学位证丢了【somewhat微KAA2238】row

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11: 18.8 Differential Equations

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12: 19.31 Probability Distributions

… ►More generally, let $𝐀$ ($=[a_{r,s}]$) and $𝐁$ ($=[b_{r,s}]$) be real positive-definite matrices with $n$ rows and $n$ columns, and let ${\lambda }_1,\mathrm{\dots },{\lambda }_n$ be the eigenvalues of $𝐀{𝐁}^{-1}$. …

13: 18.9 Recurrence Relations and Derivatives

… ►and a similar pair to (18.9.5) and (18.9.6) by symmetry; compare the second row in Table 18.6.1. … ►Identities similar to (18.9.11) and (18.9.12) involving $W_n\left(x\right)$ and $T_n\left(x\right)$ can be obtained using rows 4 and 7 in Table 18.6.1. …

14: 18.5 Explicit Representations

… ►and two similar formulas by symmetry; compare the second row in Table 18.6.1. …

15: 21.1 Special Notation

… ►Lowercase boldface letters or numbers are $g$-dimensional real or complex vectors, either row or column depending on the context. …

16: 18.21 Hahn Class: Interrelations

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Figure 18.21.1: Askey scheme. …It increases by one for each row ascended in the scheme, culminating with four free real parameters for the Wilson and Racah polynomials. … Magnify

17: 18.19 Hahn Class: Definitions

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18: 3.2 Linear Algebra

… ►By repeatedly subtracting multiples of each row from the subsequent rows we obtain a matrix of the form … ►To avoid instability the rows are interchanged at each elimination step in such a way that the absolute value of the element that is used as a divisor, the pivot element, is not less than that of the other available elements in its column. …

19: 22.4 Periods, Poles, and Zeros

… ►For each Jacobian function, Table 22.4.1 gives its periods in the $z$-plane in the left column, and the position of one of its poles in the second row. … ►Three functions in the same column of Table 22.4.1 are copolar, and four functions in the same row are coperiodic. … ►Again, one member of each congruent set of zeros appears in the second row; all others are generated by translations of the form $2mK+2n\mathrm{i}{K}^{\prime }$, where $m,n\in \mathbb{Z}$. …

20: 18.20 Hahn Class: Explicit Representations

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