A01=Friedrich Hirzebruch
A01=I. M. Singer
A01=Jean-Pierre Serre
A01=John Milnor
A01=Lars Hormander
A01=Lars Valter Hormander
Affine space
Algebraic geometry
Algebraic group
Atiyah-Singer index theorem
Author_Friedrich Hirzebruch
Author_I. M. Singer
Author_Jean-Pierre Serre
Author_John Milnor
Author_Lars Hormander
Author_Lars Valter Hormander
Bernoulli number
Bounded operator
C*-algebra
Canonical transformation
Category=PB
Clifford algebra
Coefficient
Commutative property
Commutative ring
Complex manifold
Dedekind sum
Degenerate bilinear form
Diagram (category theory)
Diffeomorphism
Differentiable manifold
Differential operator
Dimension (vector space)
Ellipse
Elliptic operator
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Equation
Euler number
Existence theorem
Fourier
Fourier integral operator
Fourier transform
Fredholm operator
Hardy space
Hilbert space
Homotopy
Hyperbolic partial differential equation
Integer
Integral transform
Isomorphism class
John Milnor
K-theory
Line bundle
Mathematics
Maximal ideal
Modular form
Module (mathematics)
Normal bundle
Number theory
Open set
Parametrix
Parity (mathematics)
Partial differential equation
Poisson bracket
Polynomial
Principal part
Projective space
Pseudo-differential operator
Quadratic form
Rational variety
Resolution of singularities
Riemann-Roch theorem
Special case
Square-integrable function
Submanifold
Support (mathematics)
Surjective function
Symmetric bilinear form
Symplectic vector space
Theorem
Topology
Variable (mathematics)
Vector bundle
Vector space
Product details
- ISBN 9780691080949
- Weight: 28g
- Dimensions: 152 x 229mm
- Publication Date: 21 Nov 1971
- Publisher: Princeton University Press
- Publication City/Country: US
- Product Form: Paperback
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Five papers by distinguished American and European mathematicians describe some current trends in mathematics in the perspective of the recent past and in terms of expectations for the future. Among the subjects discussed are algebraic groups, quadratic forms, topological aspects of global analysis, variants of the index theorem, and partial differential equations.
