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Computational complexity of real functions
1982
Theoretical Computer Science
Recursive analysis, the theory of computation of functions on real numbers, has been studied from various aspects. We investigate the computational complexity of real functions using the methods of recursive function theory. Partial recursive real functions are defined and their domains are characterized as the recursively open sets. We define the time complexity of recursive real continuous functions and show that the time complexity and the modulus of uniform continuity of a function are
doi:10.1016/s0304-3975(82)80003-0
fatcat:njl6vcb7kjhx3owlluzvmis4ei