#differentialgeometry risultati di ricerca

Here are some important books about #DifferentialGeometry that will help you learn more and be more interested. Learn with me about the mathematical fabric that affects our world, from the beauty of curves to the mysteries of the universe. 1. Challenge yourself with…

SrinivasR1729's tweet image. Here are some important books about #DifferentialGeometry that will help you learn more and be more interested.  Learn with me about the mathematical fabric that affects our world, from the beauty of curves to the mysteries of the universe.

1. Challenge yourself with…

Differential Geometers to seafarers from age of discovery : #DifferentialGeometry #manifolds

thesilentnin's tweet image. Differential Geometers to seafarers from age of discovery :

#DifferentialGeometry #manifolds

曲線と曲面の微分幾何学. フルテキストがダウンロード可能. #Pogorelov #DifferentialGeometry

Another title that caught my eyes while browsing archive[dot]org for math textbooks translated from Russian was: "Differential Geometry" by "A.V. Pogorelov" A pretty short book (167 pages), but contents seem interesting. Available at: archive.org/details/pogore…

Riazi_Cafe_en's tweet image. Another title that caught my eyes while browsing archive[dot]org for math textbooks translated from Russian was:

"Differential Geometry" by "A.V. Pogorelov"

A pretty short book (167 pages), but contents seem interesting.

Available at: archive.org/details/pogore…


How about differential geometry once in a while?(たまには微分幾何学でもいかが?) #mathematics #DifferentialGeometry

R3dYJFlmC93Cvni's tweet image. How about differential geometry once in a while?(たまには微分幾何学でもいかが?)

#mathematics #DifferentialGeometry

***Breaking News*** Earth is flat! at least locally - and adding up many small flat areas ends up in a flat surface - at least to good approximation 😉 #differentialGeometry

entropie42's tweet image. ***Breaking News***

Earth is flat!

at least locally - and adding up many small flat areas ends up in a flat surface - at least to good approximation 😉

#differentialGeometry

On August 30, 1819, Joseph Serret was born. He was a French mathematician known for the Frenet–Serret formulas. #DifferentialGeometry #Geometry

diagonalizando's tweet image. On August 30, 1819, Joseph Serret was born. He was a French mathematician known for the Frenet–Serret formulas.
#DifferentialGeometry #Geometry
diagonalizando's tweet image. On August 30, 1819, Joseph Serret was born. He was a French mathematician known for the Frenet–Serret formulas.
#DifferentialGeometry #Geometry

🚀 Exciting News! ISDIGA 2025 – International Symposium on Differential Geometry and Applications is happening on July 3-4, 2025! Join top researchers & scholars to explore the latest in Differential Geometry. Stay tuned for updates! 🔗 #ISDIGA2025 #DifferentialGeometry

drinanunal's tweet image. 🚀 Exciting News! ISDIGA 2025 – International Symposium on Differential Geometry and Applications is happening on July 3-4, 2025!
Join top researchers & scholars to explore the latest in Differential Geometry. Stay tuned for updates! 🔗
#ISDIGA2025 #DifferentialGeometry

(Open Access) Differential Geometry: From Elastic Curves to Willmore Surfaces - freecomputerbooks.com/Differential-G… Look for "Read and Download Links" section to download. Follow/Connect me if you like this post. #Geometry #DifferentialGeometry #Topology #math #mathematics

ecomputerbooks's tweet image. (Open Access) Differential Geometry: From Elastic Curves to Willmore Surfaces - freecomputerbooks.com/Differential-G…

Look for "Read and Download Links" section to download. Follow/Connect me if you like this post.

#Geometry #DifferentialGeometry #Topology #math #mathematics

(Open Access) Functional Differential Geometry - freecomputerbooks.com/Functional-Dif… Look for "Read and Download Links" section to download. Follow/Connect me if you like this post. #Geometry #DifferentialGeometry #topology #math #mathematics

ecomputerbooks's tweet image. (Open Access) Functional Differential Geometry - freecomputerbooks.com/Functional-Dif…

Look for "Read and Download Links" section to download. Follow/Connect me if you like this post.

