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May 24, 2024 · This section is dedicated to introducing all the necessary details for the use of quantum logic for shape classification. First, we explain the concepts and operations in quantum logic. Thereafter, we build the bridge from quantum logic toward the application of shape classification.
May 22, 2024 · Abstract This study introduces an innovative control methodology designed specifically for quantum physical systems. It bridges a critical gap by accounting for the full spectrum of uncertainties and noise that could affect the time evolution of these systems. In contrast to conventional methods, our pioneering approach utilizes probability density functions (pdfs) to characterize quantum ...
May 15, 2024 · By integrating efficient bidirectional quantum frequency conversion of photonic communication qubits to telecommunication frequencies (1,350 nm), we demonstrate the entanglement of two nuclear...
May 14, 2024 · In this pursuit, we scrutinize the philosophical and mathematical foundations of quantum mechanics in relation to classical logic systems. This method is designed to untangle theoretical puzzle spaces and promote coherence in the discussion of quantum theory.
6 days ago · Subjects: Quantum Physics (quant-ph); Computational Complexity (cs.CC) We propose a series of quantum algorithms for computing a wide range of quantum entropies and distances, including the von Neumann entropy, quantum Rényi entropy, trace distance, and fidelity.
May 9, 2024 · Mostly guided by the ideas of Bohr and Heisenberg, von Neumann developed his theory of probability with the explicit goal of axiomatizing QM. That – and not the development of a probability theory – was his aim.
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May 12, 2024 · The applications of category theory to probability are among the most recent, and are both bringing new categorical structures into the theory (such as Markov categories), as well as repurposing and reinterpreting existing ideas (such as monads).
