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Weintraub S. — Differential Forms. A complement to vector calculus
Weintraub S. — Differential Forms. A complement to vector calculus



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Название: Differential Forms. A complement to vector calculus

Автор: Weintraub S.

Аннотация:

This text is one of the first to treat vector calculus using differential forms in place of vector fields and other outdated techniques. Geared towards students taking courses in multivariable calculus, this innovative book aims to make the subject more readily understandable. Differential forms unify and simplify the subject of multivariable calculus, and students who learn the subject as it is presented in this book should come away with a better conceptual understanding of it than those who learn using conventional methods.


Язык: en

Рубрика: Математика/Анализ/Тензорный анализ, формы/

Статус предметного указателя: Готов указатель без номеров страниц

ed2k: ed2k stats

Год издания: 1997

Количество страниц: 256

Добавлена в каталог: 22.10.2004

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
$d^2=0$
$\varphi^1$
$\varphi^2$
1-form
Area
Atlas
Atlas smooth
Cap-independence
Contravariant      
Coordinate chart      
Coordinate patch      
Cotangent vector      
Covariant      
Curl      
Curve      
Curve closed      
Curve simple      
CYCLE      
De Rham cohomology      
Degree      
Diffeomorphism      
Differential form
Differential form closed      
Differential form exact      
Differential form multiplication      
Differential graded algebra
Directional derivative
Divergence      
Divergence theorem      
Energy
Energy conservation of
Exterior derivative
Flux integral      
Fundamental correspondence      
Fundamental theorem of calculus      
Gauss's theorem
Generalized Stokes's theorem
Gradient
Green's theorem
Harmonic function
Hodge *-operator
Homology      
Implicit function theorem      
Integral of 0-form
Integral of 1-form      
Integral of 2-form      
Integral of 3-form
Integral of k-form      
Jacobian
k-form
Laplacian
Leibniz rule      
Line integral      
Manifold
Manifold boundary of
Manifold closed      
Manifold compact      
Manifold interior of      
Manifold oriented      
Manifold parallelizable      
Manifold smooth      
Moebius strip      
Orientation      
Orientation induced      
Orientation standard
Orientation standard of a graph      
Path-independence      
Permutation
Poincare's lemma
Potential      
Pull-back      
Push-forward      
Region      
Region contractible      
Region path-connected      
Region simply connected      
Region star-shaped      
Regular value      
Smooth map      
Stokes's theorem      
Symmetric group      
Tangent vector      
Tiling      
Vector field      
Vector field conservative
Vector field inverse square      
Volume integral
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