the theory of spherical and ellipsoidal harmonicsCUP Archive |
Contenido
SECTIONS | 1 |
CHAPTER II | 9 |
APPROXIMATE VALUES OF THE GENERALIZED | 18 |
1619 | 23 |
coefficients | 32 |
2526 | 40 |
3134 | 48 |
SECTIONS | 52 |
Conjugate systems of harmonics | 162 |
109110 | 168 |
114 | 178 |
SECTIONS | 242 |
CHAPTER VII | 318 |
CHAPTER VIII | 359 |
CHAPTER IX | 385 |
235 | 399 |
4041 | 65 |
4546 | 71 |
Tesseral and Sectorial Harmonics | 90 |
6465 | 105 |
6970 | 113 |
CHAPTER IV | 119 |
7980 | 127 |
8687 | 135 |
240 | 406 |
CHAPTER XI | 454 |
273 | 460 |
An expression for Qm u when m is a real integer | 465 |
279 | 471 |
288 | 486 |
290291 | 495 |
499 | |
Términos y frases comunes
a₁ absolutely convergent B₁ bounded variation coefficients converges to zero converges uniformly cosh ŋ Crelle's Journal denotes differential equation EXPRESSIONS FOR Pm F₁ finite formula function f given h₁ harmonic of degree hence hypergeometric series II n interval Kugelfunctionen Laplace's equation Legendre's equation Math negative number of zeros obtained P₁ P₁m P₂ µ P₂-m P₂m µ phase Pm cosh Pm µ Pn µ Pn+1 polynomial positive integer potential function Q₂m µ Qn µ real axis right-hand side satisfied shew shewn sin² sinh sinm solid harmonic spherical harmonic surface harmonics term vanish αμ αμε μ μ µ² π π