By ACI Committee 346

This specification covers development of earth-supported cast-in-place concrete pipe (CIPCP). This specification covers development of CIPCP with a diameter as much as a hundred and twenty in. The Architect/Engineer could make this specification appropriate to any undertaking by means of bringing up it within the undertaking Specification. vitamins might be made via designating or specifying person venture necessities as wanted. This rfile needs to be utilized in conjunction with ACI 301. Inclusion of this rfile in a undertaking Specification, with needed record goods, will offer worthy default values for crucial record goods in ACI 301.

**Read or Download ACI 346-09: Specification for Cast-in-Place Concrete Pipe PDF**

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**Extra info for ACI 346-09: Specification for Cast-in-Place Concrete Pipe**

**Example text**

1) has a solution with an infinite spectrum, so that all determinants An > 0. Then also all 0n > 0 [cf. foot-note on p. 14) can be continued indefinitely. Consider the "generalized approximavit" of the associated continued fraction, ft L \z — a\ ft I \z — era fin \f \z — an+i — r' 34 THE PROBLEM OF MOMENTS where r is any real constant, including r = =fc <». +£*+.... 15), with the same po, * - * » Mt» • We treat this problem using a symbolic notation which is a modification of that used in the previous chapter.

Thus /S«(P/«) = £»i

^i(p/e) s m £ n(p/e). 28) c? * log T(p) £ n(p/e). We now introduce the function F(p) - j[P ^ A - n(p) log p - j[' log * *i(t) • <*) = n(p) log p - 2 ^ log 0, = log - ¥ - ¥ p n(p) ^r^« • • • £*(#) and consider the sequence Since 0? ^ P for v g n(p), /9? > p for v > n(p), and /J? 29) - * - £ log T(p). Pi P* • • ' P»(,) We also have » -l P» •* *0 Indeed, for any R > 1, £ p-ldn(j>) = fl-ln(/J) + jf n(p)p"ldpf so that, if / p"1 dn(p) = lim / p"1 dn(p) < • , then also C n(p)p-*dp< oo.

12) by iy and allowing y —* » , w e prove lastly that £ *2*+l #»(*) = /iu+i. Finally, the uniqueness of the solution ^n(J) follows from the Stieltjes inversion formula (Introduction, 6). 30 THE PROBLEM OF MOMENTS 4. We thus naturally come to the following problem. PROBLEM (iV»). Determine all functions f(z) which are analytic in the halfplane y > 0,3/(2) ^ 0, and such that, for a fixed value o / n ^ 0 , M -<*. 5). We clearly must have MO s£ 0. 3, f(z) s oo, so that MI = • • • = MJn = 0. If, however, MO > 0, then necessarily 3/(2) < 0 for y > 0, so that the function ^ - r is analytic in y > 0 and also has a non<*o — f{z) Now write 0O instead of MO and consider the function positive imaginary part.