Multi-dimensional Quantile Regression Using Polynomial Function Fitting for Insulin Sensitivity Forecasting

被引:0
|
作者
Szabo, Balint [1 ,2 ]
Pinter, Petra [1 ]
Antal, Akos [1 ]
Szlavecz, Akos [1 ]
Chase, J. Geoffrey [3 ]
Benyo, Balazs [1 ]
机构
[1] Budapest Univ Technol & Econ, Fac Elect Engn & Informat, Dept Control Engn & Informat Technol, Budapest, Hungary
[2] Semmelweis Univ, Fac Dent, Dept Oral Diagnost, Budapest, Hungary
[3] Univ Canterbury, Christchurch, New Zealand
来源
IFAC PAPERSONLINE | 2024年 / 58卷 / 24期
关键词
Five to ten keywords; preferably chosen from the IFAC keyword list; GLYCEMIC CONTROL;
D O I
10.1016/j.ifacol.2024.11.058
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
A significant portion of patients in the intensive care unit experience hyperglycemia, meaning abnormally high blood sugar levels. Prolonged hyperglycemia poses numerous risks, leading to organ damage in the medium-term and potentially life-threatening conditions. Therefore, insulin dosing is essential to regulate the blood sugar levels of hyperglycemic patients. The STAR protocol is an insulin dosing support, a so-called tight glycemic control protocol that uses insulin sensitivity among the patient's physiological parameters to characterize their current state. Estimating the patient's future SI is crucial for determining optimal treatment. Various methods exist for this estimation, and different metrics are available for evaluating these methods. The challenge in the estimation task is to determine not the expected value of future SI but its 90% confidence interval, which is necessary for implementing clinical protocols. The research presented in the article developed SI estimation methods using quantile regression, polynomial fitting, and neural network-based approaches. Multiple previous insulin sensitivity values were used as input parameters to improve prediction accuracy. Copyright (C) 2024 The Authors. This is an open access article under the CC BY-NC-ND license (https://creativecommons.org/licenses/by-nc-nd/4.0/)
引用
收藏
页码:327 / 331
页数:5
相关论文
共 50 条
  • [31] Probabilistic Water Demand Forecasting Using Quantile Regression Algorithms
    Papacharalampous, Georgia
    Langousis, Andreas
    WATER RESOURCES RESEARCH, 2022, 58 (06)
  • [32] A proposed multi-dimensional analysis function
    Knight, B
    Hamilton, M
    TECHNOLOGIES, SYSTEMS, AND ARCHITECTURES FOR TRANSNATIONAL DEFENSE II, 2003, 5072 : 80 - 89
  • [33] Algebraic design of multi-dimensional transfer function using transfer function synthesizer
    Takuma Kawamura
    Yasuhiro Idomura
    Hiroko Miyamura
    Hiroshi Takemiya
    Journal of Visualization, 2017, 20 : 151 - 162
  • [34] ROBUST ADAPTIVE BEAMFORMING BASED ON MULTI-DIMENSIONAL COVARIANCE FITTING
    Ruebsamen, Michael
    Gershman, Alex B.
    2010 IEEE INTERNATIONAL CONFERENCE ON ACOUSTICS, SPEECH, AND SIGNAL PROCESSING, 2010, : 2538 - 2541
  • [35] Algebraic design of multi-dimensional transfer function using transfer function synthesizer
    Kawamura, Takuma
    Idomura, Yasuhiro
    Miyamura, Hiroko
    Takemiya, Hiroshi
    JOURNAL OF VISUALIZATION, 2017, 20 (01) : 151 - 162
  • [36] A novel graph computation technique for multi-dimensional curve fitting
    Motlagh, O.
    Tang, S. H.
    Maslan, M. N.
    Jafar, Fairul Azni
    Aziz, Maslita A.
    CONNECTION SCIENCE, 2013, 25 (2-3) : 129 - 138
  • [37] Multi-dimensional Parameter Fitting Method for Device Aging Modeling
    Sang, Qianqian
    Yang, Xinhuan
    Wang, Chuanzheng
    Wang, Shuo
    Wang, Liang
    Zhao, Yuanfu
    2022 IEEE ASIA PACIFIC CONFERENCE ON POSTGRADUATE RESEARCH IN MICROELECTRONICS AND ELECTRONICS, PRIMEASIA, 2022, : 26 - 29
  • [38] Distributed approximating functional approach to fitting multi-dimensional surfaces
    Hoffman, DK
    Frishman, A
    Kouri, DJ
    CHEMICAL PHYSICS LETTERS, 1996, 262 (3-4) : 393 - 399
  • [39] Simulation and Fitting of Multi-Dimensional X-ray Data
    Dewey, Daniel
    Noble, Michael S.
    ASTRONOMICAL DATA ANALYSIS SOFTWARE AND SYSTEMS XVIII, 2009, 411 : 234 - 238
  • [40] Direction of arrival estimation using Polynomial Roots Intersection for Multi-Dimensional Estimation (PRIME)
    Hwang, H. K.
    Aliyazicioglu, Zekeriya
    Grice, Marshall
    Yakovlev, Anatoly
    Lu, Peter
    IMECS 2008: INTERNATIONAL MULTICONFERENCE OF ENGINEERS AND COMPUTER SCIENTISTS, VOLS I AND II, 2008, : 1416 - 1421