TY - GEN
T1 - Model-based deep learning
T2 - 2021 IEEE Data Science and Learning Workshop, DSLW 2021
AU - Shlezinger, Nir
AU - Whang, Jay
AU - Eldar, Yonina C.
AU - Dimakis, Alexandros G.
N1 - Publisher Copyright: © 2021 IEEE.
PY - 2021/6/5
Y1 - 2021/6/5
N2 - Signal processing, communications, and control have traditionally relied on classical statistical modeling techniques. Such model-based methods tend to be sensitive to inaccuracies and may lead to poor performance when real systems display complex or dynamic behavior. On the other hand, purely data-driven approaches are becoming increasingly popular. Deep neural networks (DNNs) employ a highly flexible function class to learn mappings from data, and demonstrate excellent performance. However, DNNs typically require massive amounts of data and immense computational resources, limiting their applicability for some signal processing scenarios. We consider hybrid techniques that combine principled mathematical models with data-driven systems to benefit from the advantages of both approaches. Such model-based deep learning methods exploit both partial domain knowledge, via mathematical structures designed for specific problems, as well as learning from limited data. Here, we survey leading approaches for studying and designing model-based deep learning systems, along with concrete design guidelines and signal processing oriented examples.
AB - Signal processing, communications, and control have traditionally relied on classical statistical modeling techniques. Such model-based methods tend to be sensitive to inaccuracies and may lead to poor performance when real systems display complex or dynamic behavior. On the other hand, purely data-driven approaches are becoming increasingly popular. Deep neural networks (DNNs) employ a highly flexible function class to learn mappings from data, and demonstrate excellent performance. However, DNNs typically require massive amounts of data and immense computational resources, limiting their applicability for some signal processing scenarios. We consider hybrid techniques that combine principled mathematical models with data-driven systems to benefit from the advantages of both approaches. Such model-based deep learning methods exploit both partial domain knowledge, via mathematical structures designed for specific problems, as well as learning from limited data. Here, we survey leading approaches for studying and designing model-based deep learning systems, along with concrete design guidelines and signal processing oriented examples.
KW - Model-based deep learning
UR - http://www.scopus.com/inward/record.url?scp=85115385890&partnerID=8YFLogxK
U2 - https://doi.org/10.1109/DSLW51110.2021.9523403
DO - https://doi.org/10.1109/DSLW51110.2021.9523403
M3 - Conference contribution
SN - 978-1-6654-2826-2
T3 - 2021 IEEE Data Science and Learning Workshop, DSLW 2021
BT - 2021 IEEE Data Science and Learning Workshop, DSLW 2021
Y2 - 5 June 2021 through 6 June 2021
ER -