TY - GEN
T1 - Equal-volume quantization of mobile network data using bounding spheres and boxes
AU - Kajó, Marton
AU - Schultz, Benedek
AU - Ali-Tolppa, Janne
AU - Carle, Georg
N1 - Publisher Copyright:
© 2018 IEEE.
PY - 2018/7/6
Y1 - 2018/7/6
N2 - Mobile network management systems often utilize quantization algorithms for abstraction and simplification of information, to be later processed by human operators or automated functions. In use cases such as visualization of high dimensional data or processing of anomalous observations, the off- the-shelf algorithms might produce misleading results, without the user realizing that the problem lies in the choice of the applied method. In this paper, we provide a quantization algorithm called Bounding Sphere Quantization (BSQ) that performs better than standard approaches when applied to these use cases, by minimizing the maximum error in the quantization. Since the proposed algorithm is computationally expensive, we also explore an alternative approach, which approximates the results achieved by BSQ while greatly reducing computational complexity. Our evaluation shows that BSQ provides more intuitive results that work better for the selected use cases when compared to the well-known k-Means algorithm.
AB - Mobile network management systems often utilize quantization algorithms for abstraction and simplification of information, to be later processed by human operators or automated functions. In use cases such as visualization of high dimensional data or processing of anomalous observations, the off- the-shelf algorithms might produce misleading results, without the user realizing that the problem lies in the choice of the applied method. In this paper, we provide a quantization algorithm called Bounding Sphere Quantization (BSQ) that performs better than standard approaches when applied to these use cases, by minimizing the maximum error in the quantization. Since the proposed algorithm is computationally expensive, we also explore an alternative approach, which approximates the results achieved by BSQ while greatly reducing computational complexity. Our evaluation shows that BSQ provides more intuitive results that work better for the selected use cases when compared to the well-known k-Means algorithm.
KW - Clustering
KW - Expectation- maximization
KW - K-center problem
KW - K-means
KW - Minimal bounding sphere
KW - Quantization
UR - http://www.scopus.com/inward/record.url?scp=85050670378&partnerID=8YFLogxK
U2 - 10.1109/NOMS.2018.8406263
DO - 10.1109/NOMS.2018.8406263
M3 - Conference contribution
AN - SCOPUS:85050670378
T3 - IEEE/IFIP Network Operations and Management Symposium: Cognitive Management in a Cyber World, NOMS 2018
SP - 1
EP - 9
BT - IEEE/IFIP Network Operations and Management Symposium
PB - Institute of Electrical and Electronics Engineers Inc.
T2 - 2018 IEEE/IFIP Network Operations and Management Symposium, NOMS 2018
Y2 - 23 April 2018 through 27 April 2018
ER -