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    Mechanics in Engineering    2020, 42 (6): 831-831.  
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    Contents of Mechanics in Engineering Vol.42,2020
    Mechanics in Engineering    2020, 42 (6): 837-840.  
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    TALK STARTED FROM HILBERT'S 13TH PROBLEM 1)
    LIN Yongjing
    Mechanics in Engineering    2020, 42 (6): 832-836.   DOI: 10.6052/1000-0879-20-191
    Abstract42)      PDF(pc) (2133KB)(39)       Save
    Hilbert's 13th Problem says that a multivariate function can be represented by a few univariate functions. It has been found that a number of engineering problems, such as the high dimension trouble, are derived from Hilbert's 13th Problem. With the enlightenment of Hilbert's 13th Problem, this paper explores how to solve the problem of the high dimension trouble and puts forward the means of extending the Kantorovich method. Numerical results show that the extended Kantorovich method is an effective approach for approximating a multivariate function using univariate functions and it is a solution having a potentiality for solving the high dimension trouble.
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    Mechanics in Engineering    2020, 42 (3): 394-395.  
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    Mechanics in Engineering    2018, 40 (4): 479-480.  
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    Mechanics in Engineering    2018, 40 (2): 243-244.  
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    Mechanics in Engineering    2020, 42 (1): 130-138.  
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    Mechanics in Engineering    2020, 42 (1): 139-141.  
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    Mechanics in Engineering    2020, 42 (2): 265-266.  
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