#complexanalysis - Twitter Hashtag

4 days ago

📢 New in Axioms 📰 Welcome to read the recent paper "A General Theorem on Sharp Evaluation of Polynomial Coefficients" by Samuel L. Krushkal. 🔗 Read it here: https://t.co/MwTvkMNlif #holomorphy #quasiconformaldeformations #holomorphicfunctions #polynomials #complexanalysis

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MathType @MathType

8 days ago

When is a complex function truly differentiable? The Cauchy–Riemann equations give us the answer. By linking the partial derivatives of the real and imaginary parts of a function, they establish the precise condition for complex differentiability. #ComplexAnalysis #Mathematics

MathType's tweet photo. When is a complex function truly differentiable? The Cauchy–Riemann equations give us the answer. By linking the partial derivatives of the real and imaginary parts of a function, they establish the precise condition for complex differentiability.

#ComplexAnalysis #Mathematics https://t.co/5i6YVHAEZ2

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Sam Walters ☕️ @SamuelGWalters

26 days ago

The structure of the automorphism group of a complex manifold M, consisting of all holomorphic homeomorphisms M → M, was studied since the late 1800s. Here's a sample of some of the classic results of Hurwitz, Cartan, and Kobayashi. #math #calculus #ComplexAnalysis #algebra

SamuelGWalters's tweet photo. The structure of the automorphism group of a complex manifold M, consisting of all holomorphic homeomorphisms M → M, was studied since the late 1800s. Here's a sample of some of the classic results of Hurwitz, Cartan, and Kobayashi. #math #calculus #ComplexAnalysis #algebra https://t.co/jvcPdz1JUR

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MATHEMATICSLOVER @tiger66377

29 days ago

Guys , I am able to solve general polynomial equation, I am not claiming but somehow it's i find it and if u r interested how i derived it it's given below in this link : https://t.co/REEnYD8wqE #Mathematics #Algebra #Cricket #IndvsWI #Viratkholi #Complexanalysis

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Simone Conradi @S_Conradi

about 1 month ago

Looks 3D, but there's no third coordinate: an IFS of maps ℂ→ℂ, rendered in the Gauss–Argand plane. The apparent relief comes from nested self-similar overlaps, not depth. #builtWithMarimo #python #MathArt #ComplexAnalysis

S_Conradi's tweet photo. Looks 3D, but there's no third coordinate: an IFS of maps ℂ→ℂ, rendered in the Gauss–Argand plane. The apparent relief comes from nested self-similar overlaps, not depth.
#builtWithMarimo #python #MathArt #ComplexAnalysis https://t.co/4AEE89AaHt

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∞ 𝕁uan ℂarlos @jcponcemath

about 1 month ago

Want to explore complex analysis in a more visual and interactive way? 🧠💻 Explore, visualise, and learn complex analysis interactively with this project: https://t.co/hIv4BhB2gw #ComplexAnalysis #Mathematics #MathEducation #Learning

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Chris @chris_juravich

about 2 months ago

#Lobachevsky #ComplexAnalysis Here’s my full solution to the difficult integral posted by @USDescartes, quoted below. I used Lobachevsky’s integral formula and the residue theorem. I put the applicable contour in a reply.

USDescartes

@USDescartes

about 2 months ago

Problem of the Weekend! Okay, this is the evilest integral I've ever invented. Let's see what people can come up with! I worked backwards at each step, so... I'm calling out my integration friends, specifically @chris_juravich, @Ionely_warrior, @CPierre67, @drpkmath, @sonukg4india2, @fpmarin, @aVanishingCycle, @MaureenNeesp6k, and others! Mathematica's numerical integration is off by 3%. I am VERY interested to know if someone can find a shorter way to do it than I did. #POTD #Math #Integration #Impossible

USDescartes's tweet photo. Problem of the Weekend!

Okay, this is the evilest integral I've ever invented. Let's see what people can come up with! I worked backwards at each step, so... I'm calling out my integration friends, specifically @chris_juravich, @Ionely_warrior, @CPierre67, @drpkmath, @sonukg4india2, @fpmarin, @aVanishingCycle, @MaureenNeesp6k, and others! Mathematica's numerical integration is off by 3%. I am VERY interested to know if someone can find a shorter way to do it than I did.

