數學研究生教材

數學研究生教材（，簡稱GTM）是由施普林格出版的一系統研究所程度之數學教科書。這一系列的書與施普林格其他數學系列的書一樣，都是具相同尺寸的黃色封面書籍。GTM系列的書在封面上端都會有一段白底黃字的字樣，標示著「Graduate Texts in Mathematics」。

這一系列的書會偏向於寫成較性質相似的數學大學生教材（）系列還要困難，雖然這兩個系列有許多部分重疊，不論是在其所涉及之材料，或是在其難易程度。

书目列表
#Introduction to Axiomatic Set Theory, Gaisi Takeuti, Wilson M. Zaring (1982, 2nd ed., )
#Measure and Category - A Survey of the Analogies between Topological and Measure Spaces, John C. Oxtoby (1980, 2nd ed., )
#Topological Vector Spaces, H. H. Schaefer, M. P. Wolff (1999, 2nd ed., )
#A Course in Homological Algebra, Peter Hilton, Urs Stammbach (1997, 2nd ed., )
#Categories for the Working Mathematician, Saunders Mac Lane (1998, 2nd ed., )
#Projective Planes, Daniel R. Hughes, Fred C. Piper, (1982, )
#A Course in Arithmetic, Jean-Pierre Serre (1996, )
#Axiomatic Set Theory, Gaisi Takeuti, Wilson M. Zaring, (1973, )
#Introduction to Lie Algebras and Representation Theory, James E. Humphreys (1997, )
#A Course in Simple-Homotopy Theory, Marshall. M. Cohen, (1973, )
#Functions of One Complex Variable I, John B. Conway (1978, 2nd ed., )
#Advanced Mathematical Analysis, Richard Beals (1973, )
#Rings and Categories of Modules, Frank W. Anderson, Kent R. Fuller (1992, 2nd ed., )
#Stable Mappings and Their Singularities, Martin Golubitsky, Victor Guillemin, (1974, )
#Lectures in Functional Analysis and Operator Theory, Sterling K. Berberian, (1974, )
#The Structure of Fields, David J. Winter, (1974, )
#Random Processes, Murray Rosenblatt, (1974, )
#Measure Theory, Paul R. Halmos (1974, )
#A Hilbert Space Problem Book, Paul R. Halmos (1982, 2nd ed., )
#Fibre Bundles, Dale Husemoller (1994, 3rd ed., )
#Linear Algebraic Groups, James E. Humphreys (1998, )
#An Algebraic Introduction to Mathematical Logic, Donald W. Barnes, John M. Mack (1975, )
#Linear Algebra, Werner H. Greub (1981, )
#Geometric Functional Analysis and Its Applications, Richard B. Holmes, (1975, )
#Real and Abstract Analysis, Edwin Hewitt, Karl Stromberg (1975, )
#Algebraic Theories, Ernest G. Manes, (1976, )
#General Topology, John L. Kelley (1975, )
#Commutative Algebra I, Oscar Zariski, Pierre Samuel, Cohen (1975, )
#Commutative Algebra II, Oscar Zariski, Pierre Samuel (1975, )
#Lectures in Abstract Algebra I: Basic Concepts, Nathan Jacobson (1976, )
#Lectures in Abstract Algebra II: Linear Algebra, Nathan Jacobson (1984, )
#Lectures in Abstract Algebra III: Theory of Fields and Galois Theory, Nathan Jacobson (1976, )
#Differential Topology, Morris W. Hirsch (1976, )
#Principles of Random Walk, Frank Spitzer (2001, )
#Several Complex Variables and Banach Algebras, Herbert Alexander, John Wermer (1998, 3rd ed., )
#Linear Topological Spaces, John L. Kelley, Isaac Namioka (1982, )
#Mathematical Logic, J. Donald Monk (1976, )
#Several Complex Variables, H. Grauert, K. Fritzsche (1976, )
#An Invitation to C^-Algebras*, William Arveson (1976, )
#Denumerable Markov Chains, John G. Kemeny, J. Laurie Snell, Anthony W. Knapp, D.S. Griffeath (1976, )
