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Definition 1 Discrete logarithm (DL) problem: Let G be a multiplicative cyclic group of prime order p and g be its generator, given y ∊ R G as input, try to get x ∈ ℤ p that y = g x.
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In this paper, we study the scalable TCP (STCP) which is designed to be a Multiplicative Increase Multiplicative Decrease (MIMD) protocol.
Let ( X, d ) be a multiplicative metric space.
Let ((X,d)) be a multiplicative metric space, and let (f: Xrightarrow X) be a multiplicative contraction.
Let ( X, d ) be a multiplicative metric space, and let f : X → X be a multiplicative contraction.
Theorem 2.11 Let ( X, d ) be a complete multiplicative metric space and f : X → X be a multiplicative -Chatterjea-contraction mapping.
Let ( X, d ) be a complete multiplicative metric space and f : X → X be a multiplicative Chatterjea-contraction mapping.
Theorem 2.4 Let ( X, d ) be a complete multiplicative metric space and f : X → X be a multiplicative -Banach-contraction mapping.
Let ( X, d ) be a complete multiplicative metric space and f : X → X be a multiplicative Kannan-contraction mapping.
When the system starts up, the setup algorithm will choose a multiplicative cyclic group G 0 of prime order p with generator g and three random numbers a, α, β ∈ ℤ P. The public key is: PK=left{{G}_0,g,h={g}^{beta },e{left g,gright)}^{alpha },k={g}^{omega },l={k}^aright}.
This is a multiplicative alternative.
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