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49 sonuçtan 1-3 arası sonuçlar
Sayfa 587
Introduction By the Abel integrability criterion, for a polynomial R = t* + At3 + Bt2 +
Ct + D with distinct roots, a polynomial p = at + b such that / P-y/RQ with some
polynomials P and Q exists if and only if the square root y/R has a periodic ...
Introduction By the Abel integrability criterion, for a polynomial R = t* + At3 + Bt2 +
Ct + D with distinct roots, a polynomial p = at + b such that / P-y/RQ with some
polynomials P and Q exists if and only if the square root y/R has a periodic ...
Sayfa 588
fraction expansion of the square root \/R may also be arbitrarily long. The explicit
proof of Chebyshev's estimate was given by Zolotarev in [3]. Chebyshev reduced
the problem to polynomials R = t4 +pt2 +qt + r with integral coefficients.
fraction expansion of the square root \/R may also be arbitrarily long. The explicit
proof of Chebyshev's estimate was given by Zolotarev in [3]. Chebyshev reduced
the problem to polynomials R = t4 +pt2 +qt + r with integral coefficients.
Sayfa 595
Obviously, for any x the degree of the first solution of the polynomial Rx is equal
to n. Formulas for the coefficients of the polynomial Rx = t4 + Axt3 + Bxt2 + Cxt +
Dx were given in the proof of Theorem 1. 1°. Suppose the polynomial R does not
...
Obviously, for any x the degree of the first solution of the polynomial Rx is equal
to n. Formulas for the coefficients of the polynomial Rx = t4 + Axt3 + Bxt2 + Cxt +
Dx were given in the proof of Theorem 1. 1°. Suppose the polynomial R does not
...
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İçindekiler
G KOKAREV AND S KUKSIN | 470 |
3 Linearized differential operators | 480 |
5 Moduli spaces for the solutions of quasilinear elliptic | 488 |
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