#Modular Functions and Dirichlet Series in Number Theory, Tom M. Apostol (1989, 2nd ed., )
#Linear Representations of Finite Groups, Jean-Pierre Serre, Leonhard L. Scott (1977, )
#Rings of Continuous Functions, Leonard Gillman, Meyer Jerison (1976, )
#Elementary Algebraic Geometry, Keith Kendig (1977, )
#Probability Theory I, M. Loève (1977, 4th ed, )
#Probability Theory II, M. Loève (1978, 4th ed, )
#Geometric Topology in Dimensions 2 and 3, Edwin E. Moise (1977, )
#General Relativity for Mathematicians, R. K. Sachs, H. Wu (1983, )
#Linear Geometry, K. W. Gruenberg, A. J. Weir (2010, )
#Fermat's Last Theorem: A Genetic Introduction to Algebraic Number Theory, Harold M. Edwards (2000, )
#A Course in Differential Geometry, William Klingenberg, D. Hoffman (1983, )
#Algebraic Geometry, Robin Hartshorne (2010, )
#A Course in Mathematical Logic for Mathematicians, Yu. I. Manin, Boris Zilber (2009, 2nd ed., )
#Combinatorics with Emphasis on the Theory of Graphs, Mark E. Watkins, Jack E. Graver (1977, )
#Introduction to Operator Theory I: Elements of Functional Analysis, Arlen Brown, Carl Pearcy (1977, )
#Algebraic Topology: An Introduction, William S. Massey (1977, )
#Introduction to Knot Theory, Richard H. Crowell, Ralph H. Fox (1977, )
#p-adic Numbers, p-adic Analysis, and Zeta-Functions, Neal Koblitz (1984, 2nd ed., )
#Cyclotomic Fields, Serge Lang (1978, )
#Mathematical Methods of Classical Mechanics, V. I. Arnold, A. Weinstein, K. Vogtmann (1989, 2nd ed., )
#Elements of Homotopy Theory, George W. Whitehead (1978, )
#Fundamentals of the Theory of Groups, M. I. Kargapolov, J. I. Merzljakov (1979, )
#Graph Theory - An Introductory Course, Béla Bollobás (1979, )
#Fourier Series - A Modern Introduction Volume 1, R. E. Edwards (1979, 2nd ed., )
#Differential Analysis on Complex Manifolds, Raymond O. Wells, Jr. (2008, 3rd ed., )
#Introduction to Affine Group Schemes, W. C. Waterhouse (1979, )
#Local Fields, Jean-Pierre Serre (1979, )
#Linear Operators in Hilbert Spaces, (1980, )
#Cyclotomic Fields II, Serge Lang (1980, )
#Singular Homology Theory, William S. Massey (1980, )
#Riemann Surfaces, , Irwin Kra (1992, 2nd ed., )
#Classical Topology and Combinatorial Group Theory, John Stillwell (1980, 2ed 1993, )
#Algebra, Thomas W. Hungerford (1974, )
#Multiplicative Number Theory, Harold Davenport, Hugh Montgomery (2000, 3rd ed., )
#Basic Theory of Algebraic Groups and Lie Algebras, G. P. Hochschild (1981, )
#Algebraic Geometry - An Introduction to Birational Geometry of Algebraic Varieties, Shigeru Iitaka (1982, )
#Lectures on the Theory of Algebraic Numbers, E. T. Hecke (1981, )
#A Course in Universal Algebra, Burris, Stanley and Sankappanavar, H. P. ([http://www.math.uwaterloo.ca/~snburris/htdocs/ualg.html Online] ) (1981 )
#An Introduction to Ergodic Theory, Peter Walters (1982, )
#A Course in the Theory of Groups, (1996, 2nd ed., )
#Lectures on Riemann Surfaces, (1981, )
#Differential Forms in Algebraic Topology, Raoul Bott, Loring W. Tu (1982, )
#Introduction to Cyclotomic Fields, Lawrence C. Washington (1997, 2nd ed., )
