| ID |
BOOK |
AUTHORS |
SPOT |
STATUS |
| 1 | Handbook of mathematical functions | Abramowitz, Stegun |
1-1 |
|
| 2 | Vol 1: Mechanics | Landau & Lifshitz |
1-1 |
|
| 3 | Vol 2: Classical theory of fields | Landau & Lifshitz |
1-1 |
|
| 4 | Vol 3: Quantum mechanics | Landau & Lifshitz |
1-1 |
|
| 5 | Vol 4: Quantum electrodynamics | Landau & Lifshitz |
1-1 |
|
| 6 | Vol 5: Statistical physics | Landau & Lifshitz |
1-1 |
|
| 7 | Vol 6: Fluid mechanics | Landau & Lifshitz |
1-1 |
|
| 8 | Vol 7: Theory of elasticity | Landau & Lifshitz |
1-1 |
|
| 9 | Vol 8: Electrodynamics of continuous media | Landau & Lifshitz |
1-1 |
|
| 10 | Lectures on Physics Vol 1 | Feynman |
1-1 |
|
| 11 | Lectures on Physics Vol 2 | Feynman |
1-1 |
|
| 12 | Lectures on Physics Vol 3 | Feynman |
1-1 |
|
| 13 | Surprises in theoretical physics | Rudolf Peierls |
1-1 |
|
| 14 | More surprises in theoretical physics | Rudolf Peierls |
1-1 |
|
| 15 | Aspects of symmetry | Sidney Coleman |
1-1 |
|
| 16 | Solitons & Instantons | R Rajaraman |
1-1 |
|
| 17 | The Physics of quantum fields | Michael Stone |
1-1 |
|
| 18 | Quantum field theory and critical phenomena | Jean Zinn-Justin |
1-1 |
|
| 19 | Quantum field theory | Mandl & Shaw |
1-1 |
|
| 20 | A first book of quantum field theory | Amitabha Lahiri,Palash B. Pal |
1-1 |
|
| 21 | Functional integrals and collective excitations | V. N. Popov |
1-1 |
|
| 22 | Quantum electrodynamics | Feynman |
1-1 |
|
| 23 | Particles, sources and fields | Julian Schwinger |
1-1 |
|
| 24 | Statistical field theory (Vol 1) | Itzykson & Drouffe |
1-1 |
|
| 25 | Statistical field theory (Vol 2) | Itzykson & Drouffe |
1-1 |
|
| 26 | Quantum field theory | L H Ryder |
1-1 |
|
| 27 | Finite temparature field theory | Ashok Das |
1-1 |
|
| 28 | Quantum field theory | Mark Srednicki |
1-1 |
|
| 29 | Theoretical physics | David Feldman |
1-1 |
|
| 30 | PhD Thesis | S. Lal |
1-1 |
|
| 31 | PhD Thesis | B. Trauzettel |
1-1 |
|
| 32 | PhD Thesis | I. Safi |
1-1 |
|
| 33 | Int J Mod Phys | S. Lal and M. Laad |
1-1 |
|
| 34 | Condensed matter physics | Michael Marder |
1-2 |
|
| 35 | Basic aspects of the quantum theory of solids | Daniel I Khomskii |
1-2 |
|
| 36 | Elementary Solid state physics | Omar |
1-2 |
|
| 37 | Quantum theory of solids | R E Peierls |
1-2 |
|
| 38 | Concepts in solids | Anderson |
1-2 |
|
| 39 | Principle of the theory of solids | J.M.Ziman |
1-2 |
|
| 40 | Theory of magnetism | K Yosida |
1-2 |
|
| 41 | Interacting electrons and quantum magnetism | Assa Auerbach |
1-2 |
|
| 42 | Many body quantum theory in condensed matter physics | Bruus & Flensberg |
1-2 |
|
| 43 | Solid state physics | G. Grosso and G. P. Paravicini |
1-2 |
|
| 44 | Condensed matter physics | Akira Isihara |
1-2 |
|
| 45 | Theory of superconductivity | J R Schrieffer |
1-2 |
|
| 46 | Quantum field theory in condensed matter physics | Tsvelik |
1-2 |
|
| 47 | Electron correlation in metals | Yamada |
1-2 |
|
| 48 | Introduction to superconductivity | Tinkham |
