substitution of
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1—10 of 58 matching pages
1: 8.15 Sums
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8.15.2
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2: 29.10 Lamé Functions with Imaginary Periods
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►The substitutions
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3: 3.2 Linear Algebra
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►With the process of solution can then be regarded as first solving the equation for (forward
elimination), followed by the solution of for (back substitution).
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►In solving , we obtain by forward elimination , and by back substitution
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►and back substitution is , followed by
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4: 10.12 Generating Function and Associated Series
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5: 10.35 Generating Function and Associated Series
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6: 27.5 Inversion Formulas
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7: 2.1 Definitions and Elementary Properties
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►means that for each , the difference between and the th partial sum on the right-hand side is as in .
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►Substitution, logarithms, and powers are also permissible; compare Olver (1997b, pp. 19–22).
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8: 29.12 Definitions
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►With the substitution
every Lamé polynomial in Table 29.12.1 can be written in the form
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29.12.9
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9: 8.7 Series Expansions
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►
8.7.6
, .
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10: 10.13 Other Differential Equations
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