Counterexamples in Analysis - Bernard R. Gelbaum
- John M. H. Olmsted
| 0 | - | |
Introduction to Calculus and Analysis, Volume 1 (Classics in Mathematics) | 0 | - | |
I Want to be a Mathematician: An Automathography | 3.5 | - | |
Fourier Analysis, Self-Adjointness | 0 | - | |
A First Course in Calculus | 0 | - | |
Introduction to Linear Algebra | 0 | - | |
| 3.13 | - | |
MODERN DIFFERENTIAL GEOMETRY FOR PHYSICISTS | 0 | - | |
Functions and Graphs - Israel M. Gelfand
- E.G. Glagoleva
- E.E. Shnol'
| 0 | - | |
The Method of Coordinates | 0 | - | |
| 0 | - | |
Linear Algebra and Its Applications | 0 | - | |
Partial Differential Equations | 0 | - | |
| 0 | - | |
Modern Geometry ― Methods and Applications: Part I: The Geometry of Surfaces, Transformation Groups, and Fields - B.A. Dubrovin
- A.T. Fomenko
- S.P. Novikov
| 0 | - | |
Unitary Group Representations in Physics, Probability, and Number Theory | 0 | - | |
| 0 | - | |
| 0 | - | |
Geometry, Topology and Physics | 0 | - | |
| 0 | - | |
Lie Groups for Physicists | 0 | - | |
| 0 | - | |
Modern Geometry―Methods and Applications: Part III: Introduction to Homology Theory - B.A. Dubrovin
- A.T. Fomenko
- S.P. Novikov
- Robert G. Burns (Translator)
| 0 | - | |
| 0 | - | |
The Geometry of Fractal Sets | 0 | - | |
Complex Variables and Applications - James Ward Brown
- Ruel Vance Churchill
| 0 | - | |
| 0 | - | |
An Introduction to Algebraic Topology | 4 | - | |
| 0 | - | |
| 0 | - | |
Algebraic Geometry I: Complex Projective Varieties | 0 | - | |
Mathematical Tools for Physics | 0 | - | |
Differential and Riemannian Manifolds | 0 | - | |
Introduction to Fourier Analysis on Euclidean Spaces. - Elias M. Stein
- Guido Weiss
| 0 | - | |
Equivalence, Invariants and Symmetry | 0 | - | |
Groups and Geometric Analysis (Integral Geometry, Invariant Differential Operators and Spherical Functions). | 0 | - | |
Algebraic Topology: A First Course | 0 | - | |
| 0 | - | |
An Introduction to Harmonic Analysis | 0 | - | |
| 0 | - | |