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1 - 11 of 11 search results for scholarships 2022 |u:www-sigproc.eng.cam.ac.uk where 3 match all words and 8 match some words.
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  2. Ioannis Papageorgiou Date of birth: 01/07/1996 Signal Processing and…

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/IP307/autoCV.pdf
    7 Jan 2023: St. John’s College Postgraduate Scholarship April 2020 – Jan 2022Tuition fees and maintenance costs. ... 702–707, 2022. • I. Papageorgiou, I. Kontoyiannis, L. Mertzanis, A. Panotopoulou, and M.
  3. Ioannis Papageorgiou Date of birth: 01/07/1996 Signal Processing and…

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/IP307/my_CV.pdf
    26 Jan 2023: St. John’s College Postgraduate Scholarship April 2020 – Jan 2022Tuition fees and maintenance costs. ... 702–707, 2022. • I. Papageorgiou, I. Kontoyiannis, L. Mertzanis, A. Panotopoulou, and M.
  4. Ioannis Papageorgiou Date of birth: 01/07/1996 Signal Processing and…

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/IP307/CV_Papageorgiou.pdf
    6 Jul 2023: Submitted, arXiv preprint arXiv:2106.03023, 2022. • V. Lungu, I. Papageorgiou, and I. ... In 2022 IEEE International Symposium on Information Theory (ISIT),pp. 702–707, 2022. •
  5. Results that match 1 of 2 words

  6. Concentration Properties of GeneralizedRandom Gilbert-Varshamov Codes …

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/ITW2023_Final.pdf
    16 Mar 2023: ArXiv, abs/2203.07853, 2022. [12] L. V. Truong and A. Guillén i Fàbregas. ... Generalized random Gilbert-Varshamov Codes: Typical error exponent and concentration properties.ArXiv, abs/2211.12238, 2022.
  7. Minimum probability of error of list -ary hypothesis testing

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/ht_list_iai.pdf
    21 Jun 2023: Boronat 138, 08018 Barcelona, Spain†Corresponding author: Email: albert.guillen@eng.cam.ac.uk. [Received on 27 October 2021; revised on 1 December 2022; accepted on 24 January 2023].
  8. A Sphere-Packing Error Exponent for Mismatched Decoding

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/ub_mismatch_sp_final.pdf
    12 May 2023: A number of lower bounds based on multiuser coding. Manuscript received 8 November 2021; revised 8 October 2022; accepted7 December 2022. ... Digital Object Identifier 10.1109/TIT.2022.3231192. techniques have been derived [6], [7], [8], some
  9. Time series modelling and inference with Bayesian Context Trees

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/IP307/thesis_ip307.pdf
    6 Jul 2023: Journalof the Royal Statistical Society: Series B (Statistical Methodology), 84(4):1287–1323,2022. • I. ... Bayesian change-point detectionvia context tree weighting. In 2022 IEEE Information Theory Workshop (ITW),pages 125–130, 2022. •
  10. 1482 IEEE TRANSACTIONS ON INFORMATION THEORY, VOL. 68, NO. ...

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/Mismatched_Decoding_Reliability_Function_at_Zero_Rate.pdf
    23 Jan 2023: Authorized licensed use limited to: CAMBRIDGE UNIV. Downloaded on March 01,2022 at 08:31:46 UTC from IEEE Xplore. ... Downloaded on March 01,2022 at 08:31:46 UTC from IEEE Xplore. Restrictions apply.
  11. Concentration Properties of Random Codes

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/Concentration_Properties_of_Random_Codes-1.pdf
    29 Nov 2023: Manuscript received 24 May 2022; revised 4 August 2023;accepted 12 August 2023. ... An earlier version of this paper waspresented in part at the 2021 IEEE Information Theory Workshop [DOI:10.1109/ITW48936.2021.9611426] and in part at the 2022 IEEE
  12. Typical Error Exponents: A Dual Domain Derivation

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/Typical_Error_Exponents_A_Dual_Domain_Derivation-2.pdf
    23 Jan 2023: Digital Object Identifier 10.1109/TIT.2022.3212320. By expurgating poor codebooks from the ensemble, it ispossible to show that there exist sequences of codes thatattain the expurgated exponent, known to ... 0018-9448 2022 IEEE. Personal use is permitted,
  13. Mismatched Binary Hypothesis Testing: Error Exponent Sensitivity

    www-sigproc.eng.cam.ac.uk/foswiki/pub/Main/AG495/Mismatched_Binary_Hypothesis_Testing_Error_Exponent_Sensitivity.pdf
    23 Jan 2023: Downloaded on September 21,2022 at 11:20:38 UTC from IEEE Xplore. Restrictions apply. ... 10, OCTOBER 2022. Proof: Theorem 2, proved in Appendix B follows fromCentral Limit Theorem.

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