.1090/tran/8732</a>.
  short: S. Chan, Transactions of the American Mathematical Society 375 (2022) 6675–6700.
date_created: 2025-04-05T10:50:56Z
date_published: 2022-09-01T00:00:00Z
date_updated: 2025-07-10T11:51:47Z
day: '01'
doi: 10.1090/tran/8732
extern: '1'
external_id:
  arxiv:
  - '2004.03331'
intvolume: '       375'
issue: '9'
language:
- iso: eng
main_file_link:
- open_access: '1'
  url: https://doi.org/10.48550/arXiv.2004.03331
month: '09'
oa: 1
oa_version: Preprint
page: 6675-6700
publication: Transactions of the American Mathematical Society
publication_identifier:
  eissn:
  - 1088-6850
  issn:
  - 0002-9947
publication_status: published
publisher: American Mathematical Society
quality_controlled: '1'
scopus_import: '1'
status: public
title: Integral points on the congruent number curve
type: journal_article
user_id: 2DF688A6-F248-11E8-B48F-1D18A9856A87
volume: 375
year: '2022'
...
---
_id: '7389'
abstract:
- lang: eng
  text: "Recently Kloeckner described the structure of the isometry group of the quadratic
    Wasserstein space W_2(R^n). It turned out that the case of the real line is exceptional
    in the sense that there exists an exotic isometry flow. Following this line of
    investigation, we compute Isom(W_p(R)), the isometry group of the Wasserstein
    space\r\nW_p(R) for all p \\in [1,\\infty) \\setminus {2}. We show that W_2(R)
    is also exceptional regarding the\r\nparameter p: W_p(R) is isometrically rigid
    if and only if p is not equal to 2. Regarding the underlying\r\nspace, we prove
    that the exceptionality of p = 2 disappears if we replace R by the compact\r\ninterval
    [0,1]. Surprisingly, in that case, W_p([0,1]) is isometrically rigid if and only
    if\r\np is not equal to 1. Moreover, W_1([0,1]) admits isometries that split mass,
    and Isom(W_1([0,1]))\r\ncannot be embedded into Isom(W_1(R))."
article_processing_charge: No
article_type: original
arxiv: 1
author:
- first_name: Gyorgy Pal
  full_name: Geher, Gyorgy Pal
  last_name: Geher
- first_name: Tamas
  full_name: Titkos, Tamas
  last_name: Titkos
- first_name: Daniel
  full_name: Virosztek, Daniel
  id: 48DB45DA-F248-11E8-B48F-1D18A9856A87
  last_name: Virosztek
  orcid: 0000-0003-1109-5511
citation:
  ama: Geher GP, Titkos T, Virosztek D. Isometric study of Wasserstein spaces - the
    real line. <i>Transactions of the American Mathematical Society</i>. 2020;373(8):5855-5883.
    doi:<a href="https://doi.org/10.1090/tran/8113">10.1090/tran/8113</a>
  apa: Geher, G. P., Titkos, T., &#38; Virosztek, D. (2020). Isometric study of Wasserstein
    spaces - the real line. <i>Transactions of the American Mathematical Society</i>.
    American Mathematical Society. <a href="https://doi.org/10.1090/tran/8113">https://doi.org/10.1090/tran/8113</a>
  chicago: Geher, Gyorgy Pal, Tamas Titkos, and Daniel Virosztek. “Isometric Study
    of Wasserstein Spaces - the Real Line.” <i>Transactions of the American Mathematical
    Society</i>. American Mathematical Society, 2020. <a href="https://doi.org/10.1090/tran/8113">https://doi.org/10.1090/tran/8113</a>.
  ieee: G. P. Geher, T. Titkos, and D. Virosztek, “Isometric study of Wasserstein
    spaces - the real line,” <i>Transactions of the American Mathematical Society</i>,
    vol. 373, no. 8. American Mathematical Society, pp. 5855–5883, 2020.
  ista: Geher GP, Titkos T, Virosztek D. 2020. Isometric study of Wasserstein spaces
    - the real line. Transactions of the American Mathematical Society. 373(8), 5855–5883.
  mla: Geher, Gyorgy Pal, et al. “Isometric Study of Wasserstein Spaces - the Real
    Line.” <i>Transactions of the American Mathematical Society</i>, vol. 373, no.