#Geometry #DifferentialGeometry #topology #math #mathematics

Read #FeaturePaper "A Differential-Geometric Approach to Quantum Ignorance Consistent with Entropic Properties of Statistical Mechanics" from Shannon Ray et al. mdpi.com/1099-4300/25/5… #differentialgeometry #entanglemententropy #quantuminformation #statisticalphysics #ignorance

Entropy_MDPI's tweet image. Read #FeaturePaper "A Differential-Geometric Approach to Quantum Ignorance Consistent with Entropic Properties of Statistical Mechanics" from Shannon Ray et al. mdpi.com/1099-4300/25/5…

#differentialgeometry
#entanglemententropy
#quantuminformation
#statisticalphysics
#ignorance

One of the best and easiset book to start learning Curves and Surfaces, first step to Differential Geometry. A complete review with TOC here: youtube.com/watch?v=LorGhy… #differentialgeometry #Math #booklovers #Geometry #noneuclideangeometry

Physicsfor6773's tweet image. One of the best and easiset book to start learning Curves and Surfaces, first step to Differential Geometry.

A complete review with TOC here:
youtube.com/watch?v=LorGhy…

#differentialgeometry #Math #booklovers #Geometry #noneuclideangeometry

Sometimes, I do miss the good old days in school. 🥲 You can focus on whatever you like. #Relativity #Maths #DifferentialGeometry

Chrispun_0518's tweet image. Sometimes, I do miss the good old days in school. 🥲 You can focus on whatever you like.

#Relativity
#Maths 
#DifferentialGeometry

📢Pleased to announce our latest work "Riemannian Geometry and Molecular Similarity II: Kähler Quantization" with Stuart Hall, Thomas Murphy (@csuf) and @ColeGroupNCL Now out: arxiv.org/abs/2301.04424 @ChemistryNCL @NCLMathsStats #DifferentialGeometry #chemoinformatics #LBVS

rachaelpirie203's tweet image. 📢Pleased to announce our latest work "Riemannian Geometry and Molecular Similarity II: Kähler Quantization" with Stuart Hall, Thomas Murphy (@csuf) and @ColeGroupNCL

Now out: arxiv.org/abs/2301.04424 

@ChemistryNCL @NCLMathsStats #DifferentialGeometry #chemoinformatics #LBVS

Based on classic #differentialgeometry needed to understand deterministic manifolds Prof. Søren Hauberg showed how to turn the mathematical concepts into simple algorithms that allow for principled #dataanalysis over learned manifolds. #ScaDSAISummerSchool24

Sca_DS's tweet image. Based on classic #differentialgeometry needed to understand deterministic manifolds Prof. Søren Hauberg showed how to turn the mathematical concepts into simple algorithms that allow for principled #dataanalysis over learned manifolds. 
#ScaDSAISummerSchool24

Embark on a journey to master differential geometry! 🌐 Join Beng and friends as they explore curved surfaces, Ricci curvature, and black holes. Read a free chapter now and discover the beauty of geometry: shorturl.at/2tqFG #DifferentialGeometry #Mathematics


[Book] Lugo's 2021 "Differential Geometry in Physics" is an excellent concise guide, spanning from vector basics to bundle concepts, now freely accessible thanks to the University of North Carolina. libres.uncg.edu/ir/uncw/f/lugo… #DifferentialGeometry #Physics #Math #Education

AyyoubAkbari's tweet image. [Book]

Lugo's 2021 "Differential Geometry in Physics" is an excellent concise guide, spanning from vector basics to bundle concepts, now freely accessible thanks to the University of North Carolina.

libres.uncg.edu/ir/uncw/f/lugo…

#DifferentialGeometry #Physics #Math #Education

Riemann Tensor is one of the ways to find out the curvature of the space. But it's component form is very hard to remember. Is there a trick to remember it?: rousan.netlify.app/pages/physics/… #differentialgeometry #generalrelativity #cosmology #astrophysics #relativity #physics #math

AustinRousan's tweet image. Riemann Tensor is one of the ways to find out the curvature of the space. But it's component form is very hard to remember. Is there a trick to remember it?: 
rousan.netlify.app/pages/physics/…

#differentialgeometry #generalrelativity #cosmology #astrophysics #relativity #physics #math

An application of topological invariance of de Rham Cohomology: Let M be a smooth manifold. In each point of M there is a neighborhood such that every closed form is exact. #DifferentialGeometry #Manifolds


Nessun risultato per "#differentialgeometry"

