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(1965) – Calculus on Manifolds – A Modern Approach to Clasical Theorems of Advanced Calculus (Spivak, 1995 24th Pr) A survey of modern algebra – Birkhoff & MacLane Adams R.A. Sobolev spaces (AP, 1975) Advanced Calculus 2Ed, 1990 – Loomis L H, Sternberg S Aleksandrov A., Kolmogorov A., Lavrent’ev M. (eds) Mathematics. Its content, methods and meaning, vol 2 (AMS, 1963)(385s) Algebra – Introduction to Hilbert spaces with applications (L. Mikusinski) (AP, 1990)(L)(T)(261s) An Introduction to Difference Equations, 3ed (Undergraduate Texts in Mathematics) Saber Elaydi An Introduction to the Theory of Numbers 4th ed – G. Wright (Oxford, 1959) WW Andreescu T, Feng Z 102 Combinatorial Problems From The Training Of The Usa Imo Team (Birkh„user, 2002)(Isbn )(148S) Andreescu T., Feng Z.

103 trigonometry problems. From the training of the USA IMO team (Birkh„user, 2005)(ISBN )(229s) Apostol Tom A- Introduction to Analytic Number Theory Arnold V.I. Ordinary differential equations (MIT, 1978)(no TOC)(T)(273s) Atiyah..Introduction.To.Commutative.Algebra.(1969)(T) Baez J C, Muniain J P Gauge Fields, Knots, And Gravity (Ws, 1994)(L)(T)(239S) Birkhauser – Complex Numbers from A to Z ( A. Andreescu 2006) Bollobas B. Modern graph theory (GTM 184, Springer, 1998)(ISBN )(398s) Bonar, Khoury – Real Infinite Series (MAA 2006)(271s) Byron F., Fuller R.

Mathematics of Classical and Quantum Physics.Vols.1-2.(Dover, 1992)(669s) Complex Variables – Introduction and Applications 2nd ed – M. Fokas (Cambridge, 2003) WW Counterexamples In Topology – Steen, Seebach Courant, Robbins, Stewart – What Is Mathematics 2Ed – Isbn Derbyshire – Riemann And The Greatest Unsolved Problems In Math (2003) Doran C., Lasenby A. Geometric algebra for physicists (CUP, 2003)(ISBN )(589s) Dugundji – Topology Dummit D., Foote R. Abstract algebra (3ed., Wiley, 2004)(ISBN )(946s) E Birkhauser – 104 Number Theory Problems – Titu Andreescu 2007 Enderton H B A Mathematical Introduction To Logic (2Nd Ed, Academic Press, 2001)(T)(326S) Maml Engel A. Problem solving strategies (Springer, 1998)(400dpi)(T)(415s)_MSch_ Falconer..Fractal.geometry..mathematical.foundations.and.applications.2ed.(2003)(T)(367s) Feller V. Introduction to Probability Theory, vol 1(T)(525s) Feller W.

An introduction to probability theory and its applications Vol II (3ed., Wiley, 1971)(T)(683s) Fifty.Challenging.Problems.In.Probability.With.Solutions_Mosteller_ Gamow, George – One two three infinity (1961) Generatingfunctionology, Wilf George Polya – Problems & Theorems in Analysis Geroch R. – General relativity from A to B Haag R. Local quantum physics (2ed, Springer, 1996)(ISBN )(T)(404s)_PQft_ Halmos. Finite-dimensional vector spaces.

Springer (205s) Hardy, G. – A Course of Pure Mathematics Heinbockel J.H.

Introduction to tensor calculus and continuum mechanics (lecture notes, 1996)(T)(373s) HEP Quarks and Leptons – Introductory Course in Modern Particle Physics (Halzen, Martin) Hoffman, Kunze. Linear algebra (2ed, PH, 1971)(T)(415s) How to Prove It A Structured Approach – Daniel J. Velleman (2006) Hrbacek K., Jech T. Introduction to set theory (3ed., M.Dekker, 1999)(ISBN )(T)(308s) Hungerford T. Algebra (GTM 73, Springer, 2003)(L)(ISBN )(264s) Introduction to Elementary Particles – D.

Griffiths Introduction to Probability_Dimitri P. Bertsekas & John N. Tsitsiklis (MIT 2000 371s) Itzykson Zuber-Quantum Field Theory-Mcgraw-Hill Jaynes..Probability.theory.the.logic.of.science.(1996)(589s) Jech T. Set theory (3ed., SMM, Springer, 2003)(ISBN )(753s) John W.