A FIRST COURSE IN GENERAL RELATIVITY BERNARD SHUTZ

LINK
http://issuu.com/quiasma/docs/0521887054relativ/1

DAVID BURTON ELEMENTARY NUMBER THEORY

DIRECT LINK
http://issuu.com/kftsang88/docs/_david_m._burton__elementary_number/1

Compiled and Solved Problems in Geometry and Trigonometry FLORENTIN SMARANDACHE

LINK ORIGINAL
http://issuu.com/florentinsmarandache/docs/compiledsolvedproblems/1

Compiled and Solved Problems in Geometry and Trigonometry This book includes problems of 2D and 3D Euclidean geometry plus trigonometry. The degree of difficulties of the problems is from easy and medium to hard. The solutions of the problems are at the end of each chapter. One can navigate back and forth from the text of the problem to its solution using bookmarks. The book is especially a didactical material for the mathematical students and instructors.

Physics for you – february 2015 Shervin Hashemi

LINK
http://issuu.com/shervinhashemi/docs/physics_for_you_____february_2015/1

Physics Olympiad : basic to advanced exercises Committee of Japan Physics Olympiad

LINK ORIGINAL  WEB
http://bookzz.org/book/2462553/f8f50f
LINK BOOK ( FORMAT PDF )
http://bookzz.org/dl/2462553/6f40d5
LINK ALTERNATIVO
https://copy.com/tp3HKtombfbWWRD0

International physics olympiads: Problems and solutions from 1967-1995 Manilerd

LINK ORIGINAL WEB 

http://bookzz.org/book/1022867/43ce9b

LINK BOOK (FORMAT DJVU )

http://bookzz.org/dl/1022867/15d9b1

LINK  ALTERNATIVO ( FORMAT PDF )

https://copy.com/0yByi4Unn9wnsgQE

Inequalities: With Applications to Engineering Por Michael J. Cloud,Byron C. Drachman,L.

LINK EN LA WEB
https://books.google.com.br/books?id=GakpBAAAQBAJ&lpg=PR9&ots=lve4iwUAcj&dq=Inequalities%3A%20with%20applications%20to%20engineering%20Michael%20J.%20Cloud%2C%20Bryon%20C.%20Drachman&hl=pt-BR&pg=PP1#v=onepage&q&f=false
LINK GOOGLE BOOK

Book cover Inequalities and applications: Conference, Noszvaj, Hungary 2007 Inequalities and applications: Conference, Noszvaj, Hungary 2007 Catherine Bandle, Attila Gilányi, László Losonczi, Zsolt Páles, Michael Plum

Inequalities continue to play an essential role in mathematics. Perhaps, they form the last field comprehended and used by mathematicians in all areas of the discipline. Since the seminal work Inequalities (1934) by Hardy, Littlewood and P?lya, mathematicians have laboured to extend and sharpen their classical inequalities. New inequalities are discovered every year, some for their intrinsic interest whilst others flow from results obtained in various branches of mathematics. The study of inequalities reflects the many and various aspects of mathematics.
LINK ORIGINAL IN WEB
http://bookzz.org/book/503820/3509bf