000 | 01569nam a2200205Ia 4500 | ||
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005 | 20250616145506.0 | ||
008 | 230519t1964||||xx |||||||||||||| ||und|| | ||
082 | _a516 | ||
100 |
_aBary, N. _96207 |
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245 | 2 | _aA treatise on trigonometric series | |
250 | _a1ª edición | ||
260 |
_aNew York _bPergamon Press _c1964 |
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300 | _a508 páginas | ||
520 | _aVolume 1 Introductory material Chapter I: Basic concepts and theorems in the theory of trigonometric series Chapter II: Fourier coefficients Chapter III: The convergence of a Fourier series at a point Chapter IV: Fourier series of continuous functions Chapter V: Convergence and divergence of a Fourier series in a set Chapter VI: "Adjustment" of functions in a set of small measure Appendix Bibliography Volume 2 Chapter VII: The summability of Fourier series. Additional investigation into problems of convergence Chapter VIII: Conjugate trigonometric series Chapter IX: Absolute convergence of Fourier series Chapter X: Sine and cosine series with monotonically decreasing coefficients Chapter XI: Lacunary series Chapter XII: Convergence and divergence of general trigonometric series Chapter XIII: The absolute convergence of general trigonometric series Chapter XIV: Problems of uniqueness of the expansion of a function into a trigonometric series Chapter XV: Representation of a function by a trigonometric series Appendix Bibliography | ||
650 |
_aGeometría _9786 |
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650 |
_aSeries _95176 |
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650 | _aTrigonometría | ||
700 |
_aMullins, Margaret _eTraductor _96208 |
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942 | _cBKG | ||
999 |
_c172510 _d172510 |