Efficient compilation of linear recursive functions into object level loops
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- Efficient compilation of linear recursive functions into object level loops
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Efficient compilation of linear recursive functions into object level loops
SIGPLAN '86: Proceedings of the 1986 SIGPLAN symposium on Compiler constructionWhilst widely recognised as an excellent means for solving problems and for designing software, functional programming languages have suffered from their inefficient implementations on conventional computers. A route to improved runtime performance is ...
On Almost Everywhere Complex Recursive Functions
Let h be a recursive function. A partial recursive function ψ is i.o. (infinitely often) h-complex if every program for ψ requires more than h(χ) steps to compute ψ(χ) for infinitely many inputs χ. A more stringent notion is that of ψ being a.e. (almost ...
Bent functions embedded into the recursive framework of $${\mathbb{Z}}$$ -bent functions
Suppose that n is even. Let $${\mathbb{F}_2}$$ denote the two-element field and $${\mathbb{Z}}$$ the set of integers. Bent functions can be defined as 1-valued functions on $${\mathbb{F}_2^n}$$ with 1-valued Fourier transform. More generally we call a mapping f on $${\mathbb{F}_2^n}$$ a $${\mathbb{Z}}$$ -bent function if both f and its ...
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Association for Computing Machinery
New York, NY, United States
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