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| James E. Humphreys，is Professor of Mathematics at the University of Massachusetts in Amherst。He taught previously at the University of Oregon and at New York University。His research interests include linear algebraic groups，Lie algebras，finite simple groups and algebraic K-theory.Dr.Humphreys graduated from Oberlin Collehge in 1961。He did graduate work in philosophy and mathematis at Cornell University and later received his Ph.D.from Yale Univer.. << 查看详细 |
| 1 takeuti/zaring.introduction to axiomatic set theory.2nd ed 2 oxtoby.measure and category.2nd ed 3 schaefer.topological vector spaces.2nd ed 4 hilton/stammbach.a course in homological algebra.2rid ed. 5 mac lane.categories for the working mathematician.2nd ed. 6 hughes/piper.projective planes 7 serre.a course in arithmetic 8 takeuti/zaring.axiomatic set theory 9 humphreys.introduction to lie algebras and representation theory 10 cohen.a course in simple homotopy theory 11 conway.functions of one complex variable i.2nd ed 12 beals.advanced mathematical analysis 13 anderson/fuller.rings and categories of modules.2nd ed. 14 golub1tsky/guillemin.stable mappings and their singularities 15 berberian.lectures in functional analysis and operator theory 16 winter.the structure of fields 17 rosenblatt.random processes.2nd ed 18 halmos.measure theory 19 halmos.a hilbert space problem book. 2nd ed 20 husemoller，fibre bundles.3rd ed .21 humphreys.linear algebraic groups 22 barnes/mack.an algebraic introduction to mathematical logic 23 greub.linear algebra.4th ed 24 holmes.geometric functional analysis and its applications 25 hewitt/stromberg.real and abstract analysis 26 manes.algebraic theories 27 kelley.general topology 28 zariski/samuel.commutative algebra. vol.i 29 zaeskl/samuel.commutative algebra. vol.ii 30 jacobson.lectures in abstract algebra 1. basic concepts 31 jacobson.lectures in abstract algebra ii.linear algebra 32 jacobson.lectures in abstract algebra ill.theory of fields and galois theory 33 hirsch.differential topology 34 seltzer.principles of random walk. 2nd ed 35 alexander/wermer.several complex variables and banach algebras.3rd ed 36 kelley/namioka et al.linear topological spaces 37 monk.mathematical logic 38 grauert/fritzsche.several complex variables 39 arveson.an invitation to c*-algebras 40 kemeny/snell/knapp.denumerable markov chains.2nd ed 41 apostol.modular functions and dirichlet series in number theory. 2nd ed 42 serre.linear representations of finite groups 43 gillman/jerson.rings of continuous functions 44 kendig.elementary algebraic geometry 45 loeve.probability theory ⅰ.4th ed 46 loeve.probability theory ⅱ.4th ed 47 moise.geometric topology in dimensions 2 and 3 48 sachs/wu.general relativity for mathematicians 49 gruenberg/weir.linear geometry. 2nd ed 50 edwards.fermat’s last theorem 51 klingenberg a course in differential geometry 52 hartshorne.algebraic geometry 53 mann.a course in mathematical logic 54 graver/watkins.combinatorics with emphasis on the theory of graphs 55 brown/pearcy.introduction to operator theory i: elements of functional analysis 56 massey.algebraic topology: an introduction 57 crowellfox.introduction to knot theory 58 koblitz.p-adic numbers，p-adic analysis，and zeta-functions.2nd ed 59 lang.cyclotomic fields 60 arnold.mathematical methods inclassical mechanics.2nd ed 61 whitehead.elements of homotopy theory 62 kargapolov/merlzjakov.fundamentalsof the theory of groups 63 bollobas.graph theory 64 edwards.fourier series.vol.i.2nd ed 65 wells.differential analysis on complex manifolds.2nd ed |
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