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Blogs about: Complex Analysis

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Gaussian Primes

richbeveridge wrote 1 day ago: About 10 years ago, I latched onto the concept of Gaussian Primes. A Complex (or Gaussian) Prime wor … more →

Okay; now this is too original.

masksoferis wrote 5 days ago: … more →

Tags: Comic, euler

Course on vector calculus via geometric algebra

Quirino M. Sugon Jr wrote 3 weeks ago: I just started teaching two courses on geometric algebra at the Physics Department of Ateneo de Mani … more →

Tags: Ateneo de Manila University, Differential Geometry, Geometric Algebra, Manifolds, vector calculus

Position of roots

beni22sof wrote 3 weeks ago: The following result is quite useful in irreductibility problems for polynomials. Prove that if then … more →

Tags: "Normal" Problem Solving, Algebra., Higher Algebra, polynomial, roots, irreductibility

Minimal laminations with leaves of different conformal types6 comments

Danny Calegari wrote 4 weeks ago: The “header image” for this blog is an example of an interesting construction in 2-dimen … more →

Tags: surfaces, bounded geometry, conformal type, Gromov-Hausdorff convergence, Lamination, Richard Kenyon, solenoid, uniformization

Schwarz-Christoffel transformations, Schwarzian derivatives, and Schwarz's minimal surface1 comment

Danny Calegari wrote 1 month ago: Hermann Amandus Schwarz (1843-1921) was a student of Kummer and Weierstrass, and made many significa … more →

Tags: Euclidean geometry, surfaces, elliptic function, Enneper-Weierstrass, hyperelliptic surface, minimal surface, Riemann mapping, Schwarz surface, Schwarz-Christoffel transformation

Injective Entire Functions

beni22sof wrote 1 month ago: Prove that all entire functions that are also injective, take the form with and . Solution: We take … more →

Tags: Entire, injective, holomorphic, Linear, Liouville

Every expansion has a 0

beni22sof wrote 1 month ago: Suppose is entire such that for each at least one of the coefficients of the expansion is equal to 0 … more →

Tags: Complex!, Entire, Series, Taylor

Power series & number theory

beni22sof wrote 1 month ago: Let where denotes the number of divisors of . Calculate the radius of convergence of this series and … more →

Tags: Number Theory, Complex!, Series, divisor

Amazing property of entire functions

beni22sof wrote 1 month ago: Prove that if are non-constant, non-vanishing entire functions with then there exists an entire func … more →

Tags: Complex!, Entire, Multiples

Blaschke factors

beni22sof wrote 1 month ago: Take such that . Prove that if and and also if or . Prove that for any fixed in the unit disk , the … more →

Tags: Complex!, Blaschke, bijective, Involution, disk

Entire function

beni22sof wrote 2 months ago: Prove that if is an entire function and then is constant or there exists with and some positive inte … more →

Gutzmer-Parceval Formula

beni22sof wrote 2 months ago: Let be a holomorphic function on a domain containing . Prove that we have the following identity: . … more →

Tags: identity, Formula, gutzmer, Parceval

Failing At Buying Class Books1 comment

range wrote 2 months ago: I tried and failed at trying to get Complex Variables by Berenstein & Gay in Springer Verlag tod … more →

Tags: Travelogue, writing, Berenstein, Chuck Palahniuk, Dan Brown, Day Watch, Education, haruki murakami, Kafka on the Shore

A Proof of Liouville's Theorem in complex analysis2 comments

Phi. Isett wrote 3 months ago: Liouville’s theorem in complex analysis says that the only bounded holomorphic functions are c … more →

Tags: Liouville's theorem

Complex numbers: Physicist's point of view

Octavian wrote 4 months ago: We think the complex numbers as the extension of the real numbers: for if we are given a complex num … more →

Tags: Complex!, number, Identification, line, Real, Cartesian

A Group-Theoretic Approach to Understanding Hello! Project: Part 114 comments

Kirarin☆Snow ☃ wrote 4 months ago: Introduction: Hello! Project’s Central Mystery For ages, it has defied explanation, piggybacki … more →

Tags: Analyses, Abstract Algebra, Addition, Algebra., Analysis, °C-ute, Coconuts Musume, Combinatorics, cyclic groups

On the Concept of Genus in Topology and Complex Analysis, Friedrich E. P. Hirzebruch and Matthias Kreck

trungtuan wrote 5 months ago: Thấy bài này hay trên Notices của  AMS genus … more →

Tags: [18++]Complex Analysis

Graphing Complex Functions

richbeveridge wrote 5 months ago: In graphing real valued functions, each x value chosen is a real number, and each corresponding y va … more →

Tags: Polynomial Roots


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