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We give a new proof of the K-theoretic analogue of the Kirwan surjectivity theorem in symplectic geometry (see Harada–Landweber, 2007) by using the equivariant version of the Kirwan
In section 4, we state the main theorem for triangulated orbit categories of derived categories of hereditary algebras.. We give a first, abstract, construction of the triangulated
The CP maps in the stated example can be taken to have arbitrarily small norm , providing the first example of a theorem in the classical theory of isometric dilations that cannot
Our proof of Theorem 2 follows by enumerating the degree sequences which fit into each of the five categories in Theorem 1 and then removing those that have been counted multiple
After that we give the proof of the main theorem which is based on Theorem 2.1 to be proved below and our results obtained previously [7] (see also [8]) for fractional integrals
A new simple proof of the well-known theorem of McEliece about the complete weight enumerators of ternary self-dual codes is
The following Theorem shows that if T is a Maltsev theory, then all surjec- tive homomorphisms of simplicial T -models are Kan fibrations, which obviously implies Theorem 1.. Our
Strategy proofness and pivotal voters: A direct proof of the Gibbard–Sattherthwaite theorem. Three Brief Proofs of Arrow’s