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1. Calculus with applications [2014]
 Calculus with applications and computing
 Lax, Peter D., author.
 Second edition.  New York : Springer, [2013?]
 Description
 Book — 1 online resource (xii, 503 pages) : illustrations. Digital: text file; PDF.
 Summary

 1 Numbers and Limits
 2 Functions and Continuity
 3 The Derivative and Differentiation
 4 The Theory of Differentiable Functions
 5 Applications of the Derivative
 6 Integration
 7 Methods for Integration
 8 Approximation of Integrals
 9 Complex Numbers
 10 Differential Equations
 11 Probability
 Answers to Selected Problems.
2. Complex proofs of real theorems [2012]
 Lax, Peter D.
 Providence, R.I. : American Mathematical Society, c2012.
 Description
 Book — xi, 90 p. ; 26 cm.
 Summary

 Chapter 1. Early triumphs
 1.1. The Basel problem
 1.2. The fundamental theorem of algebra
 Chapter 2. Approximation
 2.1. Completeness of weighted powers
 2.2. The Müntz approximation theorem
 Chapter 3. Operator theory
 3.1. The FugledePutnam theorem
 3.2. Toeplitz operators
 3.3. A theorem of Beurling
 3.4. Prediction theory
 3.5. The RieszThorin convexity theorem
 3.6. The Hilbert transform
 Chapter 4. Harmonic analysis
 4.1. Fourier uniqueness via complex variables (d'après D.J. Newman)
 4.2. A curious functional equation
 4.3. Uniqueness and nonuniqueness for the Radon transform
 4.4. The PaleyWiener theorem
 4.5. The Titchmarsh convolution theorem
 4.6. Hardy's theorem
 Chapter 5. Banach algebras: the GleasonKahaneŻelazko theorem
 Chapter 6. Complex dynamics: the FatouJuliaBaker theorem
 Chapter 7. The prime number theorem
 Coda. Transonic airfoils and SLE
 Appendix A. Liouville's theorem in Banach spaces
 Appendix B. The BorelCarathéodory inequality
 Appendix C. PhragménLindelöf theorems
 Appendix D. Normal families.
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QA331.7 .L39 2012  Unknown 
 Lax, Peter D.
 New York : Courant Institute of Mathematical Sciences ; Providence, R.I. : American Mathematical Society, c2006.
 Description
 Book — vii, 217 p. : ill. ; 26 cm.
 Summary

 Basic notions Finite speed of propagation of signals Hyperbolic equations with constant coefficients Hyperbolic equations with variable coefficients Pseudodifferential operators and energy inequalities Existence of solutions Waves and rays Finite difference approximation to hyperbolic equations Scattering theory Hyperbolic systems of conservation laws Huygens' principle for the wave equation on odddimensional spheres Hyperbolic polynomials The multiplicity of eigenvalues Mixed initial and boundary value problems Energy decay for starshaped obstacles.
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QA377 .L387 2006  Available 
 Papers. Selections
 Lax, Peter D.
 New York : Springer, c2005.
 Description
 Book — xviii, 591 p. : ill.
 Lax, Peter D.
 New York : Springer, c2005.
 Description
 Book — xx, 617 p. : ill.
6. Functional analysis [2002]
 Lax, Peter D.
 New York : Wiley, c2002.
 Description
 Book — xix, 580 p. ; 25 cm.
 Summary

 Foreword. Linear Spaces. Linear Maps. The HahnBanach Theorem. Applications of the HahnBanach Theorem. Normed Linear Spaces. Hilbert Space. Applications of Hilbert Space Results. Duals of Normed Linear Space. Applications of Duality. Weak Convergence. Applications of Weak Convergence. The Weak and Weak Topologies. Locally Convex Topologies and the KreinMilman Theorem. Examples of Convex Sets and their Extreme Points. Bounded Linear Maps. Examples of Bounded Linear Maps. Banach Algebras and their Elementary Spectral Theory. Gelfand's Theory of Commutative Banach Algebras. Applications of Gelfand's Theory of Commutative Banach Algebras. Examples of Operators and their Spectra. Compact Maps. Examples of Compact Operators. Positive Compact Operators. Fredholm's Theory of Integral Equations. Invariant Subspaces. Harmonic Analysis on a Halfline. Index Theory. Compact Symmetric Operators in Hilbert Space. Examples of Compact Symmetric Operators. Trace Class and Trace Formula. Spectral Theory of Symmetric, Normal and Unitary Operators. Spectral Theory of SelfAdjoint Operators. Examples of SelfAdjoint Operators. Semigroups of Operators. Groups of Unitary Operators. Examples of Strongly Continuous Semigroups. Scattering Theory. A Theorem of Beurling. Appendix A: The RieszKakutani Representation Theorem. Appendix B: Theory of Distributions. Appendix C: Zorn's Lemma. Author Index. Subject Index.
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QA320 .L345 2002  Unknown On reserve at Li and Ma Science Library 1day loan 
MATH205B01
 Course
 MATH205B01  Real Analysis
 Instructor(s)
 Vasy, Andras
7. Linear algebra [1997]
 Lax, Peter D.
 New York : John Wiley, c1997.
 Description
 Book — xiv, 250 p. : ill. ; 24 cm.
 Summary

