TY - JOUR
T1 - Frame-Based Variational Bayesian Learning for Independent or Dependent Source Separation
AU - Liu, Yuhang
AU - Dong, Wenyong
AU - Zhou, Mengchu
N1 - Funding Information:
Manuscript received January 6, 2016; revised August 29, 2016, February 10, 2017, August 14, 2017, and December 14, 2017; accepted December 15, 2017. Date of publication January 15, 2018; date of current version September 17, 2018. This work was supported by the National Natural Science Foundation of China under Grant 61672024, Grant 61170305 and Grant 60873114. (Corresponding author: Wenyong Dong.) Y. Liu is with the Computer School, Wuhan University, Wuhan 430000, China (e-mail: liuyuhang@whu.edu.cn).
Publisher Copyright:
© 2012 IEEE.
PY - 2018/10
Y1 - 2018/10
N2 - Variational Bayesian (VB) learning has been successfully applied to instantaneous blind source separation. However, the traditional VB learning is restricted to the separation of independent source signals. Moreover, it has the difficulty to recover source signals with a sizable number of samples because of its rapidly increasing computational requirement. To overcome such shortcomings, frame-based VB (FVB) learning is proposed to address both independent and dependent source separation with a large number of samples in this paper. Specifically, a Gaussian process (GP) is employed to model independent or dependent source signals. To our knowledge, GP has been only used to model each of independent source signals. For dependent source signals, this paper proposes a novel modeling process: initial source signals are zigzag concatenated into a long serial and GP is then used to model it. In order to obtain a reliable covariance function for GP, first, we apply singular value decomposition to give initial estimated source signals and then we select an appropriate covariance function with which GP can perfectly fit them. In order to alleviate the computational burden of VB learning, we split observed signals into frames, and then model and infer source signals for each frame. Compared with the state-of-The-Art algorithms, the experimental results show that the FVB learning has potential to provide improvement in separation performance not only for independent source signals but also for dependent ones, especially for long data records.
AB - Variational Bayesian (VB) learning has been successfully applied to instantaneous blind source separation. However, the traditional VB learning is restricted to the separation of independent source signals. Moreover, it has the difficulty to recover source signals with a sizable number of samples because of its rapidly increasing computational requirement. To overcome such shortcomings, frame-based VB (FVB) learning is proposed to address both independent and dependent source separation with a large number of samples in this paper. Specifically, a Gaussian process (GP) is employed to model independent or dependent source signals. To our knowledge, GP has been only used to model each of independent source signals. For dependent source signals, this paper proposes a novel modeling process: initial source signals are zigzag concatenated into a long serial and GP is then used to model it. In order to obtain a reliable covariance function for GP, first, we apply singular value decomposition to give initial estimated source signals and then we select an appropriate covariance function with which GP can perfectly fit them. In order to alleviate the computational burden of VB learning, we split observed signals into frames, and then model and infer source signals for each frame. Compared with the state-of-The-Art algorithms, the experimental results show that the FVB learning has potential to provide improvement in separation performance not only for independent source signals but also for dependent ones, especially for long data records.
KW - Dependent source separation
KW - Gaussian process (GP)
KW - independent source separation
KW - temporally correlated sources
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U2 - 10.1109/TNNLS.2017.2785278
DO - 10.1109/TNNLS.2017.2785278
M3 - Article
C2 - 29994753
AN - SCOPUS:85041677484
SN - 2162-237X
VL - 29
SP - 4983
EP - 4996
JO - IEEE Transactions on Neural Networks
JF - IEEE Transactions on Neural Networks
IS - 10
M1 - 8259299
ER -