| Êíèãà | Ñòðàíèöû äëÿ ïîèñêà |
| Taylor M.E. — Partial Differential Equations. Basic theory (vol. 1) | 46, 127 |
| Heinbockel J.H. — Introduction to tensor calculus and continuum mechanics | 4, 9 |
| Borisenko A.I., Tarapov I.E. — Vector and Tensor Analysis with Applications | 26—27 |
| Hoffman J.D. — Numerical Methods for Engineers and Scientists | 28 |
| Tennekes H., Lumley J.L. — A First Course in Turbulence | 27, 225 |
| Wesseling P. — Principles of computational fluid dynamics | 5, 473, 486 |
| Coxeter H.S.M. — Non-Euclidean Geometry | 83 |
| Eisenhart L.P. — An introduction to differential geometry with use of the tensor calculus | 1 |
| Majid S. — Foundations of Quantum Group Theory | 5, 109 |
| Zienkiewicz O.C., Taylor L.R. — The finite element method (vol. 1, The basis) | 626 |
| Lee J.M. — Riemannian Manifolds: an Introduction to Curvature | 13 |
| Lee J.M. — Introduction to Smooth Manifolds | 12 |
| Guillemin V., Sternberg S. — Supersymmetry and Equivariant de Rham Theory | 9 |
| Ward R.S., Wells R.O. — Twistor geometry and field theory | 129 |
| Goldstein H., Poole C., Safko J. — Classical mechanics | 138, 169, 186 |
| Sadd M.H. — Elasticity: theory, applications, and numerics | 5 |
| Papapetrou A. — Lectures on general relativity | 6 |
| Naber G.L. — The geometry of Minkowski spacetime: an introduction to the mathematics of the special theory of relativity | x-xi |
| Aris R. — Vectors, Tensors and the Basic Equations of Fluid Mechanics | 136 |
| Bryant R., Griffiths P., Grossman D. — Exterior differential systems and Euler-Lagrange PDEs | 68 |
| Ryder L.H. — Quantum Field Theory | 25—26 |
| Fock V. — The Theory of Space Time and Gravitation | 110 |
| Ferrar W.L. — Algebra | 41 |
| Aitchison I.J.R., Hey A.J.G. — Gauge theories in particle physics. Volume 1: from relativistic quantum mechanics to QED | 348 |
| Kline M. — Mathematical Thought from Ancient to Modern Times, Vol. 1 | 1127 |
| Antman S.S. — Nonlinear Problems of Elasticity | 259, 371 |
| Szekeres P. — A Course in Modern Mathematical Physics: Groups, Hilbert Space and Differential Geometry | 81 |
| Kline M. — Mathematical Thought from Ancient to Modern Times, Vol. 3 | 1127 |
| Konopinski E.J. — Electromagnetic fields and relativistic particles | 355 |
| Lebedev L.P., Cloud M.J. — Tensor Analysis | 12 |
| Thaller B. — The Dirac equation | 43 |
| Sokolnikoff I.S. — Mathematics of Physics and Modern Engineering | 324 |
| Koerber G.G. — Properties of Solids | 1—2, 40 |
| De Felice F., Clarke C.J.S. — Relativity on curved manifolds | 23 |
| Greiner W., Muller B. — Gauge theory of weak interactions | 388 |
| Hartle J.B. — Gravity: An Introduction to Einstein's General Relativity | 79, 138—140 |
| Barber J.R. — Elasticity | 6 |
| Kienzler R., Herrmann G. — Mechanics of material space: with applications to defect and fracture mechanics | 15, 53, 180, 225 |
| Dubrovin B.A., Fomenko A.T., Novikov S.P. — Modern Geometry - Methods and Applications. Part 1. The Geometry of Surfaces, Transformation Groups and Fields | 158 |
| Woodhouse N.M.J. — Special Relativity | 8 |
| Coxeter H.S.M. — Regular Polytopes | 174 |
| Landau L.D., Lifschitz E.M. — Fluid Mechanics. Vol. 6 | xiv |
| Lai W.M., Rubin D., Krempl E. — Introduction to continuum mechanics | 3 |
| Hughston L.P., Tod K.P., Bruce J.W. — An Introduction to General Relativity | 10 |
| Ludvigsen M. — General relativity. A geometric approach | 29 |
| Logan J.D. — Invariant Variational Principles | 6 |
| Freund L.B. — Dynamic Fracture Mechanics | 13 |
| Collins P.D., Squires E.J., Martin A.D. — Particle Physics and Cosmology | 11, 254 |
| Jeffrey A., Taniuti T. — Mathematics in Science and Engineering: volume 9. Non-linear wave propagation | 34 |
| Pope S.B. — Turbulent Flows | 644, 660 |
| Bogolubov N.N., Logunov A.A., Todorov I.T. — Introduction to Axiomatic Quantum Field Theory | 129 |
| Betten J. — Creep Mechanics | 10 |
| Desloge E.A. — Classical Mechanics. Volume 1 | 425, 768, 922 |
| Selvadurai A.P.S. — Partial Differential Equations in Mechanics 1: Fundamentals, Laplace's Equation, Diffusion Equation, Wave Equation | 11 |
| Auld B.A. — Acoustic Fields and Waves in Solids, Vol. 1 | 10 |
| Collins P.D.B., Martin A.D., Squires E.J. — Particle Physics and Cosmology | 11, 254 |
| Graff K.F. — Wave motion in elastic solids | 582 |
| Berry M. — Principles of cosmology and gravitation | 53 |