#A Classical Introduction to Modern Number Theory, Kenneth Ireland, Michael Rosen (1990, 2nd ed., )
#Fourier Series - A Modern Introduction Volume 2, R. E. Edwards (1982, 2nd ed., )
#Introduction to Coding Theory, J. H. van Lint (3rd ed 1998, )
#Cohomology of Groups, Kenneth S. Brown (1982, )
#Associative Algebras, R. S. Pierce (1982, )
#Introduction to Algebraic and Abelian Functions, Serge Lang (1982, 2nd ed., )
#An Introduction to Convex Polytopes, Arne Brondsted (1983, )
#The Geometry of Discrete Groups, (1983, 2nd print 1995, )
#Sequences and Series in Banach Spaces, J. Diestel (1984, )
#Modern Geometry — Methods and Applications Part I: The Geometry of Surfaces, Transformation Groups, and Fields, B. A. Dubrovin, Anatoly Timofeevich Fomenko, Sergei Novikov (1992, 2nd ed., )
#Foundations of Differentiable Manifolds and Lie Groups, (1983, )
#Probability-1, Albert N. Shiryaev (2016, 3rd ed., )
#A Course in Functional Analysis, John B. Conway (2007, 2nd ed., )
#Introduction to Elliptic Curves and Modular Forms, Neal I. Koblitz (1993, 2nd ed., )
#Representations of Compact Lie Groups, , (1985, )
#Finite Reflection Groups, L.C. Grove, C.T. Benson (1985, 2nd ed., )
#Harmonic Analysis on Semigroups - Theory of Positive Definite and Related Functions, Christian Berg, Jens Peter Reus Christensen, Paul Ressel (1984, )
#Galois Theory, Harold M. Edwards (1984, )
#Lie Groups, Lie Algebras, and Their Representations, V. S. Varadarajan (1984, )
#Complex Analysis, Serge Lang (1999, 4th ed., )
#Modern Geometry — Methods and Applications Part II: The Geometry and Topology of Manifolds, B. A. Dubrovin, Anatoly Timofeevich Fomenko, Sergei Novikov (1985, )
#SL2(R), Serge Lang (1985, )
#The Arithmetic of Elliptic Curves, Joseph H. Silverman (2009, 2nd ed., )
#Applications of Lie Groups to Differential Equations, Peter J. Olver (2ed 1993, )
#Holomorphic Functions and Integral Representations in Several Complex Variables, R. Michael Range (1986, )
#Univalent Functions and Teichmüller Spaces, O. Lehto (1987, )
#Algebraic Number Theory, Serge Lang (1994, 2nd ed., )
#Elliptic Curves, (2004, 2nd ed., )
#Elliptic Functions, Serge Lang (1987, 2nd ed., )
#Brownian Motion and Stochastic Calculus, Ioannis Karatzas, Steven Shreve (2ed 2000, )
#A Course in Number Theory and Cryptography, Neal Koblitz (2ed 1994, )
#Differential Geometry: Manifolds, Curves and Surfaces, Marcel Berger, Bernard Gostiaux (1988, )
#Measure and Integral — Volume 1, John L. Kelley, T.P. Srinivasan (1988, )
#Algebraic Groups and Class Fields, Jean-Pierre Serre (1988, )
#Analysis Now, Gert K. Pedersen (1989, )
#An Introduction to Algebraic Topology, Joseph J. Rotman, (1988, )
#Weakly Differentiable Functions — Sobolev Spaces and Functions of Bounded Variation, William P. Ziemer (1989, )
#Cyclotomic Fields I and II, Serge Lang (1990, Combined 2nd ed. )
#Theory of Complex Functions, Reinhold Remmert (1991, )
#Numbers, Heinz-Dieter Ebbinghaus et al. (1990, )
