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The Generalized Riemann Series

The calculus of the generalized Riemann series (2.33) will be in next section exposed. [Pg.78]

Applying the Poisson (eomb function) formula for series, see Volume I/Appendix A. 1.2 of this five-volume work (Putz, 2016b), on series (2.36) [Pg.78]

Note that the outline (7) is considered as being the one circulated with trigonometric direction, while for the II) outline the anti-trigo-nometric sense resulted, being is equivalent with the (-) sign in front of its integral, which, for instance explicitly gives  [Pg.79]

Quantum Nanochemistry—Volume II Quantum Atoms and Periodicity [Pg.80]


See other pages where The Generalized Riemann Series is mentioned: [Pg.63]    [Pg.78]   


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