Livres Olympiques du Monde

• 100 Functional Equations Problem, with solutions - Amir Hossein Parvardi
• 101 Problems in Algebra, From The Trainning of The USA IMO Team - Titu Andreescu, Zuming Feng
• 103 Trigonometry Problems, From The Trainning of The USA IMO Team - Titu Andreescu, Zuming Feng
• 111 Nice Geometry Problems - Unknown source
• 234 Geometry Olympic Problem Collection - me crazywong
• 1691 Algebric Inequality - Panagioute Ligouras
• 1979 National Middle School Mathematics Olympiads In China [NCTM] - Jerry P.Becker
• A Nice Lemma in Congruence - Masum Billal
• A Potpourri of Algebra - Khor Shi-Jie
• A Potpourri of Algebra - Khor Shi-Jie
• A. A. Panchishkin, E. T. Shavgulidze - Trigonometric Functions (Problem-Solving Approach) - MIR, 1988 Nouveau
• Algebraic Inequalities in Math Olympiads - Mohammad Mahdi Taheri Nouveau
• An Elementary Problem That Interested Ramanujan! [Resonance] - Classroom
• An Introduction to Diophantine Equations, A Problem Based Approach - Titu Andreescu, Dorin Andrica, Ion Cucurezeanu
• An Olympiad Problem [The Mathematical Gazette] - R. C. Lyness
• Béla Bollobás - Graph Theory (Annals of Discrete Mathematics) - North Holland, 1982 Nouveau
• Catalan Addendum - Richard P.Stanley
• Combinatorics, an approach to olympiad - Pablo Soberon Bravo
• Eléments de Mathématiques Appliquees V2 - Science.ch
• Equations fonctionnelles 7 Exercices - Cyril Letrouit
• Euclidean Geometry in Mathematical Olympiads - Evan-Chen
• Exponent GCD Lemma - Masum Billal
• Functional Equations - Pang-Cheng, Wu
• Geometric Inequalities Marathon, The First 100 Problems&Solutions [Mathlinks] - Samer Seraj
• Geometric Inequalities, Methods of Proving - Sedrakyan Hayk, Sedrakyan Nairi
• Inequalities [Little Mathematics Library] - P.P.Korovkin
• Inequalitites, Theorems Techniques and Solved Problems - Zdravko Cvetkovski
• Initiation aux Probabilités - Sheldon M.Ross
• Introduction to Functional Equations - Evan Chen
• John Michael Rassias - Functional Equations, Difference Inequalities and Ulam Stability Notions (F.U.N.)-(Mathematics Research Developments) - Nova Science Publisher, 2010 Nouveau
• Laszlo Lovász, Jozsef Pelikan, Katalin Vesztergombi - Discrete Mathematics (Elementary and Beyond) - Springer Nouveau
• Least Common Multiple - P.Leonetti
• Lecture Notes on Mathematical Olympiad Courses, For Junior Section - Jiagu Xu
• Lemmas in Olympiad Geometry - Cosmin Pohoata, Sam Korsky, Titu Andreescu [XYZ Series]
• Mathematical Olympiad in China, Problems and Solutions - Xiong Bin, Lee Peng Yee
• Mathematical Olympiads, Problems and Solutions from Around the World, 1996-1997 Nouveau
• Mathematical Olympiad Treasures - Titu Andreescu, Bogdan Enescu (2004, Birkhäuser) Nouveau
• Mathematical Olympic Problems, with solutions - Hong Kong IMO teams
• Mathematics Olympiad Problems from The World - Steve Dinh
• Moscow Mathematical Olympiads 1993-1998 - A. Ya. Kanel-Belov
• Number Theory for Mathematical Contests - David A.Santos
• Number Theory Problems - Amir Hossein Parvardi
• Old and New Inequalites - Mathlinks
• Olympiad Combinatorics - Pranav A. Sriram
• Olympiad Companion - K.E.Srivatsav, Anshul Ravichandran
• Olympiad Number Theory Through - Justin Stevens
• Polynomial Technique in Inequalities - Hung Nguyen Viet
• Principles and Techniques in Combinatorics - Chen Chuan-Chong, Koh Khee-Ming
• Problems in Elementary Number Theory - Hojo Lee
• Problems on Number Theory - Titu Andreescu, Dorin Andrica
• Proofs from THE BOOK - Martin Aigner, Günter M. Ziegler NEW !
• PUTNAM 1998 - Problems Nouveau
• PUTNAM 2010 - training problems Nouveau
• Raisonnements Devins, quelques démonstrations mathématiques particulièrement élégantes - Martin Aigner, Günter M.Ziegler
• Romanian Mathematical Competition RMC 1996 - Mircea Becheanu, Mihai Baluna, Bogdan Enescu
• Saudi Arabia Mathematical Competitions 2014 - Malik Talbi
• Solving Equations in Integers [Little Mathematics Library] - A.O.Gelfond
• Sums and Products [AMY 2001-2008] - Titu Andreescu, Ivan Borsenco, Radu Sorici
• The Morely Triangle and Other Triangles - James Satterly
• Training For Mathematical Olympiads - Nguyen Van Tien
• Two Important Lemmas in Olympiad Geometry - Jeffrey Kwan
• Useful Algebraic Manipulations and Factorizations - Unknwon source
• Zsigmondy Theorem - PISOLVE
• الأولمبياد العالمي للرياضيات 1959-2010 - عمران قوبا
• نظرية الأعداد الألمبيادية من البداية إلى النهاية - طارق بن عامر آل سعدون الصيعري

Dernière mise à jour : 1 juillet 2020