#Modern Geometry — Methods and Applications Part III: Introduction to Homology Theory, B. A. Dubrovin, Anatoly Timofeevich Fomenko, Sergei Novikov (1990, )
#Complex Variables — An Introduction, Carlos A. Berenstein, Roger Gay (1991, )
#Linear Algebraic Groups, Armand Borel (1991, )
#A Basic Course in Algebraic Topology, William S. Massey (1991, )
#Partial Differential Equations, Jeffrey Rauch (1991, )
#Representation Theory, William Fulton, Joe Harris (1991, )
#Tensor Geometry — The Geometric Viewpoint and its Uses, Christopher T. J. Dodson, Timothy Poston (1991, 2nd ed., )
#A First Course in Noncommutative Rings, T. Y. Lam (2001, 2nd ed., )
#Iteration of Rational Functions — Complex Analytic Dynamical Systems, Alan F. Beardon (1991, )
#Algebraic Geometry, Joe Harris (1992, )
#Coding and Information Theory, Steven Roman (1992, )
#Advanced Linear Algebra, Steven Roman (2008, 3rd ed., )
#Algebra — An Approach via Module Theory, William Adkins, Steven Weintraub (1992, )
#Harmonic Function Theory, Sheldon Axler, Paul Bourdon, Wade Ramey (2001, 2nd ed., )
#A Course in Computational Algebraic Number Theory, Henri Cohen (1996, )
#Topology and Geometry, Glen E. Bredon (1993, )
#Optima and Equilibria, Jean-Pierre Aubin (1998, )
#Gröbner Bases — A Computational Approach to Commutative Algebra, Thomas Becker, Volker Weispfenning (1993, )
#Real and Functional Analysis, Serge Lang (1993, 3rd ed., )
#Measure Theory, J. L. Doob (1994, )
#Noncommutative Algebra, Benson Farb, R. Keith Dennis (1993, )
#Homology Theory — An Introduction to Algebraic Topology, James W. Vick (1994, 2nd ed., )
#Computability — A Mathematical Sketchbook, Douglas S. Bridges (1994, )
#Algebraic K-Theory and Its Applications, Jonathan Rosenberg (1994, )
#An Introduction to the Theory of Groups, Joseph J. Rotman (1995, 4th ed., )
#Foundations of Hyperbolic Manifolds, John G. Ratcliffe (2006, 2nd ed., )
#Commutative Algebra — with a View Toward Algebraic Geometry, David Eisenbud (1995, )
#Advanced Topics in the Arithmetic of Elliptic Curves, Joseph H. Silverman (1994, )
#Lectures on Polytopes, Günter M. Ziegler (1995, )
#Algebraic Topology — A First Course, William Fulton (1995, )
#An Introduction to Analysis, Arlen Brown, Carl Pearcy (1995, )
#Quantum Groups, Christian Kassel (1995, )
#Classical Descriptive Set Theory, Alexander S. Kechris (1995, )
#Integration and Probability, Paul Malliavin (1995, )
#Field Theory, Steven Roman (2006, 2nd ed., )
#Functions of One Complex Variable II, John B. Conway (1995, )
#Differential and Riemannian Manifolds, Serge Lang (1995, )
#Polynomials and Polynomial Inequalities, Peter Borwein, Tamas Erdelyi (1995, )
#Groups and Representations, J. L. Alperin, Rowen B. Bell (1995, )
#Permutation Groups, John D. Dixon, Brian Mortimer (1996, )
#Additive Number Theory The Classical Bases, Melvyn B. Nathanson (1996, )
#Additive Number Theory: Inverse Problems and the Geometry of Sumsets, Melvyn B. Nathanson (1996, )
#Differential Geometry — Cartan's Generalization of Klein's Erlangen Program, R. W. Sharpe (1997, )