    8, American Mathematical Society, 2020, pp. 5855–83, doi:<a href="https://doi.org/10.1090/tran/8113">10.1090/tran/8113</a>.
  short: G.P. Geher, T. Titkos, D. Virosztek, Transactions of the American Mathematical
    Society 373 (2020) 5855–5883.
date_created: 2020-01-29T10:20:46Z
date_published: 2020-08-01T00:00:00Z
date_updated: 2025-07-10T11:54:32Z
day: '01'
ddc:
- '515'
department:
- _id: LaEr
doi: 10.1090/tran/8113
ec_funded: 1
external_id:
  arxiv:
  - '2002.00859'
  isi:
  - '000551418100018'
intvolume: '       373'
isi: 1
issue: '8'
keyword:
- Wasserstein space
- isometric embeddings
- isometric rigidity
- exotic isometry flow
language:
- iso: eng
main_file_link:
- open_access: '1'
  url: https://arxiv.org/abs/2002.00859
month: '08'
oa: 1
oa_version: Preprint
page: 5855-5883
project:
- _id: 26A455A6-B435-11E9-9278-68D0E5697425
  call_identifier: H2020
  grant_number: '846294'
  name: Geometric study of Wasserstein spaces and free probability
publication: Transactions of the American Mathematical Society
publication_identifier:
  eissn:
  - 1088-6850
  issn:
  - 0002-9947
publication_status: published
publisher: American Mathematical Society
quality_controlled: '1'
scopus_import: '1'
status: public
title: Isometric study of Wasserstein spaces - the real line
type: journal_article
user_id: 2DF688A6-F248-11E8-B48F-1D18A9856A87
volume: 373
year: '2020'
...
---
_id: '175'
abstract:
- lang: eng
  text: An upper bound sieve for rational points on suitable varieties isdeveloped,
    together with applications tocounting rational points in thin sets,to local solubility
    in families, and to the notion of “friable” rational pointswith respect to divisors.
    In the special case of quadrics, sharper estimates areobtained by developing a
    version of the Selberg sieve for rational points.
article_processing_charge: No
arxiv: 1
author:
- first_name: Timothy D
  full_name: Browning, Timothy D
  id: 35827D50-F248-11E8-B48F-1D18A9856A87
  last_name: Browning
  orcid: 0000-0002-8314-0177
- first_name: Daniel
  full_name: Loughran, Daniel
  last_name: Loughran
citation:
  ama: Browning TD, Loughran D. Sieving rational points on varieties. <i>Transactions
    of the American Mathematical Society</i>. 2019;371(8):5757-5785. doi:<a href="https://doi.org/10.1090/tran/7514">10.1090/tran/7514</a>
  apa: Browning, T. D., &#38; Loughran, D. (2019). Sieving rational points on varieties.
    <i>Transactions of the American Mathematical Society</i>. American Mathematical
    Society. <a href="https://doi.org/10.1090/tran/7514">https://doi.org/10.1090/tran/7514</a>
  chicago: Browning, Timothy D, and Daniel Loughran. “Sieving Rational Points on Varieties.”
    <i>Transactions of the American Mathematical Society</i>. American Mathematical
    Society, 2019. <a href="https://doi.org/10.1090/tran/7514">https://doi.org/10.1090/tran/7514</a>.
  ieee: T. D. Browning and D. Loughran, “Sieving rational points on varieties,” <i>Transactions
    of the American Mathematical Society</i>, vol. 371, no. 8. American Mathematical
    Society, pp. 5757–5785, 2019.
  ista: Browning TD, Loughran D. 2019. Sieving rational points on varieties. Transactions
    of the American Mathematical Society. 371(8), 5757–5785.
  mla: Browning, Timothy D., and Daniel Loughran. “Sieving Rational Points on Varieties.”
    <i>Transactions of the American Mathematical Society</i>, vol. 371, no. 8, American
    Mathematical Society, 2019, pp. 5757–85, doi:<a href="https://doi.org/10.1090/tran/7514">10.1090/tran/7514</a>.
  short: T.D. Browning, D. Loughran, Transactions of the American Mathematical Society
    371 (2019) 5757–5785.
date_created: 2018-12-11T11:45:01Z
date_published: 2019-04-15T00:00:00Z
date_updated: 2025-07-10T11:51:20Z
day: '15'
department:
- _id: TiBr
doi: 10.1090/tran/7514
external_id:
  arxiv:
  - '1705.01999'
  isi:
  - '000464034200019'
intvolume: '       371'
isi: 1
issue: '8'
language:
- iso: eng
main_file_link:
- open_access: '1'
  url: https://arxiv.org/abs/1705.01999
month: '04'
oa: 1
oa_version: Preprint
page: 5757-5785
publication: Transactions of the American Mathematical Society
publication_identifier:
  eissn:
  - 1088-6850
  issn:
  - 0002-9947
publication_status: published
publisher: American Mathematical Society
publist_id: '7746'
quality_controlled: '1'
scopus_import: '1'
status: public
title: Sieving rational points on varieties
type: journal_article
user_id: 2DF688A6-F248-11E8-B48F-1D18A9856A87
volume: 371
year: '2019'
...
