Functions of One Complex Variable I
Book
Formal Antecedent
Foundations and Logic
Citation
John B. Conway. (1978). Functions of One Complex Variable I. 11. Springer-Verlag.
Why this reference is included
| Conway’s Functions of One Complex Variable I (1978), published by Springer-Verlag, sits in the program’s reference corpus as a standing technical source. Cited in Book II (Categorical Holomorphy), Part 6, Chapter Laurent Series and Residues, where the program draws on it in the context of “Laurent Series and Residues Classical Laurent theory expands a holomorphic function in an annulus r_1 < | z | < r_2 as a doubly-infinite power series _n=-∞^∞ a_n z^n, with the….” |
Cited in
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Book II — Categorical Holomorphy Part 6Chapter Laurent Series and Residues
Laurent Series and Residues Classical Laurent theory expands a holomorphic function in an annulus r_1 < |z| < r_2 as a doubly-infinite power series _n=-∞^∞ a_n z^n, with the residue a_-1 computed by contour integration around the singularity