The most important factor in kernel regression is a choice of a bandwidth. Considerable attention has been paid to extension the idea of an iterative method known for a kernel density estimate to kernel regression. Data-driven selectors of the bandwidth for kernel regression are considered. The proposed method is based on an optimally balanced relation between the integrated variance and the integrated square bias. This approach leads to an iterative quadratically convergent process. The analysis of statistical properties shows the rationale of the proposed method. In order to see statistical properties of this method the consistency is determined. The utility of the method is illustrated through a simulation study and real data applications.
机构:
Chugoku Jr Coll, Dept Informat Sci & Business Management, Okayama 7010197, JapanChugoku Jr Coll, Dept Informat Sci & Business Management, Okayama 7010197, Japan
Okumura, Hidenori
Naito, Kanta
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机构:Chugoku Jr Coll, Dept Informat Sci & Business Management, Okayama 7010197, Japan
机构:
Morgan Stanley, Wealth Management Risk, New York, NY 10036 USA
Columbia Univ, Deep Learning, New York, NY 10027 USAMorgan Stanley, Wealth Management Risk, New York, NY 10036 USA
Rohlfs, Chris
Zahran, Mohamed
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机构:
NYU, Comp Sci Dept, New York, NY 10003 USAMorgan Stanley, Wealth Management Risk, New York, NY 10036 USA
Zahran, Mohamed
2017 IEEE INTERNATIONAL PARALLEL AND DISTRIBUTED PROCESSING SYMPOSIUM WORKSHOPS (IPDPSW),
2017,
: 550
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556