Page 3 - Advanced Linear Algebra
P. 3

Graduate Texts in Mathematics

             1TAKEUTI/ZARING. Introduction to Axiomatic  38 GRAUERT/FRITZSCHE. Several Complex
               Set Theory. 2nd ed.               Variables.
                                                                   ∗
             2OXTOBY. Measure and Category. 2nd ed.  39 ARVESON. An Invitation to C -Algebras.
             3SCHAEFER. Topological Vector Spaces.  40 KEMENY/SNELL/KNAPP. Denumerable Markov
               2nd ed.                           Chains. 2nd ed.
             4HILTON/STAMMBACH. A Course in   41 APOSTOL. Modular Functions and Dirichlet
               Homological Algebra. 2nd ed.      Series in Number Theory. 2nd ed.
             5MAC LANE. Categories for the Working  42 J.-P. SERRE. Linear Representations of Finite
               Mathematician. 2nd ed.            Groups.
             6HUGHES/PIPER. Projective Planes.  43 GILLMAN/JERISON. Rings of Continuous
             7J.-P. SERRE. A Course in Arithmetic.  Functions.
             8TAKEUTI/ZARING. Axiomatic Set Theory.  44 KENDIG. Elementary Algebraic Geometry.
             9HUMPHREYS. Introduction to Lie Algebras and  45 LOÈVE. Probability Theory I. 4th ed.
               Representation Theory.         46 LOÈVE. Probability Theory II. 4th ed.
            10 COHEN. A Course in Simple Homotopy  47 MOISE. Geometric Topology in Dimensions 2
               Theory.                           and 3.
            11 CONWAY. Functions of One Complex  48 SACHS/WU. General Relativity for
               Variable I. 2nd ed.               Mathematicians.
            12 BEALS. Advanced Mathematical Analysis.  49 GRUENBERG/WEIR. Linear Geometry. 2nd ed.
            13 ANDERSON/FULLER. Rings and Categories of  50 EDWARDS. Fermat’s Last Theorem.
               Modules. 2nd ed.               51 KLINGENBERG. A Course in Differential
            14 GOLUBITSKY/GUILLEMIN. Stable Mappings and  Geometry.
               Their Singularities.           52 HARTSHORNE. Algebraic Geometry.
            15 BERBERIAN. Lectures in Functional Analysis  53 MANIN. A Course in Mathematical Logic.
               and Operator Theory.           54 GRAVER/WATKINS. Combinatorics with
            16 WINTER. The Structure of Fields.  Emphasis on the Theory of Graphs.
            17 ROSENBLATT. Random Processes. 2nd ed.  55 BROWN/PEARCY. Introduction to Operator
            18 HALMOS. Measure Theory.           Theory I: Elements of Functional Analysis.
            19 HALMOS. A Hilbert Space Problem Book.  56 MASSEY. Algebraic Topology: An
               2nd ed.                           Introduction.
            20 HUSEMOLLER. Fibre Bundles. 3rd ed.  57 CROWELL/FOX. Introduction to Knot Theory.
            21 HUMPHREYS. Linear Algebraic Groups.  58 KOBLITZ. p-adic Numbers, p-adic Analysis,
            22 BARNES/MACK. An Algebraic Introduction to  and Zeta-Functions. 2nd ed.
               Mathematical Logic.            59 LANG. Cyclotomic Fields.
            23 GREUB. Linear Algebra. 4th ed.  60 ARNOLD. Mathematical Methods in Classical
            24 HOLMES. Geometric Functional Analysis and  Mechanics. 2nd ed.
               Its Applications.              61 WHITEHEAD. Elements of Homotopy Theory.
            25 HEWITT/STROMBERG. Real and Abstract  62 KARGAPOLOV/MERIZJAKOV. Fundamentals of
               Analysis.                         the Theory of Groups.
            26 MANES. Algebraic Theories.     63 BOLLOBAS. Graph Theory.
            27 KELLEY. General Topology.      64 EDWARDS. Fourier Series. Vol. I. 2nd ed.
            28 ZARISKI/SAMUEL. Commutative Algebra.  65 WELLS. Differential Analysis on Complex
               Vol. I.                           Manifolds. 3rd ed.
            29 ZARISKI/SAMUEL. Commutative Algebra.  66 WATERHOUSE. Introduction to Affine Group
               Vol. II.                          Schemes.
            30 JACOBSON. Lectures in Abstract Algebra I.  67 SERRE. Local Fields.
               Basic Concepts.                68 WEIDMANN. Linear Operators in Hilbert
            31 JACOBSON. Lectures in Abstract Algebra II.  Spaces.
               Linear Algebra.                69 LANG. Cyclotomic Fields II.
            32 JACOBSON. Lectures in Abstract Algebra III.  70 MASSEY. Singular Homology Theory.
               Theory of Fields and Galois Theory.  71 FARKAS/KRA. Riemann Surfaces. 2nd ed.
            33 HIRSCH. Differential Topology.  72 STILLWELL. Classical Topology and
            34 SPITZER. Principles of Random Walk. 2nd ed.  Combinatorial Group Theory. 2nd ed.
            35 ALEXANDER/WERMER. Several Complex  73 HUNGERFORD.Algebra.
               Variables and Banach Algebras. 3rd ed.  74 DAVENPORT. Multiplicative Number Theory.
            36 KELLEY/NAMIOKA et al. Linear Topological  3rd ed.
               Spaces.                        75 HOCHSCHILD. Basic Theory of Algebraic
            37 MONK. Mathematical Logic.         Groups and Lie Algebras.
                                                               (continued after index)
   1   2   3   4   5   6   7   8