Видео ютуба по тегу Гринфельд

Book Review,
Book Review, " Introduction to Tensor Analysis and the Calculus of Moving Surfaces", Pavel Grinfeld
ТОКИО | Мой dream trip в Японию
ТОКИО | Мой dream trip в Японию
The SIXTH of the seven beauties. The integral of position vector dotted with unit normal.
The SIXTH of the seven beauties. The integral of position vector dotted with unit normal.
The FIFTH of the seven beauties. The integral of position vector dotted with unit tangent.
The FIFTH of the seven beauties. The integral of position vector dotted with unit tangent.
The FOURTH of the seven beauties. The integral of position vector dotted curvature normal.
The FOURTH of the seven beauties. The integral of position vector dotted curvature normal.
The THIRD of the seven beauties. The integral of unit normal over a curve.
The THIRD of the seven beauties. The integral of unit normal over a curve.
The SECOND of the seven beauties! The integral of curvature normal over a curve.
The SECOND of the seven beauties! The integral of curvature normal over a curve.
The FIRST of the seven beauties! The integral of unit tangent over a curve.
The FIRST of the seven beauties! The integral of unit tangent over a curve.
The Expression for the Arc Length of a Curve in Cartesian Coordinates
The Expression for the Arc Length of a Curve in Cartesian Coordinates
The Geometric Expression for the Arc Length of a Curve
The Geometric Expression for the Arc Length of a Curve
From Physical to Arithmetic Integrals - Achieving Complete Agreement with Intuition
From Physical to Arithmetic Integrals - Achieving Complete Agreement with Intuition
Исламский радикализм. Воспитание ненависти.
Исламский радикализм. Воспитание ненависти.
From Physical to Arithmetic Integrals - How to Achieve Invariance
From Physical to Arithmetic Integrals - How to Achieve Invariance
Converting a Physical Integral into an Arithmetic One: Identifying the Challenge
Converting a Physical Integral into an Arithmetic One: Identifying the Challenge
Why Change of Variables Is Often an Inherently Ambiguous Task
Why Change of Variables Is Often an Inherently Ambiguous Task
The Derivative of the Inverse Function, or How to Reparameterize a Curve
The Derivative of the Inverse Function, or How to Reparameterize a Curve
The Derivative of the Inverse Function - Why It Is Confusing (and how to eventually fix it)
The Derivative of the Inverse Function - Why It Is Confusing (and how to eventually fix it)
Integration by Substitution Is an Application of the Chain Rule
Integration by Substitution Is an Application of the Chain Rule
The Need for Arbitrary Parameterizations of Curves
The Need for Arbitrary Parameterizations of Curves