Fundraising September 15, 2024 – October 1, 2024 About fundraising

Diferentiable Manifolds - Section C Course 2003 (Lecture...

Main
Mathematics
Diferentiable Manifolds - Section C...

Diferentiable Manifolds - Section C Course 2003 (Lecture Notes)

Nigel Hitchin

0 / 0

How much do you like this book?

What’s the quality of the file?

Download the book for quality assessment

What’s the quality of the downloaded files?

Categories:

Year:

2003

Publisher:

Nigel Hitchin

Language:

english

Pages:

83

File:

PDF, 1.12 MB

IPFS:

,

english, 2003

Read Online

Conversion to is in progress

Conversion to is failed

You may be interested in

Atiyah, Michael Francis; Hitchin, Nigel J. — The geometry and dynamics of magnetic monopoles

Guillemin V. — Multilinear algebra and differential forms for beginners

Wulf Rossmann — Lectures on Differential Geometry

Gabrile Lugo — Differential Geometry in Physics (Lecture Notes)

Reyer Sjamaar — Manifolds and Differential Forms

Reyer Sjamaar — Manifolds and differential forms

Woll J.W. — Functions of several variables

Reyer Sjamaar — Manifolds and Differential Forms

J. A. Ross, ed. Dexter Chua — Differential Geometry

() — ()

Victor Guillemin — 18.952 - Theory Of Differential Forms [Lecture notes]

Victor Guillemin — 18.952 - Theory Of Differential Forms [Lecture notes]

M. Dafermos, E. Belmont — A course in Differential Geometry [Lecture notes]

null — GTM94-Foundations of Differentiable Manifolds and Lie Groups1983

Sjamaar — Manifolds and Differential Forms (2006)

Paul Loya — An introductory course in differential geometry and the Atiyah-Singer index theorem

Hitchin N. — Differentiable manifolds

Lee J.M. — Differential geometry, analysis, and physics

Lugo G. — Differential geometry and physics

— Manifolds and transformation groups 001

Lee J.M. — Differential Geometry, Analysis and Physics

J. Lee — Differential Geometry. Analysis and Physics

Sjamaar R. — Manifolds and differential forms

Victor Guillemin — Multilinear Algebra and Differential Forms For Beginners (Fall 2010 MIT Notes)

Loring W. Tu — An Introduction to Manifolds

Anadi Jiban Das — Tensors: the mathematics of relativity theory and continuum mechanics

Shigeyuki Morita, 森田茂之 — Geometry of Differential Forms

Renteln P. — Manifolds, Tensors and Forms

Frank W. Warner (auth.) — Foundations of Differentiable Manifolds and Lie Groups

Loring W. Tu — An Introduction to Manifolds: Second Edition

Loring W. Tu — An Introduction to Manifolds: Second Edition

Gregory L. Naber — Topology, Geometry and Gauge fields: Interactions

Dennis Barden, Charles B. Thomas — An Introduction to Differential Manifolds

Claudio Gorodski — Smooth Manifolds

Leonor Godinho, José Natário — An Introduction to Riemannian Geometry: With Applications to Mechanics and Relativity

Joaquim M. Domingos — Geometrical properties of vectors and covectors: introductory survey

Most frequently terms