1-2 |
|
| 49 | Quantum theory of electron liquid | Giuliani and Vignale |
1-2 |
|
| 50 | Band theory and electronic properties of solids | Singleton |
1-2 |
|
| 51 | Defects and geometry in condensed matter physics | D. Nelson |
1-2 |
|
| 52 | Nonequilibrium many body theory of quantum systems | Stefanucci & van Leeuwen |
1-2 |
|
| 53 | A guide to feynman diagrams in the many body problems | Mattuck |
1-2 |
|
| 54 | Low dimensional QFT for condensed matter physicists | S Lundqvist, Morandy, Lu |
1-2 |
|
| 55 | The quantum hall effect | D Yoshioka |
1-2 |
|
| 56 | The electron gas | M Pollak, M Ortuno, A Frydman |
1-2 |
|
| 57 | Advanced solid state physics (2 copies of 2nd Ed.) | Philip Philips |
1-2 |
|
| 58 | Quantum field theory of many body systems | Xiao-Gang Wen |
1-2 |
|
| 59 | Kibble at 80 | Tom Kibble |
1-2 |
|
| 60 | Composite fermions | Jainendra K Jain |
1-2 |
|
| 61 | The quantum hall effect | Prange, Girvin |
1-2 |
|
| 62 | Magnetism and superconductivity | L P Levy |
1-2 |
|
| 63 | Quantum theory of many body systems | A Zagoskin |
1-2 |
|
| 64 | Electronic transport in mesoscopic systems | Supriyo Datta |
1-2 |
|
| 65 | Introduction to mesoscopic physics | Imry |
1-2 |
|
| 66 | Condensed matter field theory (1st Edition) | Altland and Simons |
1-2 |
|
| 67 | Condensed matter field theory (2nd Edition) | Altland and Simons |
1-2 |
|
| 68 | Statistical mechanics and applications in condensed matter | C. Di Castro and R. Raimondi |
1-2 |
|
| 69 | Symmetry and condensed matter physics | Batanouny and Wooten |
1-3 |
|
| 70 | A quantum approach to condensed matter physics | Taylor & Heinonen |
1-3 |
|
| 71 | Field theory of non-equilibrium systems | Alex Kamenev |
1-3 |
|
| 72 | Nanophysics coherence and transport | Bouchiat |
1-3 |
|
| 73 | Feynmann diagram techniques in CMP | Radi A Jishi |
1-3 |
|
| 74 | Bose-Einstein condensation in dilute gases | Pethick & Smith |
1-3 |
|
| 75 | Soft matter physics | Masao Doi |
1-3 |
|
| 76 | Electrical transport in nanoscale systems | Massimiliano Di Ventra |
1-3 |
|
| 77 | Quantum liquids | A J Leggett |
1-3 |
|
| 78 | Quantum physics in one dimension | Thierry Giamarchi |
1-3 |
|
| 79 | Magnetism in condensed matter | Blundell |
1-3 |
|
| 80 | Lecture on complex metals | Dorogovtsev |
1-3 |
|
| 81 | Soft condensed matter | Jones |
1-3 |
|
| 82 | Quantum theory of magnetism | White |
1-3 |
|
| 83 | Green's functions for solid state physicists | Doniach & Sondheimer |
1-3 |
|
| 84 | Methods of quantum field theory in statistical physics | Abrikosov, Gorkov, Dzyalonskii |
1-3 |
|
| 85 | Solid state theory | W.A Harrison |
1-3 |
|
| 86 | Lecture notes on field theory in CMT | C. Mudry |
1-3 |
|
| 87 | Lecture notes on electron correlation and magnetism | Fazekas |
1-3 |
|
| 88 | Quantum field theory in strongly correlated electronic systems | N Nagaosa |
1-3 |
|
| 89 | Quantum field theory in condensed matter physics | N Nagaosa |
1-3 |
|
| 90 | Field theory of condensed matter physics-(2nd edition) | Eduardo Fradkin |