#Field and Galois Theory, Patrick Morandi (1996, )
#Combinatorial Convexity and Algebraic Geometry, Guenter Ewald (1996, )
#Matrix Analysis, Rajendra Bhatia (1997, )
#Sheaf Theory, Glen E. Bredon (1997, 2nd ed., )
#Riemannian Geometry, Peter Petersen (2016, 3rd ed., )
#Classical Topics in Complex Function Theory, Reinhold Remmert (1998, )
#Graph Theory, (2017, 5th ed., )
#Foundations of Real and Abstract Analysis, Douglas S. Bridges (1998, )
#An Introduction to Knot Theory, W. B. Raymond Lickorish (1997, )
#Introduction to Riemannian Manifolds, John M. Lee (2018, 2nd ed., )
#Analytic Number Theory , Donald J. Newman (1998, )
#Nonsmooth Analysis and Control Theory, Francis H. Clarke, Yuri S. Ledyaev, Ronald J. Stern, Peter R. Wolenski (1998, )
#Banach Algebra Techniques in Operator Theory, Ronald G. Douglas (1998, 2nd ed., )
#A Course on Borel Sets, S. M. Srivastava (1998, )
#Numerical Analysis, Rainer Kress (1998, )
#Ordinary Differential Equations, Wolfgang Walter (1998, )
#An Introduction to Banach Space Theory, Robert E. Megginson (1998, )
#Modern Graph Theory, Béla Bollobás (1998, )
#Using Algebraic Geometry, David A. Cox, John Little, Donal O'Shea (2005, 2nd ed., )
#Fourier Analysis on Number Fields, Dinakar Ramakrishnan, Robert J. Valenza (1999, )
#Moduli of Curves, Joe Harris, Ian Morrison (1998, )
#Lectures on the Hyperreals, Robert Goldblatt (1998, )
#Lectures on Modules and Rings, Tsit-Yuen Lam (1999, )
#Problems in Algebraic Number Theory, M. Ram Murty, Jody Indigo Esmonde (2005, 2nd ed., )
#Fundamentals of Differential Geometry, Serge Lang (1999, )
#Elements of Functional Analysis, Francis Hirsch, Gilles Lacombe (1999, )
#Advanced Topics in Computational Number Theory, Henri Cohen (2000, )
#One-Parameter Semigroups for Linear Evolution Equations, Engel, Nagel (2000, )
#Elementary Methods in Number Theory, Melvyn B. Nathanson (2000, )
#Basic Homological Algebra, M. Scott Osborne (2000, )
#The Geometry of Schemes, Eisenbud, Joe Harris (2000, )
#A Course in p-adic Analysis, Alain M. Robert (2000, )
#Theory of Bergman Spaces, Hakan Hedenmalm, Boris Korenblum, Kehe Zhu (2000, )
#An Introduction to Riemann-Finsler Geometry, David Bao, Shiing-Shen Chern, Zhongmin Shen (2000, )
#Diophantine Geometry, Marc Hindry, Joseph H. Silverman (2000, )
#Introduction to Topological Manifolds, John M. Lee (2011, 2nd ed., )
#The Symmetric Group — Representations, Combinatorial Algorithms, and Symmetric Functions, Bruce E. Sagan (2001, 2nd ed., )
#Galois Theory, Jean-Pierre Escofier (2001, )
#Rational Homotopy Theory, Yves Félix, Stephen Halperin, Jean-Claude Thomas (2000, )
#Problems in Analytic Number Theory, M. Ram Murty (2007, 2nd ed., )
#Algebraic Graph Theory, Chris Godsil, Gordon Royle (2001, )
#Analysis for Applied Mathematics, Ward Cheney (2001, )
#A Short Course on Spectral Theory, William Arveson (2002, )
#Number Theory in Function Fields, Michael Rosen (2002, )
#Algebra, Serge Lang (2002, Revised 3rd ed, )
#Lectures on Discrete Geometry, Jiří Matoušek (2002, )
