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13 May 2024
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11:48 | Definition:Laurent Series 4 changes history +1,411 [Prime.mover (4×)] | |||
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N 11:45 | Definition:Laurent Series/Analytic Part 3 changes history +1,583 [Prime.mover (3×)] | |||
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11:44 (cur | prev) +1,585 Prime.mover talk contribs (Created page with "== Definition == Let $f: \C \to \C$ be a complex function. Let $z_0 \in \C$ such that: :$f$ is analytic in $U := \set {z \in \C: r_1 \le \cmod {z - z_0} \le r_2}$ where $r_1, r_2 \in \overline \R$ are points in the extended real numbers. Let $\map f z = \ds \sum_{n \mathop \in \Z} a_n \paren {z - z_0}^n$ be a '''Definition:Laurent...") |
N 11:45 | Definition:Analytic Part of Laurent Series diffhist +94 Prime.mover talk contribs (Redirected page to Definition:Laurent Series/Analytic Part) |
N 11:44 | Definition:Principal Part of Laurent Series diffhist +95 Prime.mover talk contribs (Redirected page to Definition:Laurent Series/Principal Part) |
N 11:44 | Definition:Laurent Series/Principal Part diffhist +1,562 Prime.mover talk contribs (Created page with "== Definition == Let $f: \C \to \C$ be a complex function. Let $z_0 \in \C$ such that: :$f$ is analytic in $U := \set {z \in \C: r_1 \le \cmod {z - z_0} \le r_2}$ where $r_1, r_2 \in \overline \R$ are points in the extended real numbers. Let $\map f z = \ds \sum_{n \mathop \in \Z} a_n \paren {z - z_0}^n$ be a '''Definition:Laurent...") |
N 08:42 | Definition:Laurent Series/Also known as diffhist +797 Prime.mover talk contribs (Created page with "== Laurent Series: Also known as == <onlyinclude> A '''Laurent series''' is also commonly known as a '''Laurent expansion'''. </onlyinclude> == Sources == * {{BookReference|The Penguin Dictionary of Mathematics|1998|David Nelson|ed = 2nd|edpage = Second Edition|prev = Definition:Latus Rectum/Linguistic Note|next = Definition:Laurent Expansion|entry = Laurent expansion|subentry...") |