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1996
We saw in Chapter 10 that the quantum correspondent to first-order set algebra and first-order class algebra is a Grassmann double algebra of antisymmetric tensors. (More accurately: is the ray structure of a Grassmann algebra; this is to be understood throughout.) We now work out a quantum correspondent to the classical set calculus, the higher-order ...
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We saw in Chapter 10 that the quantum correspondent to first-order set algebra and first-order class algebra is a Grassmann double algebra of antisymmetric tensors. (More accurately: is the ray structure of a Grassmann algebra; this is to be understood throughout.) We now work out a quantum correspondent to the classical set calculus, the higher-order ...
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Itô’s Lemma with Quantum Calculus (q-Calculus): Some Implications
Foundations of Physics, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Unconstrained Optimization and Quantum Calculus
Uncertainty and Operations ResearchBhagwat Ram +3 more
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On quantum trigonometric fractional calculus
Alexandria Engineering JournalL. Sadek, Ali Algefary
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Equivalence Checking of Quantum Circuits With the ZX-Calculus
IEEE Journal on Emerging and Selected Topics in Circuits and Systems, 2022Tom Peham +2 more
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Effective Compression of Quantum Braided Circuits Aided by ZX-Calculus
Physical Review X, 2020Michael Hanks +2 more
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Some New Simpson’s and Newton’s Formulas Type Inequalities for Convex Functions in Quantum Calculus
Mathematics, 2021Samet Erden +2 more
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