| Êíèãà | Ñòðàíèöû äëÿ ïîèñêà |
| Bass H. — Algebraic K-theory | 100 |
| Ueno K. — Algebraic Geometry. From varieties to schemes (vol. 1) | 11 |
| Bump D. — Algebraic Geometry | 2, 3, 4, 20, 79 |
| Dummit D.S., Foote R.M. — Abstract algebra | 676ff, 733 |
| Lang S. — Algebra | 407 |
| Ewald G. — Combinatorial convexity and algebraic geometry | 274 |
| Harris J. — Algebraic Geometry: a first course | 17 |
| Frenkel E., Ben-Zvi D. — Vertex algebras and algebraic curves | 97 |
| Matsumura H. — Commutative ring theory | 25, 29, 36, 74 |
| Schinzel A. — Polynomials with special regard to reducibility | 518 |
| Schenck H. — Computational algebraic geometry | 13 |
| Bump D. — Algebraic Geometry and the Theory of Curves | 2, 3, 14, 20, 79 |
| Fulton W. — Young tableaux: with applications to representation theory and geometry | 129 |
| Miller E., Sturmfels B. — Combinatorial Commutative Algebra | 193 |
| Eisenbud D. — Commutative algebra with a view toward algebraic geometry | 32, 54, 55, 304, 454 |
| Kreuzer M., Robbiano L. — Computational commutative algebra 1 | 144 |
| Miranda R. — Graduate studies in mathematics (vol.5). Algebraic curves and Riemann surfaces | 95, 311 |
| Morales-Ruiz J.J. — Differential Galois Theory and Non-Integrability of Hamiltonian Systems | 10 |
| Rosenberg J. — Algebraic K-Theory and Its Applications | remarks preceding 1.3.12 |
| Joyce D.D. — Compact Manifolds with Special Holonomy | 86, 87 |
| Reid M. — Undergraduate commutative algebra | 75—81, 83, 96—97, 100, 130 |
| Newstead P.E. — Introduction to modulu problems and orbit spaces | 3 |
| Folland J.B. — Real Analysis: Modern Techniques and Their Applications | 117 |
| Dummit D.S., Foote R.M. — Abstract Algebra | 260, 312 |
| Lojasiewicz S. — Introduction to Complex Analytic Geometry | 473 |
| Sot R. — Simple Morphisms in Algebraic Geometry | Def. 1.1 |
| Shafarevich I.R., Shokurov V.V., Danilov V.I. — Algebraic geometry I: Algebraic curves algebraic. Manifolds and schemes | 90, 183, 284 |
| Le Bruyn L. — Noncommutative geometry | 41, 81 |
| Kolchin E.R. — Differential algebra and algebraic groups | 240 |
| Miyanishi M. — Algebraic Geometry | 106 |
| Ash R.B. — Abstract algebra: the basic graduate year | 8.1 |
| Ueno K. — An Introduction to Algebraic Geometry (Translations of Mathematical Monographs) | 100 |
| Vojta P.A. — Diophantine Approximations and Value Distribution Theory | 15, 22, 39, 42, 4 |
| Sturmfels B. — Computational Synthetic Geometry | 62 |
| Sweedler M. — Hopf algebras | 297 |
| Thomas A.D. — Zeta-functions | 120, 135, 179 |
| Van Oystaeyen F.M. — Prime Spectra in Non-Communicative Algebra | 42 |
| Joyce D.D. — Riemannian holonomy groups and calibrated Geometry | 89, 90 |
| Hirzebruch F. — Topological Methods in Algebraic Geometry | 172 |
| McConnell J.C., Robson J.C. — Noncommutative Noetherian Rings | 4.6.14 |
| Brown K.S. — Cohomology of Groups | 236—237 |
| Reid M. — Undergraduate algebraic geometry | 36, 50—51, 64, 67, 71, 73, 75, 78, 81, 83, 84, 89, 92, 95, 116, 118, 119, 120 |
| Yang K. — Complex Algebraic Geometry: An Introduction to Curves and Surfaces | 4 |
| Jespers E., Okninski J. — Noetherian Semigroup Algebras | 32 |
| Tennison B.R., Hitchin N.J. (Ed) — Sheaf Theory | 82 |
| Lang S. — Diophantine Geometry | 3 |
| Zoladek H. — Monodromy Group | 446 |
| Jost J., Simha R.T. — Compact Riemann Surfaces: An Introduction to Contemporary Mathematics | 224 |
| Serre J.-P. — Local Algebra - Multiplicities | 4 |
| Marker D. — Model theory: An introduction | 124 |
| Voisin C. — Hodge theory and complex algebraic geometry 2 | 10, 108 |
| Brown K.S. — Buildings | 203 |
| Van der Put M., Singer M.F. — Galois Theory of Linear Differential Equations | 354, 390 |
