Channel Codes: Classical and Modern
By William E. Ryan, Shu Lin. 2009
913 citations recorded by the source corpus.
Subfields: Computer Networks and Communications, Electrical and Electronic Engineering
View Paper: https://www.semanticscholar.org/paper/380c62f2693d8e7ce7bd951d4fff1b5543722d3e
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computer Networks and Communications
- Onur Mutlu
- Yixin Luo
- Yu Cai
- Erich F. Haratsch
- K. Mai
- Milica Stojanovic
- Pulkit Grover
- Sanghamitra Dutta
In Electrical and Electronic Engineering
- Onur Mutlu
- Yixin Luo
- Yu Cai
- Erich F. Haratsch
- Milica Stojanovic
- Pulkit Grover
- Sanghamitra Dutta
- Gianluigi Liva
Citations in the corpus
- Data retention in MLC NAND flash memory: Characterization, optimization, and recovery (2015, background): “6 We refer the reader to [11][30][31] for a more detailed explanation of”
- “Short-Dot”: Computing Large Linear Transforms Distributedly Using Coded Short Dot Products (2017, methodology): “polynomial based MDS constructions such as Reed Solomon codes [18].”
- Graph-Based Analysis and Optimization of Contention Resolution Diversity Slotted ALOHA (2011, methodology): “The information sequences were randomly generated, then encoded through the (4096 , 1992) code of the DVB-RCS standard [4], [26] which is obtained by the concatenation of an outer (2048 , 1992) extended BCH code with an inner (4096 , 2048) S-IRA code[30], [31].”
- Differentially Coherent Multichannel Detection of Acoustic OFDM Signals (2015, methodology): “The LDPC codes are designed so that each codeword fills one OFDM block, and decoding is based on the maximum a posteriori probability (MAP) rule using belief propagation [21].”
- A Unified Coded Deep Neural Network Training Strategy based on Generalized PolyDot codes (2018, neutral): “ each of the matrices Wand X, has been of considerable interest in the coded computing community. In [22], the authors introduced Product codes that use two different Maximum Distance Separable (MDS) [66] codes to encode the two matrices being multiplied. This work was followed upon by [23], where t”