Fr. 79.00

Structures On Differentiable Manifolds and Its Submanifolds

English, German · Paperback / Softback

Shipping usually within 2 to 3 weeks (title will be printed to order)

Description

Read more

Differential geometry is a wide domain of modern mathematics, whose significance is increasing at present. The theory of structures on manifolds is very interesting topic of modern differential geometry. The differential geometric aspects of submanifolds of manifolds with certain structures are vast and very fruitful fields for Riemannian geometry. The book is intended to serve the researchers and post graduate students at various Universities who are interested in the field of differential geometry. "Structures On Differentiable Manifolds and Its Submanifolds" discusses the theory of various structures on differentiable manifolds and its submanifolds.The global treatment of coordinate free method is followed to derive the results. The lucid presentation of the contents will certainly serve the purpose for which it is meant.

About the author










Dr. Shyam Kishor is presently working as a Sr. Assistant Professor in the Department of Mathematics and Astronomy, University of Lucknow, Lucknow, India. He was awarded his doctorate degree in mathematics from University of Lucknow, Lucknow, India. His area of interest is Differential Geometry and Algebra.

Product details

Authors Shyam Kishor
Publisher LAP Lambert Academic Publishing
 
Languages English, German
Product format Paperback / Softback
Released 01.01.2015
 
EAN 9783659774447
ISBN 978-3-659-77444-7
No. of pages 128
Subject Natural sciences, medicine, IT, technology > Mathematics > Geometry

Customer reviews

No reviews have been written for this item yet. Write the first review and be helpful to other users when they decide on a purchase.

Write a review

Thumbs up or thumbs down? Write your own review.

For messages to CeDe.ch please use the contact form.

The input fields marked * are obligatory

By submitting this form you agree to our data privacy statement.