👨‍💼 CUSTOMER CARE NO +918468865271

⭐ TOP RATED SELLER ON AMAZON, FLIPKART, EBAY & WALMART

🏆 TRUSTED FOR 10+ YEARS

  • From India to the World — Discover Our Global Stores

🚚 Extra 10% + Free Shipping? Yes, Please!

Shop above ₹2000 and save 10% instantly—on us!

THANKYOU10

Applications of Tensor Analysis (Dover Books on Mathematics)

Sale price Rs.1,209.00 Regular price Rs.1,611.00
Tax included


Genuine Products Guarantee

We guarantee 100% genuine products, and if proven otherwise, we will compensate you with 10 times the product's cost.

Delivery and Shipping

Products are generally ready for dispatch within 1 day and typically reach you in 3 to 5 days.

Get 100% refund on non-delivery or defects

On Prepaid Orders

Book Details:

  • Publisher: Dover

  • Author: A.J. McConnell

  • Language: English

  • Binding: Paperback

  • Edition: New

  • ISBN: 9780486603735

  • Number of Pages: 352

  • Dimensions: 7.9 x 5.0 x 1.0 inches

  • Part Number: Ill.

  • Release Date: 28-03-2003

About The Book:

This book by A.J. McConnell serves as a comprehensive guide to tensor theory and its applications across several fields of advanced mathematics. Aimed at advanced college students, it begins with the essential principles and notations of tensor theory, before delving into the geometric treatment of tensor algebra. The text also covers tensor differentiation theory, offering a robust foundation in the concepts of tensor calculus.

McConnell applies these theoretical frameworks to real-world applications in dynamics, electricity, elasticity, and hydrodynamics, making this text a valuable resource for anyone working in physics, engineering, or applied mathematics. The book is broken down into four main sections: algebraic preliminaries, algebraic geometry, differential geometry, and applied mathematics. These sections cover a broad range of essential topics, including conic sections, affine transformations, and the fundamentals of surface geometry, as well as applications like the dynamics of particles and rigid bodies, electromagnetism, and even special relativity.

Ideal for:

  • Advanced undergraduate or graduate students in mathematics or physics.

  • Professionals seeking to understand or apply tensor analysis in various scientific domains.