**Tensor Trigonometry**

by A.S. Ninul

**Publisher**: FIZMATLIT 2021**ISBN/ASIN**: 5940522785**ISBN-13**: 9785940522782**Number of pages**: 320

**Description**:

The tensor trigonometry is development of the flat scalar trigonometry from Leonard Euler classic forms into general multi-dimensional tensor forms with vector and scalar orthoprojections and with step by step increasing complexity and opportunities. Described in the book are fundamentals of this new mathematical subject with many initial examples of its applications.

Download or read it online for free here:

**Read online**

(online reading)

## Similar books

**An Introduction to Tensors for Students of Physics and Engineering**

by

**Joseph C. Kolecki**-

**Glenn Research Center**

The book should serve as a bridge to the place where most texts on tensor analysis begin. A semi-intuitive approach to those notions underlying tensor analysis is given via scalars, vectors, dyads, triads, and similar higher-order vector products.

(

**10480**views)

**A Gentle Introduction to Tensors**

by

**Boaz Porat**-

**Technion**

The book discusses constant tensors and constant linear transformations, tensor fields and curvilinear coordinates, and extends tensor theory to spaces other than vector spaces, namely manifolds. Written for the benefits of Engineering students.

(

**10535**views)

**Functional and Structured Tensor Analysis for Engineers**

by

**R. M. Brannon**-

**The University of Utah**

A step-by-step introduction to tensor analysis that assumes you know nothing but basic calculus. Considerable emphasis is placed on a notation style that works well for applications in materials modeling, but other notation styles are also reviewed.

(

**17069**views)

**Introduction to Vectors and Tensors Volume 2: Vector and Tensor Analysis**

by

**Ray M. Bowen, C.-C. Wang**

The textbook presents introductory concepts of vector and tensor analysis, suitable for a one-semester course. Volume II discusses Euclidean Manifolds followed by the analytical and geometrical aspects of vector and tensor fields.

(

**20393**views)