**Best Reference Books on Vector Analysis**, which are used by students of top universities, and colleges. This will help you choose the right book depending on if you are a beginner or an expert. Here is the complete list of

**Vector Analysis Books**with their authors, publishers, and an unbiased review of them as well as links to the Amazon website to directly purchase them. If permissible, you can also download the free PDF books on Vector Analysis below.

1."VECTOR ANALYSIS: Schaum’s Outlines Series" by Murray Spiegel and Seymour Lipschutz
“VECTOR ANALYSIS: Schaum’s Outlines Series” Book Review: The book is a comprehensive guide to vector analysis. Written by Murray Spiegel and Seymour Lipschutz, the book offers clear explanations and practice problems to help readers grasp the concepts of vector algebra and calculus. It covers topics such as vectors in n-space, vector operations, line and surface integrals, and theorems of Gauss, Stokes, and Green. The book is a valuable resource for students and professionals in the fields of mathematics, physics, engineering, and computer science.
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2."A Text Book of Vector Analysis" by Narayan Shanti and Mittal P K
“A Text Book of Vector Analysis” Book Review: This book covers the basics of vectors, including multiplication of vectors by scalars, addition of vectors, vector product, and scalar triple product. It also explains the geometry of vectors using Cartesian coordinates. The book includes appendices that cover additional topics, such as statics with vectors, vector-valued functions of scalar variables, differential operations, and integral transformers.
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3."Elementary Vector Analysis with Application to Geometry and Physics (Classic Reprint)" by C E Weatherburn
“Elementary Vector Analysis with Application to Geometry and Physics (Classic Reprint)” Book Review: This book explains the benefits of using geometry and mechanics in elementary vector analysis. It covers various topics like vector analysis using a straight line, plane, sphere and twisted curve. The basic principles are described in the context of mechanics concepts. The paragraph also includes theorems related to moments, parallel forces, couples and the equilibrium of bodies.
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4."Vector Analysis" by Duraipandian
“Vector Analysis” Book Review: This book is intended for college-level students studying physics, mathematics, and engineering. It covers differentiation as it applies to geometry and vector functions, including the gradient of a scalar point function. It also explains divergence and curl of vector point functions and covers integral theorems, surface integrals, and line integrals.
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5."Solutions to Weatherburn's Elementary Vector Analysis: With Applications to Geometry and Mechanics" by Rajnikant Sinha
“Solutions to Weatherburn’s Elementary Vector Analysis: With Applications to Geometry and Mechanics” Book Review: This book is a helpful guide for undergraduate students and those appearing in competitive examinations. It covers topics such as kinematics and dynamics of particles and rigid bodies, and provides detailed solutions. The book also includes discussions on the concepts of statics of rigid bodies.
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6."Vector Analysis (Dover Books on Mathematics)" by Louis Brand
“Vector Analysis (Dover Books on Mathematics)” Book Review: This book is intended for undergraduate students and provides an introduction to the tools of vector algebra and calculus. It explains scalar and vector functions with clear illustrations and covers the fundamental postulates of vector analysis. It also briefly introduces abstract vector space. The concepts in this book are straightforward and easy to comprehend.
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7."Vector Analysis Tensor Analysis and Linear Vector Space" by S P Kuila
“Vector Analysis Tensor Analysis and Linear Vector Space” Book Review: This book is aimed at undergraduate students and provides an introduction to the tools of vector algebra and calculus. The book covers the basic postulates of vector analysis, scalar and vector functions, and also briefly introduces abstract vector space. It is written in simple language and is easy to understand. This book can be useful for students who want to learn more about vector analysis and its applications in different fields.
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8."Vector and Tensor Analysis (Dover Books on Mathematics)" by George E Hay
“Vector and Tensor Analysis (Dover Books on Mathematics)” Book Review: This book is for students studying engineering, physics, and mathematics. It explains the basics of vector and tensor analysis. It covers topics like differentiation, integration, geometry, and various theorems. The book also explains the concepts of tensors like covariant and contravariant tensors, metric tensors, and conjugate tensors. It discusses various symbols and geodesics, which are useful in understanding tensors. The book provides worked-out examples and problems to solve, which help the students understand the concepts better.
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9."Vector Algebra and Analysis with Applications" by Prasun Kumar Nayak
“Vector Algebra and Analysis with Applications” Book Review: This book is helpful for students who are getting ready for competitive exams. It’s designed for those studying engineering, physics, and mathematics. It explains the basics of vector algebra and covers scalars, vectors, and vector algebra. It also discusses the principles of vector differentiation and differential operators. Vector integration and integral theorems are also explained in this book. Important definitions and terms are explained in an easy-to-understand way. Worked-out examples and figures are included to help you understand the concepts better. Additionally, objective questions from an exam point of view are provided in the book.
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10."Vector Analysis with Applications" by A A Shaikh
“Vector Analysis with Applications” Book Review: This book is for undergraduate students from various universities. It explains the basics of vector algebra, vector products, and their real-world applications. It also covers vector calculus and its applications. The book uses diagrams and practical examples to make each concept clear. It includes plenty of examples so that students can better understand the concepts.
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