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Princeton Landmarks in Mathematics and Physics
Committed to the highest standards of scholarship and to its widespread dissemination, Princeton University Press publishes a continuing series of paperback books in math and physics written by some of the world’s finest scientists on topics of lasting importance. These books will become indispensable additions to the personal libraries of advanced students, teaching faculty, and professional physicists and mathematicians.
- Algebraic Theory of Numbers. (AM-1). H. Weyl.
- Angular Momentum in Quantum Mechanics. A.R. Edmonds.
- The Classical Groups: Their Invariants and Representations. H. Weyl.
- Continuous Geometry. J. von Neumann.
- Convex Analysis. R.T. Rockafellar.
- Dynamic Programming. R.E. Bellman.
- Flow in Networks. L.R. Ford, Jr. and D.R. Fulkerson.
- General Theory of Relativity. P.A.M. Dirac.
- Homological Algebra (PMS-19). H. Cartan and S. Eilenberg.
- Introduction to Mathematical Logic (PMS-13). A. Church.
- Linear Programming and Extensions. G. Dantzig.
- Mathematical Foundations of Quantum Mechanics. J. von Neumann.
- Mathematical Methods of Statistics (PMS-9). H. Cramér.
- Non-standard Analysis. A. Robinson.
- PCT, Spin and Statistics, and All That. R.F. Streater and A.S. Wightman.
- Representation Theory of Semisimple Groups: An Overview Based on Examples (PMS-36). A.W. Knapp.
- Riemannian Geometry. L.P. Eisenhart.
- Stable and Random Motions in Dynamical Systems: With Special Emphasis on Celestial Mechanics. J. Moser.
- Theory of Lie Groups (PMS-8). C. Chevalley.
- Topology from the Differentiable Viewpoint. J. Milnor.
- The Topology of Fibre Bundles. (PMS-14). N. Steenrod.
File created: 11/5/2009
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