The Relation of Cobordism to K-theoriesSpringer-Verlag, 1966 - 110 pages |
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Page E-26
... Species Nos . - S42 , R23 . Triloculina bikiniensis Todd Triloculina bikiniensis Todd , in Cushman , Todd , and Post , 1954 , p . 338 , pl . 85 , fig . 19 . Todd , 1957 , p . 286 ( table ) , pl . 86 , fig . 14 . Typical specimens of this ...
... Species Nos . - S42 , R23 . Triloculina bikiniensis Todd Triloculina bikiniensis Todd , in Cushman , Todd , and Post , 1954 , p . 338 , pl . 85 , fig . 19 . Todd , 1957 , p . 286 ( table ) , pl . 86 , fig . 14 . Typical specimens of this ...
Page 264
... Todd genus can be expressed as a function of the elementary sym- metric polynomials of these " eigenvalues " . These elementary symmetric polynomials of the " eigenvalues " are just the coefficients of the char- acteristic polynomial Xɛ ...
... Todd genus can be expressed as a function of the elementary sym- metric polynomials of these " eigenvalues " . These elementary symmetric polynomials of the " eigenvalues " are just the coefficients of the char- acteristic polynomial Xɛ ...
Page 581
... Todd [470]: if c1, c2, ..., c, are expressed as elementary symmetric functions of “phantom” indeterminates t1, ., t, then the power series in z II TIZ-12 $2AI, II VII. Generalized Homology and Cohomology 581 The Todd Genus.
... Todd [470]: if c1, c2, ..., c, are expressed as elementary symmetric functions of “phantom” indeterminates t1, ., t, then the power series in z II TIZ-12 $2AI, II VII. Generalized Homology and Cohomology 581 The Todd Genus.
Contents
The Thom Isomorphism in Ktheory | 1 |
Cobordism Characteristic Classes | 38 |
UManifolds with Framed Boundaries | 69 |
Copyright | |
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abelian group algebra base point bordism bordism classes bordism groups bundle map ch+k characteristic classes Chern classes Chern numbers closed U-manifold cobordism cohomology theory complex inner product complex vector space composition consider COROLLARY CP(n CW pair X,A define denote diagram dimension Dold epimorphism fiber finite CW complex finite CW pair fr)-manifold framed manifold Hence homotopy class Hopf HP(n identified induced inner product space integer K-theory kernel KSP(X LEMMA line bundle linear M²n map f Milnor monomial MSU 4k MU(k multiplicative cohomology theory n)-bundle ñ¹ ñ¹(x P₁ partition polynomial Proof quaternionic quaternionic vector space Similarly stable tangent bundle stably framed manifold SU(n Suppose theorem Thom class Thom space Todd genus trivial U-structure U(n)-bundle vector space bundle Z-graded εΩ Ωυ