About the Author Chen-To Tai is Professor Emeritus at the University of Michigan, where he received the EKN Outstanding Faculty Award from the Department of Electrical Engineering and Computer Science in 1971 and 1977; the Tau-Beta-Pi Outstanding Faculty Award from the College of Engineering in 1974; and the Distinguished Achievement Award from the University in 1975. He also received the IEEE Centennial Award in 1984 and the Distinguished Achievement Award from the IEEE Antennas and Propagation Society in 1986. He is a Life Fellow of IEEE, and a member of the National Academy of Engineering of the United States of America.

• Preface to the Second Edition. Preface to the First Edition. Acknowledgments for the First Edition. Vector and Dyadic Algebra. Coordinate Systems. Line Integrals, Surface Integrals, and Volume Integrals. Vector Analysis in Space. Vector Analysis on Surface. Vector Analysis of Transport Theorems. Dyadic Analysis. A Historical Study of Vector Analysis. Appendix A: Transformation Between Unit Vectors. Appendix B: Vector and Dyadic Identities. Appendix C: Integral Theorems. Appendix D: Relationships Between Integral Theorems. Appendix E: Vector Analysis in the Special Theory of Relativity. Appendix F: Comparison of the Nomenclatures and Notations of the Quantities Used in This Book and in the Book by Stratton. References. Index.

About the Author Chen-To Tai is Professor Emeritus at the University of Michigan, where he received the EKN Outstanding Faculty Award from the Department of Electrical Engineering and Computer Science in 1971 and 1977; the Tau-Beta-Pi Outstanding Faculty Award from the College of Engineering in 1974; and the Distinguished Achievement Award from the University in 1975. He also received the IEEE Centennial Award in 1984 and the Distinguished Achievement Award from the IEEE Antennas and Propagation Society in 1986. He is a Life Fellow of IEEE, and a member of the National Academy of Engineering of the United States of America.

• Preface to the Second Edition. Preface to the First Edition. Acknowledgments for the First Edition. Vector and Dyadic Algebra. Coordinate Systems. Line Integrals, Surface Integrals, and Volume Integrals. Vector Analysis in Space. Vector Analysis on Surface. Vector Analysis of Transport Theorems. Dyadic Analysis. A Historical Study of Vector Analysis. Appendix A: Transformation Between Unit Vectors. Appendix B: Vector and Dyadic Identities. Appendix C: Integral Theorems. Appendix D: Relationships Between Integral Theorems. Appendix E: Vector Analysis in the Special Theory of Relativity. Appendix F: Comparison of the Nomenclatures and Notations of the Quantities Used in This Book and in the Book by Stratton. References. Index.

About the Author Chen-To Tai is Professor Emeritus at the University of Michigan, where he received the EKN Outstanding Faculty Award from the Department of Electrical Engineering and Computer Science in 1971 and 1977; the Tau-Beta-Pi Outstanding Faculty Award from the College of Engineering in 1974; and the Distinguished Achievement Award from the University in 1975. He also received the IEEE Centennial Award in 1984 and the Distinguished Achievement Award from the IEEE Antennas and Propagation Society in 1986. He is a Life Fellow of IEEE, and a member of the National Academy of Engineering of the United States of America.

• Preface to the Second Edition. Preface to the First Edition. Acknowledgments for the First Edition. Vector and Dyadic Algebra. Coordinate Systems. Line Integrals, Surface Integrals, and Volume Integrals. Vector Analysis in Space. Vector Analysis on Surface. Vector Analysis of Transport Theorems. Dyadic Analysis. A Historical Study of Vector Analysis. Appendix A: Transformation Between Unit Vectors. Appendix B: Vector and Dyadic Identities. Appendix C: Integral Theorems. Appendix D: Relationships Between Integral Theorems. Appendix E: Vector Analysis in the Special Theory of Relativity. Appendix F: Comparison of the Nomenclatures and Notations of the Quantities Used in This Book and in the Book by Stratton. References. Index.