Title A Course of Mathematical Analysis
A textbook for the students of B.E. /B. Sc. U.P.S.C. Section 'B' of A.M.I.E. (I). and Indian Institute and technical level courses also so far as all competitive examination and available for the foreign Technical universities. These Precious books are also playing important role in the International Mathematical studies and also support in Technical Studies University like USA, UK, Australia, and South Africa. and also Utilization for International Level, Mathematical Education Institutes and University

Preface The book is designed for students who , after an introductory course on Calculus based on geometrically and intuitively perceived notion of the Continuum, desire to proceed to a course preparatory to a serous study of the purely arithmetical theory of functions of real variables in its general aspects and is based on the lectures which the author has from year to year, been delivering to the students preparing for the M.A. (Mathematics)
The treatment of the various topic in essentially rigorous; at the same time , an attempt has been made to present the subject in a clear, lucid and intelligible manner.
This book contains a large number of examples some of which have been solved
i have been during my study of the subject, influenced by the works of a large number of authors including all are authors.
Related Topics are Given Below :

• Real Numbers
• Bounded Sets, Open and Closed Sets
• Real Sequences
• Real Valued Functions of a Single Real Variable. Limit and Continuity
• Real Valued Functions of a Single Real Variable Derivability
• Real Valued Functions of a Single Real Variable. Riemann Integrability
• Sequences of Functions. Point-wise and Uniform Convergence
• Elementary Functions
• Improper Integrals
• Fourier Series
• Euclidean Spaces, Open and Closed Sets. Compact Sets
• Real Valued Functions of Several Real Variables. Limit. Continuity
• Partial Derivatives
• Invertible Functions Implicit Functions
• Integrals as Functions of a Parameter
• Integration in R2 Line Integrals. Double Integrals
• Curve Lengths. Surface Areas
• Integration in R3 Gauss’s and Stoke’s Theorems

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Akhi, this is for introduction to the Indian resources of books also.
Inshallah, I will post some chinese books also.

You will learn more from the third world countries who are known to be going UP.

because they have less secrecy.

thanks

tanks