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Roni Con
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2020 – today
- 2025
- [i13]Peter Beelen, Roni Con, Anina Gruica, Maria Montanucci, Eitan Yaakobi:
Reed-Solomon Codes Against Insertions and Deletions: Full-Length and Rate-1/2 Codes. CoRR abs/2501.11371 (2025) - 2024
- [j6]Roni Con
, Amir Shpilka
, Itzhak Tamo
:
Optimal Two-Dimensional Reed-Solomon Codes Correcting Insertions and Deletions. IEEE Trans. Inf. Theory 70(7): 5012-5016 (2024) - [j5]Roni Con
, Noah Shutty, Itzhak Tamo
, Mary Wootters
:
Repairing Reed-Solomon Codes Over Prime Fields via Exponential Sums. IEEE Trans. Inf. Theory 70(12): 8587-8594 (2024) - [c7]Roni Con, Ryan Gabrys, Eitan Yaakobi:
One Code Fits All: Strong Stuck-At Codes for Versatile Memory Encoding. ISIT 2024: 2634-2639 - [c6]Shubhransh Singhvi, Roni Con, Han Mao Kiah, Eitan Yaakobi:
An Optimal Sequence Reconstruction Algorithm for Reed-Solomon Codes. ISIT 2024: 2832-2837 - [i12]Roni Con, Noah Shutty, Itzhak Tamo, Mary Wootters:
Repairing Reed-Solomon Codes over Prime Fields via Exponential Sums. CoRR abs/2402.02358 (2024) - [i11]Shubhransh Singhvi, Roni Con, Han Mao Kiah, Eitan Yaakobi:
An Optimal Sequence Reconstruction Algorithm for Reed-Solomon Codes. CoRR abs/2403.07754 (2024) - [i10]Roni Con, Ryan Gabrys, Eitan Yaakobi:
One Code Fits All: Strong stuck-at codes for versatile memory encoding. CoRR abs/2403.19061 (2024) - [i9]Roni Con, Dorsa Fathollahi, Ryan Gabrys, Mary Wootters, Eitan Yaakobi:
Robust Gray Codes Approaching the Optimal Rate. CoRR abs/2406.17689 (2024) - [i8]Roni Con, Zeyu Guo, Ray Li, Zihan Zhang:
Random Reed-Solomon Codes Achieve the Half-Singleton Bound for Insertions and Deletions over Linear-Sized Alphabets. CoRR abs/2407.07299 (2024) - [i7]Roni Con:
Anonymous Shamir's Secret Sharing via Reed-Solomon Codes Against Permutations, Insertions, and Deletions. CoRR abs/2412.17003 (2024) - 2023
- [j4]Roni Con
, Amir Shpilka
, Itzhak Tamo
:
Reed Solomon Codes Against Adversarial Insertions and Deletions. IEEE Trans. Inf. Theory 69(5): 2991-3000 (2023) - [c5]Ittai Rubinstein, Roni Con:
Improved Upper and Lower Bounds on the Capacity of the Binary Deletion Channel. ISIT 2023: 927-932 - [c4]Roni Con, Noah Shutty, Itzhak Tamo, Mary Wootters:
Repairing Reed-Solomon Codes over Prime Fields via Exponential Sums. ISIT 2023: 1330-1335 - [i6]Ittai Rubinstein, Roni Con:
Improved Upper and Lower Bounds on the Capacity of the Binary Deletion Channel. CoRR abs/2305.07156 (2023) - [i5]Roni Con, Amir Shpilka, Itzhak Tamo:
Optimal Two-Dimensional Reed-Solomon Codes Correcting Insertions and Deletions. CoRR abs/2311.02771 (2023) - 2022
- [j3]Roni Con
, Amir Shpilka
:
Improved Constructions of Coding Schemes for the Binary Deletion Channel and the Poisson Repeat Channel. IEEE Trans. Inf. Theory 68(5): 2920-2940 (2022) - [j2]Roni Con
, Itzhak Tamo
:
Nonlinear Repair of Reed-Solomon Codes. IEEE Trans. Inf. Theory 68(8): 5165-5177 (2022) - [j1]Roni Con
, Amir Shpilka
, Itzhak Tamo
:
Explicit and Efficient Constructions of Linear Codes Against Adversarial Insertions and Deletions. IEEE Trans. Inf. Theory 68(10): 6516-6526 (2022) - [c3]Roni Con, Itzhak Tamo:
Nonlinear Repair Schemes of Reed-Solomon Codes. ITCS 2022: 50:1-50:1 - [c2]Roni Con, Amir Shpilka
, Itzhak Tamo:
Reed Solomon Codes Against Adversarial Insertions and Deletions. ISIT 2022: 2940-2945 - [i4]Roni Con, Amir Shpilka, Itzhak Tamo:
Explicit and Efficient Constructions of linear Codes Against Adversarial Insertions and Deletions. CoRR abs/2201.06130 (2022) - 2021
- [i3]Roni Con, Itzhak Tamo:
Nonlinear Repair Schemes of Reed-Solomon Codes. CoRR abs/2104.01652 (2021) - [i2]Roni Con, Amir Shpilka, Itzhak Tamo:
Linear and Reed Solomon Codes Against Adversarial Insertions and Deletions. CoRR abs/2107.05699 (2021) - 2020
- [c1]Roni Con, Amir Shpilka
:
Explicit and Efficient Constructions of Coding Schemes for the Binary Deletion Channel. ISIT 2020: 84-89
2010 – 2019
- 2019
- [i1]Roni Con, Amir Shpilka:
Explicit and Efficient Constructions of Coding Schemes for the Binary Deletion Channel and the Poisson Repeat Channel. CoRR abs/1909.10177 (2019)
Coauthor Index
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last updated on 2025-02-24 21:24 CET by the dblp team
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