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Erdelyi A. — Higher Transcendental Functions, Vol. 3
Erdelyi A. — Higher Transcendental Functions, Vol. 3



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Название: Higher Transcendental Functions, Vol. 3

Автор: Erdelyi A.

Аннотация:

The Bulletin of the London Mathematical Society hailed this three-volume series as "The most widely cited mathematical works of all time and a basic reference source for generations of applied mathematicians and physicists throughout the world." Working from extensive notes on familiar special functions by the renowned mathematician Harry Bateman, a team of editors not only finished Bateman's original project but also made significant advances in mathematical analysis. The books, which can be used independently of each other, consist of Volume 1, which focuses on hypergeometric series; Volume 2, an exploration of Bessel functions, orthogonal polynomials, and elliptic functions and integrals; and Volume 3, an examination of automorphic functions, spheroidal and ellipsoidal wave functions, and other functions.


Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1955

Количество страниц: 301

Добавлена в каталог: 13.07.2005

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Prime number theorem      192
Prime numbers      168
Prime numbers, distribution of      191 ff. 195
Quadratic law of reciprocity      186
Quadratic residue      186
Ramanujan’s function r(n)      184 198
Ramanujan’s sums      188
Reciprocity, quadratic law of      186
Riemann — Schwarz triangle functions      see “Triangle functions”
Riemann’s hypothesis      172 191
Riemann’s zeta function      see “Zeta function”
Rogers — Ramanujan identities      177
Schwarz’s function      34
Shift operator      242
Spherical surface harmonics      73 80
Sphero-conal harmonics      84
Spheroidal wave functions      91 ff. 94 96 134 145
Spheroidal wave functions of the first kind      137 139 146
Spheroidal wave functions of the second kind      137 149
Spheroidal wave functions of the third kind      137 149
Spheroidal wave functions, approximations to      143 ff. 151
Spheroidal wave functions, asymptotic forms of      137 143 152
Spheroidal wave functions, Bessel function expansions of      135 ff. 141 148
Spheroidal wave functions, characteristic exponent of      135
Spheroidal wave functions, differential equation of      94 96 98 134
Spheroidal wave functions, integral equations for      157
Spheroidal wave functions, integrals involving      144 ff. 156
Spheroidal wave functions, Legendre function series for      138 141 147 149
Spheroidal wave functions, modified, of the first kind      94 96
Spheroidal wave functions, modified, of the third kind      95 ff.
Spheroidal wave functions, normalization of      137 147
Spheroidal wave functions, oblate      150
Spheroidal wave functions, order of      134
Spheroidal wave functions, orthogonal properties of      149 158
Spheroidal wave functions, power series expansions of      141
Spheroidal wave functions, products of      141 ff.
Spheroidal wave functions, prolate      150
Spheroidal wave functions, relations between      138 ff. 148
Standard form of n (integer)      168 169
Stereographic projection      2
Stirling numbers      257
Stirling polynomials      see “Polynomials”
Sturm — Liouville problem      61 64 69 76 82 111 114 132 161 274
Symplectic geometry      36
Tchebycheff polynomials      see “Polynomials”
Theta functions      19 178 181
Theta functions, Poincare’s      30 ff. 35 39
Totient      168
Triangle functions      33 ff.
Triangle functions, group of      34
Trigonometric functions of order n      215 ff.
Uniformization      29 32
Uniformizing variable      7 32 45
Valuation      167
Varing’s problem      189
Wave equation      91 128 133
Zeta function, Dedekind’s      192
Zeta function, Epstein’s      192 195
Zeta function, Riemann’s      170 189
Zeta function, Riemann’s, approximate functional equation of      190
Zeta function, Riemann’s, Euler’s product for      189
Zeta function, Riemann’s, functional equation of      190
Zeta function, Riemann’s, zeros of      190 ff.
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