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Early Papers

A note on the tangents of a twisted cubic

Complex fibre bundles and ruled surfaces

Formes de seconde espFce sur une variTtT algebrique

Integrals of the secon kind on an algebraic variety

On the Krull-Schmidt theorem with application to sheaves

Complex analytical connections in fibre bundles

Vector bundles over an elliptic curve

On analytical surfaces with double points

Some examples of complex manifolds

General Papers

The role of algebraic topology in mathematics

Wandel und Fortschritt in der Mathematik

How research is carried out

Global geometry

William Vallance Douglas Hodge 1903-1975

Singularities of functions

Trends in pure mathematics

The unity of mathematics

What is geometry?

An interview with Michael Atiyah

Speech on conferment of the Feltrinelli Prize

Geometry and analysis in the nineteen-eighties

Mathematics and the computer revolution: (a) Nuova civilta delle macchine, II (b) The influence of computers and informatics on mathematics and its teaching

Indentifying progress in mathematics. of mathematics

Early Papers

A note on the tangents of a twisted cubic

Complex fibre bundles and ruled surfaces

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Early Papers on K-Theory / Part 3：

Riemann-Roch Theorems for Differentiable Manifolds / 24：

Quelques Theoremes de Non-Plongement pour les Varietes / 25：

On Complex Stiefel Manifolds / 26：

Bott Periodicity and the Parallelizability of the Spheres / 27：

Vector Bundles and Homogeneous Spaces / 28：

Characters and Cohomology of Finite Groups / 29：

Cohomologie-Operationen und Charakteristische Klassen / 30：

Charakteristische Klassen und Andwendungen / 31：

Immersions and Embeddings of Manifolds / 32：

Vector Bundles and the Kunneth Formula / 33：

Bordism and Cobordism / 34：

Thom Complexes / 35：

Analytic Cycles on Complex Manifolds / 36：

The Riemann-Roch Theorem for Analytic Embeddings / 37：

The Grothendieck Ring in Geometry and Topology / 38：

Clifford Modules / 39：

On the Periodicity Theorem for Complex Vector Bundles / 40：

On the K-Theory of Compact Lie Groups / 41：

K-Theory and the Hopf Invariant / 42：

K-Theory and Reality / 43：

Power Operations in K-Theory / 44：

K-Theory / 45：

Bott Periodicity and the Index of Elliptic Operators / 46：

Group Representations / 47：

Algebraic Topology of Operators in Hilbert Space / 48：

Equivariant K-Theory and Completion / 49：

Vector Fields on Manifolds / 50：

Exponential Isomorphisms for Lamda Rings / 51：

Vector Fields with Finite Singularities / 52：

Elliptic Operators and Singularities of Vector Fields / 53：

Compact Lie Groups and the Stable Homotopy of Spheres / 54：

A Survey of K-Theory / 55：

Early Papers on K-Theory / Part 3：

Riemann-Roch Theorems for Differentiable Manifolds / 24：

Quelques Theoremes de Non-Plongement pour les Varietes / 25：

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