Optimizing etching process recipe based on Kernel Ridge Regression

被引:2
|
作者
Chen, Heping [1 ]
Leclair, John [2 ]
机构
[1] Texas State Univ, San Marcos, TX 78666 USA
[2] Samsung, Austin, TX 78666 USA
关键词
Kernel Ridge Regression; Etching process; Advanced process control; Multi-input multi-output; TO-RUN CONTROL; VIRTUAL METROLOGY;
D O I
10.1016/j.jmapro.2020.11.022
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Exploring optimal recipes to reduce dimensional variations is critical in etching processes. Variations in critical dimensions that were acceptable previously can become problematic because of smaller node sizes and more complex structures. Dry etch can be a major source of variations and will be the focus of this research. Advanced Process Control (APC) has been widely studied in semiconductor manufacturing. Even though different APC methods have been developed to adjust recipes, it is challenging to explore an optimal recipe to achieve multiple critical dimensions. In this paper, a learning method based on Kernel Ridge Regression (KRR) is proposed to generate optimal recipes for multi-input multi-output (MIMO) systems. A KRR parameter optimization method is developed. To improve the recipe optimization process, a feedback fine tuning method is proposed. Experimental data in a dry etch process were collected and processed for model construction and recipe optimization. The results demonstrate the effectiveness of the proposed method in exploring optimal recipes for MIMO systems.
引用
收藏
页码:454 / 460
页数:7
相关论文
共 50 条
  • [1] Optimizing Process Recipe for Critical Dimensions in Dry Etching Process
    Chen, Heping
    Leclair, John
    [J]. IEEE TRANSACTIONS ON SEMICONDUCTOR MANUFACTURING, 2021, 34 (01) : 87 - 93
  • [2] OPTIMIZING KERNEL RIDGE REGRESSION FOR REMOTE SENSING PROBLEMS
    Mateo-Garcia, Gonzalo
    Laparra, Valero
    Gomez-Chova, Luis
    [J]. IGARSS 2018 - 2018 IEEE INTERNATIONAL GEOSCIENCE AND REMOTE SENSING SYMPOSIUM, 2018, : 4007 - 4010
  • [3] Gaussian process regression: Optimality, robustness, and relationship with kernel ridge regression
    Wang, Wenjia
    Jing, Bing-Yi
    [J]. Journal of Machine Learning Research, 2022, 23
  • [4] Gaussian process regression: Optimality, robustness, and relationship with kernel ridge regression
    Wang, Wenjia
    Jing, Bing-Yi
    [J]. JOURNAL OF MACHINE LEARNING RESEARCH, 2022, 23 : 1 - 67
  • [5] Normalization Process Based on Kernel Ridge Regression Applied on Wind Turbine IAS Monitoring
    Andre, Hugo
    Allemand, Flavien
    Khelf, Ilyes
    Bourdon, Adeline
    Remond, Didier
    [J]. ADVANCES IN CONDITION MONITORING OF MACHINERY IN NON-STATIONARY OPERATIONS (CMMNO 2018), 2019, 15 : 44 - 53
  • [6] An identity for kernel ridge regression
    Zhdanov, Fedor
    Kalnishkan, Yuri
    [J]. THEORETICAL COMPUTER SCIENCE, 2013, 473 : 157 - 178
  • [7] Heteroscedastic kernel ridge regression
    Cawley, GC
    Talbot, NLC
    Foxall, RJ
    Dorling, SR
    Mandic, DP
    [J]. NEUROCOMPUTING, 2004, 57 : 105 - 124
  • [8] An Identity for Kernel Ridge Regression
    Zhdanov, Fedor
    Kalnishkan, Yuri
    [J]. ALGORITHMIC LEARNING THEORY, ALT 2010, 2010, 6331 : 405 - 419
  • [9] Conformalized Kernel Ridge Regression
    Burnaev, Evgeny
    Nazarov, Ivan
    [J]. 2016 15TH IEEE INTERNATIONAL CONFERENCE ON MACHINE LEARNING AND APPLICATIONS (ICMLA 2016), 2016, : 45 - 52
  • [10] Kernel Ridge Regression Classification
    He, Jinrong
    Ding, Lixin
    Jiang, Lei
    Ma, Ling
    [J]. PROCEEDINGS OF THE 2014 INTERNATIONAL JOINT CONFERENCE ON NEURAL NETWORKS (IJCNN), 2014, : 2263 - 2267