Misner, Thorne

Charles Misner, Kip Thorne, and John Archibald Wheeler are theoretical physicists who collaborated to produce one of the most comprehensive textbooks on general relativity and gravitation. Misner spent his career at the University of Maryland, focusing on quantum cosmology and the early universe. Thorne worked at Caltech for decades, conducting research on black holes, gravitational waves, and relativistic astrophysics. Wheeler, who died in 2008, was a prominent physicist at Princeton University who coined the term "black hole" and made significant contributions to nuclear physics and general relativity. The three authors combined their expertise to create a definitive reference work on Einstein's theory of gravity. Their collaboration resulted in a textbook that covers both the mathematical foundations and physical applications of general relativity. The book emerged from their collective decades of research and teaching experience in theoretical physics. Their work addresses both graduate students and researchers working in gravitational physics and cosmology.

Readers praise "Gravitation" as a comprehensive and mathematically rigorous treatment of general relativity. Physics students and researchers appreciate the book's thorough coverage of tensor calculus, differential geometry, and the physical principles underlying Einstein's theory. Many readers note the authors' clear explanations of complex mathematical concepts and their effective use of geometric intuition to illuminate abstract ideas. Readers frequently mention the book's distinctive visual presentation, including its marginal notes, boxes highlighting key concepts, and geometric diagrams. Graduate students find the extensive problem sets valuable for developing problem-solving skills in general relativity. Researchers use the book as a reference for calculations involving black holes, cosmology, and gravitational wave physics. Some readers criticize the book's length and density, noting that its 1,200+ pages can be overwhelming for newcomers to the subject. Others point out that certain sections require significant mathematical background that may challenge students without strong preparation in differential geometry. A few readers mention that some notation becomes cumbersome in complex calculations.