1-3 |
|
| 91 | Quantum transport | Nazarov and Blanter |
1-3 |
|
| 92 | Transport in nanostructures | Ferry,Goopdnick and Bird |
1-3 |
|
| 93 | Field theory in condensed matter physics - | Sumathi Rao |
1-3 |
|
| 94 | Solid state physics | Ashcroft & Mermin |
1-3 |
|
| 95 | Quantum mechanics | Robert Scherrer |
1-4 |
|
| 96 | Quantum mechanics | Eugen Merzbacher |
1-4 |
|
| 97 | Principle of Quantum mechanics | R Shankar |
1-4 |
|
| 98 | Advanced Quantum Mechanics | Nazarov and Danon |
1-4 |
|
| 99 | The principles of quantum mechanics | P.Dirac |
1-4 |
|
| 100 | Quantum mechanics(vol-1) | Albert Messiah |
1-4 |
|
| 101 | Quantum mechanics | John L Powell & Bernd Crasemann |
1-4 |
|
| 102 | Modern Quantum Mechanics | J J Sakurai |
1-4 |
|
| 103 | Advanced quantum mechanics | J J Sakurai |
1-4 |
|
| 104 | Quantum Mechanics | Ballentine |
1-4 |
|
| 105 | Geometric phases in physics | Shapere and Wilczek |
1-4 |
|
| 106 | Quantum Mechanics | Band and Avishai |
1-4 |
|
| 107 | Quantum Optics | G. S. Agarwal |
1-4 |
|
| 108 | Introduction to percolation theory | Strauffer & Aharony |
1-4 |
|
| 109 | A modern course in statistical physics | Linda E.Reichl |
1-4 |
|
| 110 | Statistical Mechanics | S K Ma |
1-4 |
|
| 111 | Equilibrium statistical physics | Plischke and Bergersen |
1-4 |
|
| 112 | A modern approach to critical phenomena | Igor Herbut |
1-4 |
|
| 113 | Renormalization Methods | Mccomb |
1-4 |
|
| 114 | Scaling and renormalization in Statistical physics | John Cardy |
1-4 |
|
| 115 | Statistical mechanics | Kerson Huang |
1-4 |
|
| 116 | Statistical Mechanics | Kubo |
1-4 |
|
| 117 | Understanding quantum phase transitions | Lincoln D Carr |
1-4 |
|
| 118 | Quantum phase transitions | Subir Sachdev |
1-4 |
|
| 119 | Statistical physics of particles | Mehran Kardar |
1-4 |
|
| 120 | Statistical physics of fields | Mehran Kardar |
1-4 |
|
| 121 | Lectures on phase transitions and the renormalization group | Nigel Goldenfeld |
1-4 |
|
| 122 | Principles of condensed matter physics | Chaikin & Lubensky |
1-4 |
|
| 123 | Mathematical mnethods for physics and engineering | Riley,Hobson,Bence |
2-1 |
|
| 124 | Mathematical mnethodsin the physical sciences | Mary L.Boas |
2-1 |
|
| 125 | Further pure mathematics | Bostock,Chandler,Rourke |
2-1 |
|
| 126 | Basic training in mathematics | R.Shankar |
2-1 |
|
| 127 | Linear algebra problem book | Paul R Halmos |
2-1 |
|
| 128 | A course of pure mathematics | G.H.Hardy |
2-1 |
|
| 129 | Problems and solutionbs in theoritical and mathematical physics | Willi-Hans Steeb |
2-1 |
|
| 130 | Complex variables | Ablowitz & Fokas |
2-1 |
|
| 131 | Introduction to topology and modern analysis | GF Simmons |
2-1 |
|
| 132 | Differential equations -theory,technique,practice | Simmons & Krantz |
2-1 |
|
| 133 | Finite Dimensional Vector Spaces | Halmos |
2-1 |
|
| 134 | Mathematical methods for physicists | Arfken,Weber,Haris |
2-1 |
|
| 135 | Mathematical methods for physicists | Arfken,Weber |
