Quantum interferometric principles

F.J. Duarte

The Dirac–Feynman probability amplitude is introduced from first principles. This introduction starts from the basic two intra-interferometric spaces and continues to multiple intra-interferometric spaces. The probability amplitudes are then multiplied by their complex conjugate, via Born’s rule, to yield practical usable generalized interferometric quantum probabilities. A series of mathematically explicit quantum probabilities for N = 2, 3, 4, 5 are given. Various measurements and practical examples for N = 2 up to N = 100 are discussed in detail. Generalized N -slit quantum probability equations for two dimensions and three dimensions are also given.

Rui‐Bo Jin, Zi-Qi Zeng, Chenglong You +1 more

Francisco Duarte

Born’s rule and Planck’s quantum energy equation are derived from quantum interferometry principles. The derivation of Born’s rule is transparent, brief, and is based on the Dirac-Feynman interferometric principle. The derivation of Planck’s equation relies on N-slit interferometric experimental observations and a heuristic approach.

F. De Martini, G. Denardo, Anton Zeilinger

Juan F. Hodelin

Francisco Duarte

Born’s rule and Planck’s quantum energy equation are derived from quantum interferometry principles. The derivation of Born’s rule is transparent, brief, and is based on the Dirac-Feynman interferometric principle. The derivation of Planck’s equation relies on N-slit interferometric experimental observations and a heuristic approach.