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Abstract. The correlators of two-dimensional rational conformal field theories that are obtained in the TFT construction of [FRS I, FRS II, FRS IV] are shown to be in- variant under
use the Minimal Model Program for real algebraic surfaces in order to prove that any rational model of any topological surface is obtained by blowing up one of the following three
This class of spaces is important because of the dichotomy theorem (the subject of the book [8]) which states that a finite, 1-connected complex either has finite total
The purpose in the development of these theories has been to examine more general versions of the classical theorems in Lebesgue integration theory, such as the Divergence
Stanley [ 9 ], using the “hard Lefschetz theorem” from algebraic geometry, proved that the posets M ( n ) of all partitions of integers into distinct parts less than or equal to n
In particular, we obtain an algebraic estimate for the index of a quasi-homogeneous vector field (Theorem 1) in terms of analogues of the so-called Petrovsky numbers [1].. This
At last, a common coincidence points theorem has been proved for the combinations of crisp mappings & fuzzy mappings together using the notion of R – weakly commuting mappings..
Another relative of Floquet’s original theorem was discovered at about the same time by Halphen [11]: If the coefficients of a linear homogeneous differential expres- sion are