楽しそうな雰囲気だけ感じられるdiscrete differential geometryの研究 arxiv.org/pdf/2006.14461… やっぱ時代はDDGでしょう 勉強したことないけど #DifferentialGeometry

Submersion13's tweet image. 楽しそうな雰囲気だけ感じられるdiscrete differential geometryの研究
arxiv.org/pdf/2006.14461…

やっぱ時代はDDGでしょう
勉強したことないけど

#DifferentialGeometry
Submersion13's tweet image. 楽しそうな雰囲気だけ感じられるdiscrete differential geometryの研究
arxiv.org/pdf/2006.14461…

やっぱ時代はDDGでしょう
勉強したことないけど

#DifferentialGeometry

Frenet–Serret formulas describe the derivatives of the tangent, normal, and binormal unit vectors of a three-dimensional curve, in terms of each other and the curvature and torsion of the curve. They're key in #DifferentialGeometry. #MathType

MathType's tweet image. Frenet–Serret formulas describe the derivatives of the tangent, normal, and binormal unit vectors of a three-dimensional curve, in terms of each other and the curvature and torsion of the curve. They're key in #DifferentialGeometry. #MathType

Today in 1777, Carl Friedrich Gauss, the prince of mathematics, was born. One of the few mathematical giants that needs no introduction: you will stumble upon #Gauss' name in #Algebra, #DifferentialGeometry, #NumberTheory, and basically most fields in #Mathematics. #MathType

MathType's tweet image. Today in 1777, Carl Friedrich Gauss, the prince of mathematics, was born. One of the few mathematical giants that needs no introduction: you will stumble upon #Gauss' name in #Algebra, #DifferentialGeometry, #NumberTheory, and basically most fields in #Mathematics. #MathType

Astonishing feats mark Riemann's career: he gave #NumberTheory the Zeta function and the Riemann Hypothesis, laid the foundations of general relativity with #DifferentialGeometry and gave #Calculus the first rigorous formulation of the integral, the Riemann Integral. #MathType

MathType's tweet image. Astonishing feats mark Riemann's career: he gave #NumberTheory the Zeta function and the Riemann Hypothesis, laid the foundations of general relativity with #DifferentialGeometry and gave #Calculus the first rigorous formulation of the integral, the Riemann Integral. #MathType

The Gauss-Bonnet Theorem describes curvature on a surface. It can be used to prove that the angles of any triangle add up to exactly pi rad, but only on a plane. On a sphere they add up to more than pi, on a hyperboloid they add up to less than pi #DifferentialGeometry #MathType

MathType's tweet image. The Gauss-Bonnet Theorem describes curvature on a surface. It can be used to prove that the angles of any triangle add up to exactly pi rad, but only on a plane. On a sphere they add up to more than pi, on a hyperboloid they add up to less than pi #DifferentialGeometry #MathType

Joseph Antoine Ferdinand Plateau was born today in 1801. He studied the #Physics of soap bubbles. Because soap bubbles form minimal surfaces, the mathematical problem of finding the minimal surface given a boundary in #DifferentialGeometry is called Plateau's Problem. #MathType

MathType's tweet image. Joseph Antoine Ferdinand Plateau was born today in 1801. He studied the #Physics of soap bubbles. Because soap bubbles form minimal surfaces, the mathematical problem of finding the minimal surface given a boundary in #DifferentialGeometry is called Plateau's Problem. #MathType

The mathematical problem of finding the minimal surface given a boundary in #DifferentialGeometry is called Plateau's Problem, in honor of Joseph Antoine Ferdinand Plateau who studied the #Physics of soap bubbles, that form minimal surfaces. #MathType

MathType's tweet image. The mathematical problem of finding the minimal surface given a boundary in #DifferentialGeometry is called Plateau's Problem, in honor of Joseph Antoine Ferdinand Plateau who studied the #Physics of soap bubbles, that form minimal surfaces. #MathType

Hadamard's Lemma is a close relative to the multidimensional Taylor series expansion. It tells us that smooth functions behave more like polynomials than one might expect, serving as a bridge between #DifferentialGeometry and #AlgebraicGeometry #MathType

MathType's tweet image. Hadamard's Lemma is a close relative to the multidimensional Taylor series expansion. It tells us that smooth functions behave more like polynomials than one might expect, serving as a bridge between #DifferentialGeometry and #AlgebraicGeometry #MathType

Here are some important books about #DifferentialGeometry that will help you learn more and be more interested. Learn with me about the mathematical fabric that affects our world, from the beauty of curves to the mysteries of the universe. 1. Challenge yourself with…

SrinivasR1729's tweet image. Here are some important books about #DifferentialGeometry that will help you learn more and be more interested.  Learn with me about the mathematical fabric that affects our world, from the beauty of curves to the mysteries of the universe.

