英语词汇“recurrence relation”的英英意思、用法、释义、翻译、读音、例句、短语、词组-英语词典

recurrence relation n. Mathematics an expression which defines the general member of a series in terms of or as a function of preceding members.An example of a series defined by a recurrence relation is the Fibonacci series, 1, 1, 2, 3, 5, 8, .., where each number after the first is the sum of the two preceding numbers.

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the world > relative properties > number > algebra > [noun] > expression > with reference to preceding members of series

recurrence formula1893

recurrent relation1897

recurrence relation1912

1912 Proc. Royal Soc. A. 87 112 Applying the recurrence relation..we have, after further reduction, [etc.].

1979 E. S. Page & L. B. Wilson Introd. Computational Combinatorics ii. 5 If such a recurrence relation can be produced, it can usually be made the basis of an algorithm for computing values of the desired function.

1993 Jrnl. Plasma Physics 49 11 Using the recurrence relations (44) and (45) and the properties of the modified Bessel functions, one can prove that the right-hand side of (50) is positive.

单词	recurrence relation
释义	> as lemmas recurrence relation recurrence relation n. Mathematics an expression which defines the general member of a series in terms of or as a function of preceding members.An example of a series defined by a recurrence relation is the Fibonacci series, 1, 1, 2, 3, 5, 8, .., where each number after the first is the sum of the two preceding numbers. ΘΚΠ the world > relative properties > number > algebra > [noun] > expression > with reference to preceding members of series recurrence formula1893 recurrent relation1897 recurrence relation1912 1912 Proc. Royal Soc. A. 87 112 Applying the recurrence relation..we have, after further reduction, [etc.]. 1979 E. S. Page & L. B. Wilson Introd. Computational Combinatorics ii. 5 If such a recurrence relation can be produced, it can usually be made the basis of an algorithm for computing values of the desired function. 1993 Jrnl. Plasma Physics 49 11 Using the recurrence relations (44) and (45) and the properties of the modified Bessel functions, one can prove that the right-hand side of (50) is positive. extracted from recurrencen. < as lemmas
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