 Fundamentals. Duality. Linear Mappings. Matrices. Determinant and Trace. Spectral Theory. Euclidean Structure. Spectral Theory of Selfadjoint Mappings. Calculus of Vector and Matrix Valued Functions. Matrix Inequalities. Kinematics and Dynamics. Convexity. The Duality Theorem. Normed Linear Spaces. Linear Mappings Between Normed Spaces. Positive Matrices. How to Solve Systems of Linear Equations. Appendices. Bibliography. Index. List of Series Titles.
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QA184 .L396 1997  Unknown 
8. Scattering theory [1989]
 Lax, Peter D.
 Rev. ed.  Boston : Academic Press, c1989.
 Description
 Book — xii, 309 p. : ill. ; 24 cm.
 Online

 www.sciencedirect.com ScienceDirect
 Google Books (Full view)
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QA927 .L3 1989  Unknown 
9. Calculus with applications and computing [1976  ]
 Lax, Peter D.
 New York : SpringerVerlag, 1976
 Description
 Book — v. : ill. ; 24 cm.
 Online
SAL3 (offcampus storage)
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QA303 .L35  Available 
10. Scattering theory for automorphic functions [1976]
 Lax, Peter D.
 Princeton, N.J. : Princeton University Press, 1976.
 Description
 Book — x, 300 p. : port. ; 24 cm.
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Serials  
Shelved by Series title NO.87  Unknown 
 Lax, Peter D.
 Philadelphia, Society for Industrial and Applied Mathematics [1973]
 Description
 Book — v, 48 p. illus. 25 cm.
 Online
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QA927 .L35  Unknown 
 Lax, Peter D.
 Philadelphia, Pa. : Society for Industrial and Applied Mathematics (SIAM, 3600 Market Street, Floor 6, Philadelphia, PA 19104), 1973.
 Description
 Book — 1 electronic text (ix, 48 p.) : ill., digital file.
 Summary

 Quasilinear Hyperbolic Equations Conservation Laws Single Conservation Laws The Decay of Solutions as t Tends to Infinity Hyperbolic Systems of Conservation Laws Pairs of Conservation Laws Notes References.
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13. Scattering theory [1967]
 Lax, Peter D.
 New York, Academic Press, 1967.
 Description
 Book — xii, 276 p. 24 cm.
 Online
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QA927 .L3  Available 
 Lax, Peter D.
 Stanford University, 1963.
 Description
 Book — ii, 125 p. 28 cm.
 Online
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QA377 .L38  Unknown 
 Lax, Peter D.
 [New York] AEC Computing and Applied Mathematics Center, Courant Institute of Mathematical Science, New York University, 1962.
 Description
 Book — 49 p. diagrs. 27 cm.
 Online
SAL3 (offcampus storage)
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QA373 .L395 1962  Available 
16. Theory of functions of a real variable [1959]
 Lax, Peter D.
 [New York, New York University, Courant Institute of Mathematical Sciences] c1959.
 Description
 Book — ix, 154 p. 28 cm.
 Online
SAL3 (offcampus storage)
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QA331.5 .L3  Available 
17. Partial differential equations [1953]
 Lax, Peter D.
 New York, New York University, Institute of Mathematical Sciences, 1953.
 Description
 Book — 241, 35 l. diagrs. 28 cm.
 Online
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QA371 .L32  Available 
 Lax, Peter D.
 [New York] New York University, Institute of Mathematical Sciences [1951?]
 Description
 Book — 224, 34 l. diagrs. 28 cm.
 Online
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QA374 .L3 1950  Available 
 Glimm, James.
 Providence, American Mathematical Society, 1970.
 Description
 Book — 112 p. 26 cm.
 Online
SAL1&2 (oncampus shelving)
SAL1&2 (oncampus shelving)  Status 

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Shelved by Series title NO.101  Unknown 
20. Decay of solutions of systems of nonlinear hyperbolic conservation laws [electronic resource] [1970]
 Glimm, James Gilbert, 1934
 Providence, R.I. : American Mathematical Society, 1970.
 Description
 Book — 1 online resource (xvii, 112 p. : ill).
 Summary

 1. The widening of rarefaction waves 2. Approximate conservation laws and approximate characteristics 3. The construction of exact solutions as a limit of approximate solutions 4. The spreading and cancellation of rarefaction waves 5. The existence and decay of solutions with arbitrary Cauchy data near a constant state
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