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Algorithm-hardware co-design of neuromorphic networks with dual memory pathways. [PDF]
Nat Mach IntellSun P +5 more
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Highly ordered mesoporous TiO<sub>2</sub> nanomeshes with tunable pore periodicity via self-limiting modular monolayer assembly of monomicelles. [PDF]
Nat CommunZhang P +10 more
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Platonic representation of foundation machine learning interatomic potentials. [PDF]
Nat Mach IntellLi Z, Walsh A.
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Disentangling Cognitive Load From Visual Reflexes: An Iso-Luminant Framework for Virtual Reality (VR)-Based Pupillometry. [PDF]
CureusYilmaz U +4 more
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On a Two-Layer Modular Arithmetic
ACM Communications in Computer Algebra, 2023Two-layer organization of modular arithmetic is considered. Lower layer uses many moduli at hardware precision and simultaneous conversion to/from RNS as described in [2]. Upper layer uses specially selected large moduli allowing for fast reduction and/or reconstruction. Implementation of two different strategies for selecting moduli on the upper layer
Benjamin Chen, Yu Li, Eugene Zima
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The Arithmetic Teacher, 1962
A new type a rithmetic obtained from a “clocklike” number system is called modular arithmetic. It may also be called finite number systems because these have only a specific number of numbers in the system. It is used for all machines with dials or with a finite number of numbers.
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A new type a rithmetic obtained from a “clocklike” number system is called modular arithmetic. It may also be called finite number systems because these have only a specific number of numbers in the system. It is used for all machines with dials or with a finite number of numbers.
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2009
Abstract In this chapter we study the most basic algebraic system of all—the integers. Our familiarity with the integers from everyday affairs might lead us to the impression that they are uninteresting. Nothing could be further from the truth, and in this chapter we will barely scratch the surface of a subject that has intrigued ...
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Abstract In this chapter we study the most basic algebraic system of all—the integers. Our familiarity with the integers from everyday affairs might lead us to the impression that they are uninteresting. Nothing could be further from the truth, and in this chapter we will barely scratch the surface of a subject that has intrigued ...
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On Mappings for Modular Arithmetic, I
Journal of the ACM, 1965T. R. N. Rao, Neal Zierler
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