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Hasan Basri Çelebi

dblp:42/9206 · DBLP profile ↗
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3ranked-venue papers
3as first author
3since 2021 · last 2022
0000-0001-5988-2763ORCID · verified

Domains — the database's venue-derived domains; a paper can count in several

Computer networks · 3 · 3 first-author · 3 since 2021

Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.

Computer networks
2 papers
Physical-layer communications · 77% Network optimization and economics · 12% Cellular and mobile networks · 11%

Topics — the 10 heaviest of 10, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Physical-layer communications
channel state information
0.612022
Goodput Maximization With Quantized Feedback in the Finite Blocklength Regime for Quasi-Static Channels · IEEE Trans. Commun. 2022
Physical-layer communications › channel coding
finite blocklength coding
0.612022
Goodput Maximization With Quantized Feedback in the Finite Blocklength Regime for Quasi-Static Channels · IEEE Trans. Commun. 2022
Network optimization and economics › throughput maximization
goodput maximization
0.612022
Goodput Maximization With Quantized Feedback in the Finite Blocklength Regime for Quasi-Static Channels · IEEE Trans. Commun. 2022
Physical-layer communications › channel state information
quantized feedback
0.612022
Goodput Maximization With Quantized Feedback in the Finite Blocklength Regime for Quasi-Static Channels · IEEE Trans. Commun. 2022
Physical-layer communications › channel coding › error control coding
block codes
0.512021
Latency and Reliability Trade-Off With Computational Complexity Constraints: OS Decoders and Generalizations · IEEE Trans. Commun. 2021
Physical-layer communications
channel coding
0.512021
Latency and Reliability Trade-Off With Computational Complexity Constraints: OS Decoders and Generalizations · IEEE Trans. Commun. 2021
Physical-layer communications › channel coding › error control coding › decoding
ordered statistics decoding
0.512021
Latency and Reliability Trade-Off With Computational Complexity Constraints: OS Decoders and Generalizations · IEEE Trans. Commun. 2021
Cellular and mobile networks › low-latency communication
ultra-reliable low-latency communication
0.512021
Latency and Reliability Trade-Off With Computational Complexity Constraints: OS Decoders and Generalizations · IEEE Trans. Commun. 2021
Physical-layer communications › fading channels › time-varying fading channel
quasi-static fading channels
0.212022
Goodput Maximization With Quantized Feedback in the Finite Blocklength Regime for Quasi-Static Channels · IEEE Trans. Commun. 2022
Physical-layer communications › channel coding › error control coding › block codes
polar codes
0.112021
Latency and Reliability Trade-Off With Computational Complexity Constraints: OS Decoders and Generalizations · IEEE Trans. Commun. 2021

Methods — techniques the papers use, named apart from their topics

optimization · 1.1iterative algorithm · 0.6empirical modeling · 0.5
YearPublicationVenuePosition
2022 Goodput Maximization With Quantized Feedback in the Finite Blocklength Regime for Quasi-Static Channels
abstract
In this paper, we study a quantized feedback scheme to maximize the goodput of a finite blocklength communication scenario over a quasi-static fading channel. It is assumed that the receiver has perfect channel state information (CSI) and sends back the CSI to the transmitter over a resolution-limited error-free feedback channel. With this partial CSI, the transmitter is supposed to select the optimum transmission rate, such that it maximizes the overall goodput of the communication system. This problem has been studied for the asymptotic blocklength regime, however, no solution has so far been presented for finite blocklength. Here, we study this problem in two cases: with and without constraint on reliability. We first formulate the optimization problems and analytically solve them. Iterative algorithms that successfully exploit the system parameters for both cases are presented. It is shown that although the achievable maximum goodput decreases with shorter blocklengths and higher reliability requirements, significant improvement can be achieved even with coarsely quantized feedback schemes.
Hasan Basri Çelebi, Mikael Skoglund
IEEE Trans. Commun.1
2022 A Multi-Objective Optimization Framework for URLLC With Decoding Complexity Constraints
Hasan Basri Çelebi, Antonios Pitarokoilis, Mikael Skoglund
IEEE Trans. Wirel. Commun.1
2021 Latency and Reliability Trade-Off With Computational Complexity Constraints: OS Decoders and Generalizations
abstract
In this article, we study the problem of latency and reliability trade-off in ultra-reliable low-latency communication (URLLC) in the presence of decoding complexity constraints. We consider linear block encoded codewords transmitted over a binary-input AWGN channel and decoded with order-statistic (OS) decoder. We first investigate the performance of OS decoders as a function of decoding complexity and propose an empirical model that accurately quantifies the corresponding trade-off. Next, a consistent way to compute the aggregate latency for complexity constrained receivers is presented, where the latency due to decoding is also included. It is shown that, with strict latency requirements, decoding latency cannot be neglected in complexity constrained receivers. Next, based on the proposed model, several optimization problems, relevant to the design of URLLC systems, are introduced and solved. It is shown that the decoding time has a drastic effect on the design of URLLC systems when constraints on decoding complexity are considered. Finally, it is also illustrated that the proposed model can closely describe the performance versus complexity trade-off for other candidate coding solutions for URLLC such as tail-biting convolutional codes, polar codes, and low-density parity-check codes.
Hasan Basri Çelebi, Antonios Pitarokoilis, Mikael Skoglund
IEEE Trans. Commun.1