Results 251 to 260 of about 128,139 (284)

Entropy of Partitions on Quantum Logic

Communications in Theoretical Physics, 2005
Partition and entropy of partitions in quantum logic are introduced and their properties are investigated. The results are generalized to the general case of T-norm and T-conorm.
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Probabilisitc Logic Programming under Maximum Entropy

1999
In this paper, we focus on the combination of probabilistic logic programming with the principle of maximum entropy. We start by defining probabilistic queries to probabilistic logic programs and their answer substitutions under maximum entropy. We then present an efficient linear programming characterization for the problem of deciding whether a ...
Thomas Lukasiewicz, Gabriele Kern-Isberner   +1 more
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Logical Conditioning and Entropy Inference Based on Observational Data

Open Systems & Information Dynamics, 2001
The logical conditioning inference problem is studied when a simple condition setting a threshold for a potential observation of a scalar observable uncertain quantity is introduced as an additional information to the pieces of evidence originally available to make inference, which include observational data.
Solana-Ortega, Alberto, Solana, Vicente
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Exact computation of the entropy of a logic circuit

Proceedings of the Sixth Great Lakes Symposium on VLSI, 2002
Computing the entropy of a digital circuit has proved to be very useful for several applications in the area of VLSI system design. Recently, a method for entropy calculation has been used in the context of power estimation for logic circuits described at the register-transfer level.
MACII, Enrico, PONCINO, MASSIMO
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The entropy of observables on quantum logic

Reports on Mathematical Physics, 1984
Let L be a quantum logic, i.e., L is an orthocomplemented, orthomodular \(\sigma\)-lattice. Let A be an observable (i.e., \(\sigma\)-homomorphism from the Borel subsets \(B({\mathbb{R}}_ 1)\) into L), and let \(\alpha\) be a state, i.e., a probability measure on L. The resolution of 1 with respect to an observable A is a set \(M\subset \{A(E):\) \(E\in
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Entropy in operational statistics and quantum logic

Foundations of Physics, 1979
In a series of recent papers, Randall and Foulis have developed a generalized theory of probability (operational statistics) which is based on the notion of a physical operation. They have shown that the quantum logic description of quantum mechanics can be naturally imbedded into this generalized theory of probability.
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Logical Entropy

2021
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High-entropy electrolytes for practical lithium metal batteries

Nature Energy, 2023
Sang Cheol Kim, Pu Zhang, Yuelang Chen
exaly  

Mechanical behavior of high-entropy alloys

Progress in Materials Science, 2021
Dongyue Li, Yong Zhang, Yanfei Gao
exaly  

REFLEX: Reconfigurable logic for entropy extraction

2014 27th IEEE International System-on-Chip Conference (SOCC), 2014
Vikram B. Suresh, Wayne P. Burleson
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