| Ding H., Chen W., Zhang L. — Elasticity of Transversely Isotropic Materials | 3 |
| Sokolnikoff I.S. — Tensor Analysis: Theory and Applications to Geometry and Mechanics of Continua | 17 |
| Lawden D.F. — An Introduction to Tensor Calculus, Relativity and Cosmology | 23 |
| Estrada R., Kanwal R.P. — A distributional approach to asymptotics theory and applications | 55 |
| Stewart I.W. — The Static and Dynamic Continuum Theory of Liquid Crystals: A Mathematical Introduction | 9, 10 |
| Siegel W. — Fields | IA1 |
| Risken H. — The Fokker-Planck equation: methods of solution and applications | see “Einstein's summation convention” |
| Mac Lane S., Birkhoff G.D. — Algebra | 525 |
| Arwini K. — Information Geometry: Near Randomness and Near Independence | 24, 26, 32 |
| Sachs R.K., Wu H. — General relativity for mathematicians | 78—80 |
| Weinberg S. — Gravitation and Cosmology: Principles and Applications of the General Theory of Relativity | 26 |
| Carmeli M. — Classical Fields: General Gravity and Gauge Theory | 12, 22 |
| Eringen A.C., Suhubi E.S. — Elastodynamics (vol.1) Finite motions | 3 |
| Àìåíçàäå Þ.À. — Òåîðèÿ óïðóãîñòè | 16 |
| Aristotle D. Michal — Matrix and tensor calculus: with applications to mechanics, elasticity, and aeronautics | 4, 43 |
| Browder A. — Mathematical Analysis: An Introduction | 281 |
| Falcke H. (ed.), Hehl F.W. (ed.) — The galactic black hole: lectures on general relativity and astrophysics | 9 |
| Coxeter H.S.M. — The Real Projective Plane | 167 |
| Struik D.J. — Lectures on Analytic and Projective Geometry | 69 |
| Hermann R. — Differential geometry and the calculus of variations | 21, 336 |
| Thomas T. Y. — The elementary theory of tensors with applications to geometry and mechanics. | 16 |
| Shilov G.E. — An introduction to the theory of linear spaces | 108 |
| Riley, Hobson — Mathematical Methods for Physics and Engineering | 111, 804 |
| Coxeter H. — Regular polytopes | 174 |
| Archbold J.W. — Introduction to the Algebraic Geometry of a Plane | 199 |
| Synge J.L. — Relativity: The general theory | 1, 415 |
| Davis H. F., Snider A. D. — Introduction to Vector Analysis | 47, 253 |
| Hildebrand F.B. — Methods of Applied Mathematics | 6 |
| Ferrar W.L. — Algebra: a textbook of determinants, matrices, and algebraic forms | 41 |
| Wilson W. — Theoretical physics - Relativity and quantum dynamics | 2, 73 |
| Eddington A.S. — The mathematical theory of relativity | 50 |
| Astarita G., Marrucci G. — Principles of Non-Newtonian Fluid Mechanics | 8, 21 |
| Raine D.J. — The Isotropic Universe: An Introduction to Cosmology | 96, 108 |
| Reif F. — Fundamentals of statistical and thermal physics | 526 |
| Siegel W. — Fields | IA1 |
| Dickey F.M., Holswade S.C. — Laser beam shaping. Theory and techniques | 342 |
| Wolfgang K. H. Panofsky, Phillips Panofsky, Melba Panofsky — Classical Electricity and Magnetism | 17, 103, 470 |
| Thaller B. — The Dirac equation | 43 |
| Frankel T. — The geometry of physics: an introduction | 59 |
| Griffits D.J. — Introductions to electrodynamics | 501—502 |
| Eddington A.S. — Mathematical Theory of Relativity | 50 |
| Kendall M.G. — The advanced theory of statistics (vol. 2) | 329 |
| Schutz B.F. — A first course in general relativity | 37, 40, 55 |
| Anderson J.L. — Principles of Relativity Physics | 8 |
| Synge J.L. — Relativity: The Special Theory | xv, 8 |
| Schiff L.I. — Quantum Mechanics | 165 |
| Constantinescu F., Magyari E. — Problems in quantum mechanics | 337 |
| Lee A. — Mathematics Applied to Continuum Mechanics | 7 |
| Fung Y. — A First Course in Continuum Mechanics: for Physical and Biological Engineers and Scientists | 44 |
| Bell E.T. — Mathematics: Queen and Servant of Science | 104, 110 |
| Frankel T. — The geometry of physics: An introduction | 59 |
| Berry M.V. — Principles of Cosmology and Gravitation | 53 |
| Sexl R., Urbantke H.K. — Relativity, Groups, Particles. Special Relativity and Relativistic Symmetry in Field and Particle Physics | 3 |
| Necas J., Hlavacek I. — Mathematical Theory of Elastic and Elastico-Plastic Bodies: An Introduction | 13 |
| Collins P.D.B., Martin A.D., Squires E.J. — Particle Physics and Cosmology | 11, 254 |
| Synge J. L. — Tensor Calculus | 7 |
| Landau L., Sykes J. — Fluid Mechanics: Vol 6 (Course of Theoretical Physics) | xiv |
| Logan J. — Applied Mathematics: A Contemporary Approach | 328 |
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