#POTD #Math #Integration #Impossible

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Infinity SI @TheInfinitySI

about 2 months ago

A Traditional Korean Symbol Reimagined Through Complex Geometry 🇰🇷📐 #samtaegeuk #complexanalysis #mathart

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Infinity SI @TheInfinitySI

about 2 months ago

The Strange Transformation That Keeps Circles as Circles 🪞∞ #mobius #complexanalysis #geometry

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From First Principles

@FFPPod

2 months ago

Ever wondered how mathematicians extend functions beyond their obvious limits? Riemann's zeta function uses analytic continuation to map complex numbers, revealing a smooth, unique extension. It's the magic behind 1+2+3+4 = -1/12! #Math #RiemannZeta #ComplexAnalysis

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Simone Conradi @S_Conradi

2 months ago

Each triangle joins the 3 preimages of a boundary point under a degree-3 Blaschke product; every side is tangent to one fixed ellipse with foci at the two nonzero zeros. #builtWithMarimo #Python #Numpy #Matplotlib #ComplexAnalysis #MathArt

Simone Conradi @S_Conradi

2 months ago

Complex analysis is pure beauty: inside the unit disk lies an entire world. For example a Blaschke product colors every point by the phase of its image and each polygon you see connects points that share that exact same color. #builtWithMarimo #python #numpy #matplotlib

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Chris @chris_juravich

3 months ago

#ComplexAnalysis Here’s my residue theorem solution of the problem recently posted by @USDescartes.

USDescartes

@USDescartes

3 months ago

Problem of the Day! Interesting integral! There are at least two different methods you'll have to use. #POTD #Math #Calculus #Trig

USDescartes's tweet photo. Problem of the Day!

Interesting integral! There are at least two different methods you'll have to use.

#POTD #Math #Calculus #Trig https://t.co/PD2HmFLa49

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Sam Walters ☕️ @SamuelGWalters

3 months ago

On non-integer matrix powers. #math #calculus #ComplexAnalysis

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Sam Walters ☕️ @SamuelGWalters

4 months ago

A statement of when the functional #calculus can be used. It tell us when we can form analytic functions f(T) of operators T on Hilbert space, including complex matrices. This definition agrees with complex polynomial functions of T. #math #topology #ComplexAnalysis

SamuelGWalters's tweet photo. A statement of when the functional #calculus can be used. It tell us when we can form analytic functions f(T) of operators T on Hilbert space, including complex matrices. This definition agrees with complex polynomial functions of T. #math #topology #ComplexAnalysis https://t.co/U9ylvpEwST

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Simone Conradi @S_Conradi

4 months ago

Domain coloring of the complex Gauss map F(z) = 1/z − [1/z], with [·] the nearest Gaussian integer. Disks appears because inversion 1/z sends the grid lines around each Gaussian integer to circles through 0. #ComplexAnalysis #MathArt Made with #python #mlx #matplotlib #marimo

S_Conradi's tweet photo. Domain coloring of the complex Gauss map F(z) = 1/z − [1/z], with [·] the nearest Gaussian integer. Disks appears because inversion 1/z sends the grid lines around each Gaussian integer to circles through 0.
#ComplexAnalysis #MathArt

Made with #python #mlx #matplotlib #marimo https://t.co/DjAVSDOOrC

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Sam Walters ☕️ @SamuelGWalters

4 months ago

Various forms of the Fundamental Theorem of #Calculus. #math #MathematicalAnalysis #ComplexAnalysis

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Shounak Das

@TheScienceLoop

5 months ago

Complex Domain Coloring. Visualizing a function in the complex plane where hue represents the phase angle and brightness represents the magnitude. A map of mathematical singularities. #ComplexAnalysis #Mathematics #DataVis

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MathType @MathType

5 months ago

The Laurent series goes where standard power series cannot: by utilizing both positive and negative powers, it allows us to analyze complex functions in the circular zones directly surrounding singular points. #Math #Mathematics #Calculus #STEM #MathType #ComplexAnalysis

MathType's tweet photo. The Laurent series goes where standard power series cannot: by utilizing both positive and negative powers, it allows us to analyze complex functions in the circular zones directly surrounding singular points.

#Math #Mathematics #Calculus #STEM #MathType #ComplexAnalysis https://t.co/MRp3ZyKX1m

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BIRS @BIRS_Math

6 months ago

#NextatBIRS Applications of Harmonic Analysis to Convex Geometry, April 26 - May 1, 2026 https://t.co/onnTlSJS10 #FunctionalAnalysis #ComplexAnalysis #HarmonicAnalysis #EuclideanSpaces #DiscreteGeometry @NSF-MPS #DMSFunded @Innovation_AB @NSERC_CRSNG @CRSNG_NSERC

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Matilda Spicer @MatildaSpicer

6 months ago

April 18, 1907 — Lars Ahlfors was born. A pioneer of complex analysis, he made major contributions to the theory of Riemann surfaces and was one of the first Fields Medalists in 1936. His work still influences mathematics today. 📘✨ #OnThisDay #Mathematics #ComplexAnalysis

MatildaSpicer's tweet photo. April 18, 1907 — Lars Ahlfors was born.
A pioneer of complex analysis, he made major contributions to the theory of Riemann surfaces and was one of the first Fields Medalists in 1936. His work still influences mathematics today. 📘✨
#OnThisDay #Mathematics #ComplexAnalysis https://t.co/KwyaO0WZOU

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