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The Best Analysis On Manifolds of 2023 – Reviewed and Top Rated

After hours researching and comparing all models on the market, we find out the Best Analysis On Manifolds of 2023. Check our ranking below.

2,916 (random number) Reviews Scanned

SaleRank No. #1
Analysis On Manifolds (Advanced Books Classics)
  • Munkres, James R. (Author)
  • English (Publication Language)
  • 380 Pages - 09/01/1997 (Publication Date) - CRC Press (Publisher)
Rank No. #2
Tensor Analysis on Manifolds (Dover Books on Mathematics)
  • Richard L. Bishop (Author)
  • English (Publication Language)
  • 288 Pages - 12/01/1980 (Publication Date) - Dover Publications (Publisher)
SaleRank No. #3
A Visual Introduction to Differential Forms and Calculus on Manifolds
  • Hardcover Book
  • Fortney, Jon Pierre (Author)
  • English (Publication Language)
  • 480 Pages - 11/15/2018 (Publication Date) - Springer (Publisher)
Rank No. #4
An Introduction to Optimization on Smooth Manifolds
  • Boumal, Nicolas (Author)
  • English (Publication Language)
  • 358 Pages - 03/16/2023 (Publication Date) - Cambridge University Press (Publisher)
SaleRank No. #5
Analysis and Algebra on Differentiable Manifolds: A Workbook for Students and Teachers (Problem Books in Mathematics)
  • Gadea, Pedro M. (Author)
  • English (Publication Language)
  • 644 Pages - 01/29/2015 (Publication Date) - Springer (Publisher)
SaleRank No. #6
An Introduction to Manifolds (Universitext)
  • Tu, Loring W. (Author)
  • English (Publication Language)
  • 428 Pages - 10/06/2010 (Publication Date) - Springer (Publisher)
SaleRank No. #7
Differential Analysis on Complex Manifolds (Graduate Texts in Mathematics, 65)
  • Hardcover Book
  • Wells, Raymond O. (Author)
  • English (Publication Language)
  • 312 Pages - 10/31/2007 (Publication Date) - Springer (Publisher)
Rank No. #8
Stochastic Analysis on Manifolds (Graduate Studies in Mathematics)
  • Used Book in Good Condition
  • Hardcover Book
  • Hsu, Elton P. (Author)
  • English (Publication Language)
  • 281 Pages - 02/05/2002 (Publication Date) - Amer Mathematical Society (Publisher)
Rank No. #9
The Laplacian on a Riemannian Manifold: An Introduction to Analysis on Manifolds (London Mathematical Society Student Texts, Series Number 31)
  • Used Book in Good Condition
  • Rosenberg, Steven (Author)
  • English (Publication Language)
  • 188 Pages - 01/28/1997 (Publication Date) - Cambridge University Press (Publisher)
Rank No. #10
Multivariate Data Analysis on Matrix Manifolds: (with Manopt) (Springer Series in the Data Sciences)
  • Amazon Kindle Edition
  • Trendafilov, Nickolay (Author)
  • English (Publication Language)
  • 470 Pages - 09/15/2021 (Publication Date) - Springer (Publisher)
Rank No. #11
Differential Analysis on Complex Manifolds (Graduate Texts in Mathematics)
  • Raymond O'Neil Wells (Author)
  • English (Publication Language)
  • 260 Pages - 12/29/1980 (Publication Date) - Springer (Publisher)
SaleRank No. #12
Galois Theory Through Exercises (Springer Undergraduate Mathematics Series)
  • Brzeziński, Juliusz (Author)
  • English (Publication Language)
  • 310 Pages - 04/03/2018 (Publication Date) - Springer (Publisher)
Rank No. #13
Heat Kernel and Analysis on Manifolds (AMS/IP Studies in Advanced Mathematics) (AMS/IP Studies in Advanced Mathematics, 47)
  • Alexander Grigor'yan (Author)
  • English (Publication Language)
  • 482 Pages - 11/20/2012 (Publication Date) - American Mathematical Society (Publisher)
SaleRank No. #14
Lectures On The Geometry Of Manifolds (Third Edition)
  • Nicolaescu, Liviu I (Author)
  • English (Publication Language)
  • 700 Pages - 10/09/2020 (Publication Date) - WSPC (Publisher)
SaleRank No. #15
Sheaves on Manifolds: With a Short History. «Les débuts de la théorie des faisceaux». By Christian Houzel (Grundlehren der mathematischen Wissenschaften)
  • Kashiwara, Masaki (Author)
  • English (Publication Language)
  • 522 Pages - 12/01/2010 (Publication Date) - Springer (Publisher)
SaleRank No. #16
Optimization Algorithms on Matrix Manifolds
  • Used Book in Good Condition
  • Hardcover Book
  • Absil, P.-A. (Author)
  • English (Publication Language)
  • 240 Pages - 12/23/2007 (Publication Date) - Princeton University Press (Publisher)
SaleRank No. #17
Stochastic Differential Equations on Manifolds (London Mathematical Society Lecture Note Series, Series Number 70)
  • Used Book in Good Condition
  • Elworthy, K. D. (Author)
  • English (Publication Language)
  • 348 Pages - 10/29/1982 (Publication Date) - Cambridge University Press (Publisher)
SaleRank No. #18
Lectures on Ergodic Theory and Pesin Theory on Compact Manifolds (London Mathematical Society Lecture Note Series, Series Number 180)
  • Used Book in Good Condition
  • Pollicott, Mark (Author)
  • English (Publication Language)
  • 172 Pages - 02/26/1993 (Publication Date) - Cambridge University Press (Publisher)
SaleRank No. #19
An Introduction to Dirac Operators on Manifolds
  • Hardcover Book
  • Cnops, Jan (Author)
  • English (Publication Language)
  • 208 Pages - 07/31/2002 (Publication Date) - Birkhäuser (Publisher)
SaleRank No. #20
Algebraic Integrability of Nonlinear Dynamical Systems on Manifolds: Classical and Quantum Aspects (Mathematics and Its Applications, 443)
  • Hardcover Book
  • Prykarpatsky, A.K. (Author)
  • English (Publication Language)
  • 559 Pages - 06/30/1998 (Publication Date) - Springer (Publisher)

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FAQ:

Q: Is there a book called analysis on manifolds?

A: “Analysis on Manifolds” is a leisurely (more than twice as long as Spivak) and well-motivated exposition of much of the same topics as “Calculus on Manifolds” and even a few advanced topics like de Rham groups and manifolds in spaces other than R^n and uses figures throughout to aid in explaining geometric concepts.

Q: Why did Robert spivaks write calculus on manifolds?

A: Spivaks book Calculus on Manifolds became famous because of the rather ingenious proof of Stoke’s Theorem in his original course notes. The book was published, it seems, simply to make that proof and the associated machinery, which at the time were somewhat novel, widely accessible.

Q: When do you apply derivative to a manifold?

A: In Chapter III the concept of derivative is transferred to manifolds. This leads to tangent spaces and tangent mappings and is used to get a notion of sub objects and quotient objects of manifolds. Ordinary di\\u000berential equations on manifolds are introduced in Chapter IV.

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