#From Holomorphic Functions to Complex Manifolds, , Hans Grauert (2002, )
#Partial Differential Equations, Jürgen Jost, (2013, 3rd ed., )
#Algebraic Functions and Projective Curves, David M. Goldschmidt, (2003, )
#Matrices — Theory and Applications, Denis Serre, (2010, 2nd ed., )
#Model Theory: An Introduction, David Marker, (2002, )
#Introduction to Smooth Manifolds, John M. Lee (2012, 2nd ed., )
#The Arithmetic of Hyperbolic 3-Manifolds, Colin Maclachlan, Alan W. Reid, (2003, )
#Smooth Manifolds and Observables, Jet Nestruev, (2003, )
#Convex Polytopes, Branko Grünbaum (2003, )
#Lie Groups, Lie Algebras, and Representations - An Elementary Introduction, Brian C. Hall, (2015, 2nd ed., )
#Fourier Analysis and its Applications, Anders Vretblad, (2003, )
#Metric Structures in Differential Geometry, Walschap, G., (2004, )
#Lie Groups, Daniel Bump, (2013, 2nd ed., )
#Spaces of Holomorphic Functions in the Unit Ball, Kehe Zhu, (2005, )
#Combinatorial Commutative Algebra, Ezra Miller, Bernd Sturmfels, (2005, )
#A First Course in Modular Forms, Fred Diamond, J. Shurman, (2006, )
#The Geometry of Syzygies, David Eisenbud (2005, )
#An Introduction to Markov Processes, Daniel W. Stroock, (2014, 2nd ed., )
#Combinatorics of Coxeter Groups, Anders Björner, Francisco Brenti, (2005, )
#An Introduction to Number Theory, Everest, G., Ward, T., (2005, )
#Topics in Banach Space Theory, Albiac, F., Kalton, N. J., (2016, 2nd ed., )
#Analysis and Probability — Wavelets, Signals, Fractals, Jorgensen, P. E. T., (2006, )
#Compact Lie Groups, M. R. Sepanski, (2007, )
#Bounded Analytic Functions, Garnett, J., (2007, )
#An Introduction to Operators on the Hardy-Hilbert Space, Ruben A. Martinez-Avendano, Peter Rosenthal, (2007, )
#A Course in Enumeration, Aigner, M., (2007, )
#Number Theory — Volume I: Tools and Diophantine Equations, Cohen, H., (2007, )
#Number Theory — Volume II: Analytic and Modern Tools, Cohen, H., (2007, )
#The Arithmetic of Dynamical Systems, Joseph H. Silverman, (2007, )
#Abstract Algebra, Grillet, Pierre Antoine, (2007, )
#Topological Methods in Group Theory, Geoghegan, Ross, (2007, )
#Graph Theory, Adrian Bondy, U.S.R. Murty, (2008, )
#Complex Analysis: Introduced in the Spirit of Lipman Bers, Gilman, Jane P., Kra, Irwin, Rodriguez, Rubi E. (2007, )
#A Course in Commutative Banach Algebras, Kaniuth, Eberhard, (2008, )
#Braid Groups, Kassel, Christian, Turaev, Vladimir, (2008, )
#Buildings Theory and Applications, Abramenko, Peter, Brown, Ken (2008, )
#Classical Fourier Analysis, Loukas Grafakos (2014, 3rd ed., )
#Modern Fourier Analysis, Loukas Grafakos (2014, 3rd ed., )
#The Finite Simple Groups, Robert A. Wilson (2009, )
#Distributions and Operators, Gerd Grubb, (2009, )
#Elementary Functional Analysis, MacCluer, Barbara D., (2009, )
#Algebraic Function Fields and Codes, , (2009, )
#Symmetry, Representations, and Invariants, Goodman, Roe, Wallach, Nolan R., (2009, )
#A Course in Commutative Algebra, Kemper, Gregor, (2010, )