| Fulton W. — Algebraic curves | 132, 135 |
| Neukrich J. — Algebraic number theory | 85 |
| Glaz S. — Commutative Coherent Rings | 73 |
| Cohn P.M. — Skew Fields : Theory of General Division Rings (Encyclopedia of Mathematics and its Applications) | 337, 405 |
| Huishi Li — An Introduction to Commutative Algebra: From the Viewpoint of Normalization | 134 |
| Borel A. — Linear algebraic groups | AG.3.4, AG.6.6, AG.8.2 |
| Helemskii A.Ya. — Lectures and Exercises on Functional Analysis, Vol. 233 | 16 |
| Lewis J.D. — CRM Monograph Series, vol.10: A Survey of the Hodge Conjecture | 8, 10 |
| Silvester J.R. — Introduction to Algebraic K-Theory | 49 |
| Jensen C.U., Lenzing H. — Model Theoretic Algebra with particular emphasis on Fields, Rings, Modules | 311 |
| Janich K. — Topology | 17 |
| Springer T.A. — Linear Algebraic Groups | 1 |
| Hazewinkel M. — Handbook of Algebra (part 2) | 280, 479 |
| Marcja A., Toffalori C. — A Guide to Classical and Modern Model Theory | 38, 117, 292, 296, 297, 302 |
| Jerry Shurman — Geometry of the Quintic | 155 |
| Fried M.D., Jarden M. — Field Arithmetic | 176 |
| Schlichenmaier M. — An Introduction to Riemann Surfaces, Algebraic Curves and Moduli Spaces | 57 |
| Lemmermeyer F. — Reciprocity Laws: From Euler to Eisenstein | 341 |
| Cälugäreanu G., Hamburg P. — Exercises in Basic Ring Theory | 55 |
| Lang S. — Real and Functional Analysis (Graduate Texts in Mathematics Series #142) | 22 |
| Schinzel A. — Polynomials with Special Regard to Reducibility | 518 |
| Rosenberg A.L. — Noncommutative Algebraic Geometry And Representations Of Quantized Algebras | I.10.2, III.6.9 |
| Fantechi B., Gottsche L., Illusie L. — Fundamental Algebraic Geometry. Grothendieck's FGA Explained MAg | 248 |
| Tannenbaum A. — Invariance and System Theory: Algebraic and Geometric Aspects | 1, 5, 97 |
| Lang S. — Algebra | 407 |
| Villareal R.H. — Monomial algebras | 45 |
| Van Oystaeyen F.M.J., Verschoren A.H.M.J. — Non-Commutative Algebraic Geometry: An Introduction | 36 |
| Thomas A.D. — Zeta functions, introduction to algebraic geometry | 120, 135, 179 |
| Lam T.Y. — Serre's Conjecture | 16 |
| Knus M.-A. — Quadratic and hermitian forms over rings | 117 |
| Fulton W. — Algebraic Curves. An Introduction to Algebraic Geometry | 132, 135 |
| Fantechi B., Kleiman S.L., Illusie L. — Fundamental Algebraic Geometry | 248 |
| Humphreys J.E. — Introduction To Lie Algebras And Representation Theory | 133 |
| Bass H. — Algebraic K-theory | 100 |
| A. Prestel, P. Roquette — Formally p-adic Fields | 124 |
| Joyce D.D. — Compact manifolds with special holonomy | 86, 87 |
| Chandler B., Magnus W. — The history of combinatorial group theory: a case study in the history of ideas | 42, 174 |
| Prestel A. — Formally P-Adic Fields | 124 |
| Villarreal R.H. — Monomial Algebras | 45 |
| Bjorner A. — Oriented Matroids | 81 |
| Hartshorne R. — Algebraic Geometry | 2, 5, 7, 10, 14, 70 |
| Bjorner A., Vergnas M., Sturmfels B. — Oriented Matroids, Second edition (Encyclopedia of Mathematics and its Applications) | 81 |
| Zeidler E. — Oxford User's Guide to Mathematics | 833 |
| Mcdonald B.R. — Linear algebra over commutative rings | 252 |
| Fritzsche K., Grauert H. — From Holomorphic Functions To Complex Manifolds | 141 |
| Springer T. — Invariant theory (Lecture notes in mathematics ; 585) | 3 |
| Joyce D. — Riemannian Holonomy Groups and Calibrated Geometry (Oxford Graduate Texts in Mathematics) | 89, 90 |
| Brown K. — Cohomology of Groups (Graduate Texts in Mathematics) | 236—237 |
| Burgisser P., Clausen M., Shokrollahi M.A. — Algebraic complexity theory | 123 |
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