Help Finding Cartesian Tensor Books

Thread starter mkbh_10
Start date Dec 9, 2008
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Cartesian Tensors

In summary, a Cartesian tensor is a mathematical object used to describe how quantities change under different coordinate systems. It is essential in understanding scientific theories and equations, particularly in mechanics, electromagnetism, and fluid dynamics. Some recommended books for learning about Cartesian tensors include "Introduction to Tensor Calculus and Continuum Mechanics" by John H. Heinbockel and "Tensor Analysis: Theory and Applications" by I. S. Sokolnikoff and R. M. Redheffer. There are also online resources available such as Khan Academy, MIT OpenCourseWare, and Math Insight. Being knowledgeable about Cartesian tensors can be useful in research, as it is commonly used in equations and models in various scientific fields.

Dec 9, 2008

mkbh_10

I am not able to find good books on this topic on net so if any 1 can help me i will be grateful .

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Dec 10, 2008

mkbh_10

Will any1 reply .

Dec 10, 2008

Prologue

Maybe this will help, it is the first thread in the calculus section of this part of the forum.

https://www.physicsforums.com/showthread.php?t=101414

Mar 23, 2009

de_brook

sokonikoff I.S, Tensor Theory

1. What is a Cartesian tensor?

A Cartesian tensor is a mathematical object that describes how quantities, such as vectors and scalars, change in different directions and under different coordinate systems. It is used in various fields of science, such as physics and engineering, to describe physical phenomena.

2. Why do I need to learn about Cartesian tensors?

Cartesian tensors are essential in understanding the mathematical foundations of many scientific theories and equations. They are particularly important in fields such as mechanics, electromagnetism, and fluid dynamics.

3. What are some good books for learning about Cartesian tensors?

Some popular books for learning about Cartesian tensors include "Introduction to Tensor Calculus and Continuum Mechanics" by John H. Heinbockel, "Tensor Analysis: Theory and Applications" by I. S. Sokolnikoff and R. M. Redheffer, and "A Student's Guide to Vectors and Tensors" by Daniel Fleisch.

4. Are there any online resources for learning about Cartesian tensors?

Yes, there are many online resources available for learning about Cartesian tensors. Some websites that offer tutorials and explanations include Khan Academy, MIT OpenCourseWare, and Math Insight.

5. How can I apply my knowledge of Cartesian tensors in my research?

Cartesian tensors are used in various scientific fields, so depending on your research area, you may encounter them in equations and models. Being familiar with Cartesian tensors can help you better understand and analyze these equations, and potentially lead to new discoveries and insights in your research.