---
_id: '9585'
abstract:
- lang: eng
  text: An n-vertex graph is called C-Ramsey if it has no clique or independent set
    of size C log n. All known constructions of Ramsey graphs involve randomness in
    an essential way, and there is an ongoing line of research towards showing that
    in fact all Ramsey graphs must obey certain “richness” properties characteristic
    of random graphs. More than 25 years ago, Erdős, Faudree and Sós conjectured that
    in any C-Ramsey graph there are Ω(n^5/2) induced subgraphs, no pair of which have
    the same numbers of vertices and edges. Improving on earlier results of Alon,
    Balogh, Kostochka and Samotij, in this paper we prove this conjecture.
article_processing_charge: No
article_type: original
arxiv: 1
author:
- first_name: Matthew Alan
  full_name: Kwan, Matthew Alan
  id: 5fca0887-a1db-11eb-95d1-ca9d5e0453b3
  last_name: Kwan
  orcid: 0000-0002-4003-7567
- first_name: Benny
  full_name: Sudakov, Benny
  last_name: Sudakov
citation:
  ama: Kwan MA, Sudakov B. Proof of a conjecture on induced subgraphs of Ramsey graphs.
    <i>Transactions of the American Mathematical Society</i>. 2019;372(8):5571-5594.
    doi:<a href="https://doi.org/10.1090/tran/7729">10.1090/tran/7729</a>
  apa: Kwan, M. A., &#38; Sudakov, B. (2019). Proof of a conjecture on induced subgraphs
    of Ramsey graphs. <i>Transactions of the American Mathematical Society</i>. American
    Mathematical Society. <a href="https://doi.org/10.1090/tran/7729">https://doi.org/10.1090/tran/7729</a>
  chicago: Kwan, Matthew Alan, and Benny Sudakov. “Proof of a Conjecture on Induced
    Subgraphs of Ramsey Graphs.” <i>Transactions of the American Mathematical Society</i>.
    American Mathematical Society, 2019. <a href="https://doi.org/10.1090/tran/7729">https://doi.org/10.1090/tran/7729</a>.
  ieee: M. A. Kwan and B. Sudakov, “Proof of a conjecture on induced subgraphs of
    Ramsey graphs,” <i>Transactions of the American Mathematical Society</i>, vol.
    372, no. 8. American Mathematical Society, pp. 5571–5594, 2019.
  ista: Kwan MA, Sudakov B. 2019. Proof of a conjecture on induced subgraphs of Ramsey
    graphs. Transactions of the American Mathematical Society. 372(8), 5571–5594.
  mla: Kwan, Matthew Alan, and Benny Sudakov. “Proof of a Conjecture on Induced Subgraphs
    of Ramsey Graphs.” <i>Transactions of the American Mathematical Society</i>, vol.
    372, no. 8, American Mathematical Society, 2019, pp. 5571–94, doi:<a href="https://doi.org/10.1090/tran/7729">10.1090/tran/7729</a>.
  short: M.A. Kwan, B. Sudakov, Transactions of the American Mathematical Society
    372 (2019) 5571–5594.
date_created: 2021-06-22T09:31:45Z
date_published: 2019-10-15T00:00:00Z
date_updated: 2023-02-23T14:01:50Z
day: '15'
doi: 10.1090/tran/7729
extern: '1'
external_id:
  arxiv:
  - '1712.05656'
intvolume: '       372'
issue: '8'
language:
- iso: eng
main_file_link:
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  url: https://doi.org/10.1090/tran/7729
month: '10'
oa: 1
oa_version: Submitted Version
page: 5571-5594
publication: Transactions of the American Mathematical Society
publication_identifier:
  eissn:
  - 1088-6850
  issn:
  - 0002-9947
publication_status: published
publisher: American Mathematical Society
quality_controlled: '1'
scopus_import: '1'
status: public
title: Proof of a conjecture on induced subgraphs of Ramsey graphs
type: journal_article
user_id: 6785fbc1-c503-11eb-8a32-93094b40e1cf
volume: 372
year: '2019'
...