1. Challenge yourself with…

Kitabın yayınlanmasının üzerinden 4 yıl geçti. Bu kitapta ortaya konan fikirler ve kavramlar gelişti ve bağımsız araştırma alanları haline geldi. #geometry #differentialgeometry #manifoldtheory

bayramsahin's tweet image. Kitabın yayınlanmasının üzerinden 4 yıl geçti.  Bu kitapta ortaya konan fikirler ve kavramlar gelişti ve bağımsız araştırma alanları haline geldi. #geometry #differentialgeometry #manifoldtheory

Our paper "Perturbation Robust Representations of Topological Persistence Diagrams" got accepted to #ECCV2018 😀 Paper: arxiv.org/abs/1807.10400 #ComputationalTopology #DifferentialGeometry #ComputerVision #MachineLearning #GeometricMediaLab #ECCV18

AnirudhSom's tweet image. Our paper "Perturbation Robust Representations of Topological Persistence Diagrams" got accepted to #ECCV2018 😀
Paper: arxiv.org/abs/1807.10400
#ComputationalTopology #DifferentialGeometry #ComputerVision #MachineLearning #GeometricMediaLab #ECCV18

The Gauss-Bonnet theorem talks about curvature on a surface. It also proves that the sum of angles of a triangle is exactly pi, but only on a plane. On a sphere they sum more than pi, on a pseudosphere they sum less than pi #DifferentialGeometry #MathType

MathType's tweet image. The Gauss-Bonnet theorem talks about curvature on a surface. It also proves that the sum of angles of a triangle is exactly pi, but only on a plane. On a sphere they sum more than pi, on a pseudosphere they sum less than pi #DifferentialGeometry #MathType

Gravity waves over La Jolla form a one-form pierced by a contrail vector dual. #CloudMath #DifferentialGeometry #Weather

DrBrianKeating's tweet image. Gravity waves over La Jolla form a one-form pierced by a contrail vector dual. #CloudMath #DifferentialGeometry #Weather

“All the way with Gauss-Bonnet” Not your average textbook cover #spivak #differentialgeometry

cba's tweet image. “All the way with Gauss-Bonnet”

Not your average textbook cover 

#spivak #differentialgeometry

An important idea in #DifferentialGeometry is that curvature provides a shape description that doesn't depend on coordinates. Yet et al use this fact to build a generative model for 3D shapes that captures detailed and highly nonconvex folds and wrinkles: onlinelibrary.wiley.com/doi/full/10.11…

keenanisalive's tweet image. An important idea in #DifferentialGeometry is that curvature provides a shape description that doesn't depend on coordinates.

Yet et al use this fact to build a generative model for 3D shapes that captures detailed and highly nonconvex folds and wrinkles: onlinelibrary.wiley.com/doi/full/10.11…

"A portion of the Enneper surface, rotating” by @gregeganSF Source and information: bit.ly/2ensIXf For more: bit.ly/2WxEVz0 #maths #differentialgeometry #algebraicgeometry #EnneperSurface


How about differential geometry once in a while?(たまには微分幾何学でもいかが?) #mathematics #DifferentialGeometry

R3dYJFlmC93Cvni's tweet image. How about differential geometry once in a while?(たまには微分幾何学でもいかが?)

#mathematics #DifferentialGeometry

Gauss-Bonnet is often used as the first example of a "local-global" theorem in #DifferentialGeometry, but there's a much easier one: If you know the total curvature along the boundary of a planar domain, you can deduce the number of holes (n).

keenanisalive's tweet image. Gauss-Bonnet is often used as the first example of a "local-global" theorem in #DifferentialGeometry, but there's a much easier one:

If you know the total curvature along the boundary of a planar domain, you can deduce the number of holes (n).

Loading...

Something went wrong.


Something went wrong.


United States Trends