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2. Collected papers of C. S. Seshadri. Volume 1. Vector bundles and invariant theory/Collected papers of C. S. Seshadri. Volume 2. Schubert geometry and representation Theory.
3. Selected papers of Peter Lax.
4. Selected papers on the classification of varieties and moduli spaces.
5. Selected papers of S. A. Amitsur with commentary (Book).
6. Collected papers. Vol. I.
7. REVIEW OF THE COLLECTED WORKS OF JOHN TATE.
8. Teichmüller theory and applications to geometry, topology, and dynamics. Volume 1: Teichmüller theory/Teichmüller theory and applications to geometry, topology, and dynamics. Volume 2: Surface homeomorphisms and rational functions.
9. Allgemeine Mengenlehre/Deskriptive Mengenlehre und Topologie/Literarisches Werk...
10. The Noether theorems. Invariance and conservation laws in the twentieth century,.
11. ABOUT THE COVER: NEWTON'S PRINCIPIA.
12. A mathematical introduction to compressive sensing.
13. Prime numbers and the Riemann hypothesis.
14. Methods of geometric analysis in extension and trace problems. Volume 1/Methods of geometric analysis in extension and trace problems. Volume 2.
15. The Sherrington-Kirkpatrick model.
16. Introduction to quantum graphs.
17. Early days in complex dynamics: a history of complex dynamics in one variable during 1906-1942.
18. Metric geometry of locally compact groups.
19. The endoscopic classification of representations--orthogonal and symplectic groups.
20. Algorithms for data science.
21. Functions with disconnected spectrum: Sampling, interpolation, translates.
22. Tensor categories.
23. La conjecture de Weil. I.
24. Semi-bounded differential operators, contractive semigroups, and beyond.
25. Singular perturbation in the physical sciences.
26. Basic noncommutative geometry, 2nd edition.
27. Random operators: disorder effects on quantum spectra and dynamics.
28. Asymptotic geometric analysis.
29. Function theory on symplectic manifolds.
30. Ricci flow for shape analysis and surface registration: theories, algorithms and applications.
31. The Princeton Companion to Applied Mathematics.
32. The defocusing NLS equation and its normal form.
33. Twisted Teichmüller curves.
34. ABOUT THE COVER: GAUSS AND THE DISQUISITIONES ARITHMETICÆ.
35. Numerically solving polynomial systems with Bertini.
36. Upper and lower bounds for stochastic processes.
37. Dense sphere packings: a blueprint for formal proofs.
38. Control of nonholonomic systems: from sub-Riemannian geometry to motion planning.
39. Sets of finite perimeter and geometric variational problems. An introduction to geometric measure theory.
40. The joys of Haar measure.
41. Mumford--Tate groups and domains: their geometry and arithmetic.
42. Geometric modeling in probability and statistics.
43. From Stein to Weinstein and back. Symplectic geometry of affine complex manifolds.
44. From Newton to Boltzmann: hard spheres and short-range potentials.
45. Solving the Pell equation.
46. Unipotent and nilpotent classes in simple algebraic groups and Lie algebras.
47. Classical and multilinear harmonic analysis.
48. Large scale geometry.
49. Krylov subspace methods: principles and analysis.
50. A primer on mapping class groups.
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