#Deformation Theory, Robin Hartshorne, (2010, )
#Foundations of Optimization in Finite Dimensions, Osman Guler, (2010, )
#Ergodic Theory - with a view towards Number Theory, Thomas Ward, Manfred Einsiedler, (2011, )
#Monomial Ideals, Jürgen Herzog, Hibi Takayuki(2010, )
#Probability and Stochastics, Erhan Cinlar, (2011, )
#Essentials of Integration Theory for Analysis, Daniel W. Stroock, (2012, )
#Analysis on Fock Spaces, Kehe Zhu, (2012, )
#Functional Analysis, Calculus of Variations and Optimal Control, Francis H. Clarke, (2013, )
#Unbounded Self-adjoint Operators on Hilbert Space, Konrad Schmüdgen, (2012, )
#Calculus Without Derivatives, Jean-Paul Penot, (2012, )
#Quantum Theory for Mathematicians, Brian C. Hall, (2013, )
#Geometric Analysis of the Bergman Kernel and Metric, Krantz, Steven G., (2013, )
#Locally Convex Spaces, M Scott Osborne, (2014, )
#Fundamentals of Algebraic Topology, Steven Weintraub, (2014, )
#Integer Programming, Michelangelo Conforti, Gérard P. Cornuéjols, Giacomo Zambelli, (2014, )
#Operator Theoretic Aspects of Ergodic Theory, Tanja Eisner, Bálint Farkas, Markus Haase, Rainer Nagel, (2015, )
#Homotopical Topology, Anatoly Fomenko, Dmitry Fuchs, (2016, 2nd ed., )
#Brownian Motion, Martingales, and Stochastic Calculus, Jean-François Le Gall, (2016, )
#Differential Geometry - Connections, Curvature, and Characteristic Classes, Loring W. Tu (2017, )
#Functional Analysis, Spectral Theory, and Applications, Manfred Einsiedler, Thomas Ward (2017, )
#The Moment Problem, Konrad Schmüdgen (2017, )
#Modern Real Analysis, William P. Ziemer (2017, 2nd ed., )
#Binomial Ideals, Jürgen Herzog, Takayuki Hibi, Hidefumi Ohsugi (2018, )
#Introduction to Real Analysis, Christopher Heil (2019, )
#Intersection Homology & Perverse Sheaves with Applications to Singularities, Laurenţiu G. Maxim (2019, )
#Measure, Integration & Real Analysis, Sheldon Axler (2020, )
#Basic Representation Theory of Algebras, Ibrahim Assem, Flávio U Coelho (2020, )
#Spectral Theory, David Borthwick (2020, )
#An Invitation to Unbounded Representations of ∗-Algebras on Hilbert Space, Konrad Schmüdgen (2020, )
#Lectures on Convex Geometry, Daniel Hug, Wolfgang Weil (2020, )
#Explorations in Complex Functions, Richard Beals, Roderick S. C. Wong (2020, )
#Quaternion Algebras, John Voight (2020, )
#Ergodic Dynamics – From Basic Theory to Applications, Jane M. Hawkins (2020, )
#Lessons in Enumerative Combinatorics, Omer Egecioglu, Adriano Garsia (2021, )
#Mathematical Logic, Heinz-Dieter Ebbinghaus, Jörg Flum, Wolfgang Thomas (2021, 3rd ed. )
#Random Walk, Brownian Motion and Martingales, Rabi Bhattacharya, Edward C. Waymire (2021, )
#Stationary Processes and Discrete Parameter Markov Processes, Rabi Bhattacharya, Edward C. Waymire (2022, )
#Partial Differential Equations, Wolfgang Arendt, Karsten Urban (2023, )
#Measure Theory, Probability, and Stochastic Processes, Jean-François Le Gall (2022, )
#Drinfeld Modules, Mihran Papikian (2023, )

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