2-1 |
|
| 136 | Geometry,topology and physics | M Nakahara |
2-1 |
|
| 137 | Topology for physicists | Albert S.Schwarz |
2-1 |
|
| 138 | Statistical Data Analysis | Adrian Bevan |
2-1 |
|
| 139 | Complex variables | Spiegel,Lipschutz,Schiller,Spellman |
2-1 |
|
| 140 | Group theory for physicists | A.W.Joshi |
2-1 |
|
| 141 | Linear Algebra and its applications | Gilbert Strang |
2-1 |
|
| 142 | Complex variables and applications | Brown & Churchill |
2-1 |
|
| 143 | Mathematical methods of classical mechanics | Arnold |
2-1 |
|
| 144 | Mathematical methods for physics | Stone & Goldbart |
2-1 |
|
| 145 | Introduction to elementary particles | D. J. Griffiths |
2-2 |
|
| 146 | Particle physics | Martin & Shaw |
2-2 |
|
| 147 | The phases of Quantum Chromodynamics | Kogut, Stephanov |
2-2 |
|
| 148 | Non Perturbative Field Theory | Frishman, Sonneschein |
2-2 |
|
| 149 | Quarks & Leptons | Francis Halzen & Alan D.Martin |
2-2 |
|
| 150 | Gauge theory of elementary particle physics | Cheng & Li |
2-2 |
|
| 151 | Finite Temparature Field Theory Principles and Applications | Gale & Kapusta |
2-2 |
|
| 152 | Classical mechanics | Herbert Goldstein |
2-2 |
|
| 153 | Optics | A Ghatak |
2-2 |
|
| 154 | Nuclear Physics | I. Kaplan |
2-2 |
|
| 155 | Classical Electrodynamics | J. D. Jackson |
2-2 |
|
| 156 | Electronic principles | A. P. Malvino |
2-2 |
|
| 157 | Heat & Theormodynamics | Zemansky & Dittman |
2-2 |
|
| 158 | A- level Physics | R. Muncaster |
2-2 |
|
| 159 | Space, Time and Gravitation | Vladimirov, Mitskievich and Horsky |
2-2 |
|
| 160 | Introduction to Cosmology | J.V.Narlikar |
2-2 |
|
| 161 | Cosmology | Steven Weinberg |
2-2 |
|
| 162 | Gravity (An intro to Einstein's general relativity) | James B.Hartle |
2-2 |
|
| 163 | Unix for you | P. Koparkar |
2-2 |
|
| 164 | The C-programming Language | The C-programming Language |
2-2 |
|
| 165 | Practical C programming | S. Ouallin |
2-2 |
|
| 166 | Introductory Economics | G. F. Stanlake |
2-2 |
|
| 167 | 20th Century World Affairs | J. Murray |
2-2 |
|
| 168 | Swamy's Handbook | Swamy |
2-2 |
|
| 169 | An appraisal of J. V. Stalin | S. Bose |
2-2 |
|
| 170 | Goedel, Escher and Bach | D. Hofstdater |
2-2 |
|
| 171 | Sri Ramkrishna and his Unique message | Swami Ghanananda |
2-2 |
|
| 172 | Selections from the complete works of Swami Vivekanada | Swami Ghanananda |
2-2 |
|
| 173 | Coping with faculty stress | Gmelch |
2-2 |
|
| 174 | Even a geek can speak | Joey Asher |
2-2 |
|
| 175 | First order principles for college teachers | Robert Boice |
2-2 |
|
| 176 | Tomorrow's professor | Richard M Reis |
2-2 |
|
| 177 | One hundred reason to be a scientist | Abdus Salam |
2-2 |
|
| 178 | Science, Spirituality and the nature of Reality | T. D. Singh and R. Penrose |
2-2 |
|
| 179 | Getting funded | Mary Hall |
2-2 |
|
| 180 | A Phd is not enough | P J Feibelman |
2-2 |
|
| 181 | Why things are the way they are | B.s.Chandrasekhar |
2-2 |
|
| 182 | Philips Modern School Atlas | |
2-2 |
|