Examples of 'differential geometry' in a sentence
Meaning of "differential geometry"
Differential geometry is a branch of mathematics that focuses on studying curves, surfaces, and other geometric objects. It deals with properties that are preserved under continuous transformations, along with concepts like curvature, tangent spaces, and Riemannian metrics. This field has applications in physics, computer graphics, and general relativity
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- The study of geometry, especially geometric structures on differentiable manifolds, using techniques from calculus, linear algebra and multilinear algebra.
How to use "differential geometry" in a sentence
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differential geometry
As a mathematician he worked on differential geometry and topology.
In differential geometry a mapping is conformal when angles are preserved.
Her main academic interest is differential geometry.
Differential geometry and moving frames.
Her primary research subject is differential geometry.
See differential geometry of surfaces.
French mathematician dealing with differential geometry.
Differential geometry and topology.
This is a list of differential geometry topics.
Partial derivatives are used in vector calculus and differential geometry.
Her research concerns differential geometry and metric spaces.
Complex forms have broad applications in differential geometry.
I am using differential geometry to perfect the chocolate chip cookie.
In the beginning the classical differential geometry was developed.
The differential geometry of curves.
See also
His area of research is differential geometry.
So to understand differential geometry you need to understand at least some topology.
The problem has important relevance in differential geometry.
Rudiments of differential geometry of curves.
His areas of research are geometric analysis and differential geometry.
The symbol is also used in differential geometry to denote a connection.
He also worked on invariant theory and projective differential geometry.
Analytic and differential geometry.
The study of calculus on differentiable manifolds is known as differential geometry.
See also the glossary of differential geometry and topology.
Gauge theories are usually discussed in the language of differential geometry.
Foundations of differential geometry.
General relativity is described mathematically in the language of differential geometry.
He published his work on the differential geometry of convex curves.
Principal bundles have important applications in topology and differential geometry.
His main interests are differential geometry and dynamical systems theory.
We present some cases applied to teaching such as dynamics differential geometry.
It uses the mathematics of differential geometry and tensor to describe gravity.
He was most famous for his contributions to convex and differential geometry.
Discrete differential geometry.
Such surfaces play a fundamental role in modern research in differential geometry.
A course in differential geometry.
This work spurred the purely mathematical development of differential geometry.
Branches of differential geometry.
Differential forms play a major role in diverse areas of differential geometry.
Differential topology and differential geometry are first characterized by their similarity.
The tools used are taken from differential geometry.
Differential geometry uses tools from calculus to study problems involving curvature.
The simplest results are in the differential geometry of curves.
Discrete differential geometry is the study of discrete counterparts of notions in differential geometry.
The geometry of physics is differential geometry.
Differential geometry is the study of curved spaces using the techniques of calculus.
Christoffel also contributed to the differential geometry of surfaces.
With the rise of differential geometry the exterior algebra was applied to differential forms.
It has led to numerous advances in differential geometry and topology.
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