Don’t just read—re-derive. For instance, when he shows that the covariant derivative of g_ij is zero, close the book and prove it yourself. Then compare.
: Netaji Subhas Open University often uses Chaki as an editor or reference for their Post Graduate Mathematics materials .
Digital versions are primarily available as scanned PDFs on academic sharing platforms. Netaji Subhas Open University Key Topics Covered tensor calculus m.c. chaki pdf
Formulas for taking the covariant derivative of vectors and higher-rank tensors.
– Search for “Tensor Calculus Chaki”. Older scanning projects sometimes include pre-1978 editions. Always check the publication date and country of origin for copyright status. Don’t just read—re-derive
That said, the enduring search volume for this keyword proves a simple truth: M.C. Chaki wrote a book that worked. It got generations of students through their tensor calculus exams—and it continues to do so, one PDF at a time.
Chaki’s book is dense in algebra. Pair it with YouTube playlists (e.g., “Tensor Calculus” by Eigenchris or Pavel Grinfeld). The PDF will then serve as your detailed reference. : Netaji Subhas Open University often uses Chaki
Dr. Manindra Chandra Chaki (M.C. Chaki) was an eminent Indian mathematician and a former Sir Ashutosh Professor of Higher Mathematics at the University of Calcutta. He was widely recognized for his profound contributions to differential geometry, particularly his work on Riemannian manifolds and the introduction of "pseudo-symmetric manifolds." His textbook on tensor calculus reflects his teaching philosophy: clarity, rigorous proofs, and a structured progression from basic algebra to complex geometric spaces. Key Overview of the Book