Mathematics for the Physical Sciences

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The book begins with a short review of a few topics that should be familiar to the student from a general physics course. Students will have already become acquainted with vectors in the general physics course.

School of Mathematical and Physical Sciences

The notion of magnetic flux provides a physical connection with the integral theorems of vector calculus. Ordinary differential equations are introduced in Chapter 5. The book is written nicely and can be very helpful for the students of physics who need mathematical background tailored especially for their needs.

The author bases the mathematical discussions on specific physical problems to provide a basis for developing mathematical intuition.

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It has no exercises, it is skimpy on examples and most of these occur towards the end of the text , and it has a ridiculous cover price. About the first third of the book deals with complex analysis, although little use is made of it later.


  1. Physical sciences and mathematics;
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  4. The last half of the book deals with differential equations and boundary value problems. Very Bad Features: 1 No exercises. The author attempts to justify this in the Foreword p.

    Happily the table of contents is very detailed. There are a moderate number of typographical errors, usually not confusing.

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    • Directorate for Mathematical and Physical Sciences (MPS) | NSF - National Science Foundation;
    • Faculty of Mathematics and Physical Sciences;
    • Program Opportunities.
    • Mathematics for the Physical Sciences.

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