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On the fractional minimal length Heisenberg–Weyl uncertainty relation from fractional Riccati generalized momentum operator by El-Nabulsi Ahmad Rami is a Physics and Astronomy article available to read on EtoBox.

What is On the fractional minimal length Heisenberg–Weyl uncertainty relation from fractional Riccati generalized momentum operator about?

It was showed that the minimal length Heisenberg-Weyl uncertainty relation may be obtained if the ordinary momentum differentiation operator is extended to its fractional counterpart, namely the generalized fractional Riccati momentum operator of order 0 < b 6 1. Some interesting consequences are exposed in concordance with the UV/IR correspondence obtained within the framework of non-commutative C-space geometry, string theory, Rovelli loop quantum gravity, Amelino-Camelia doubly special relativity, Nottale scale relativity and El-Naschie Cantorian fractal spacetime. The fractional theory integrates an absolute minimal length and surprisingly a non-commutative position space.

Who reads On the fractional minimal length Heisenberg–Weyl uncertainty relation from fractional Riccati generalized momentum operator?

It is typically read by researchers, students, and practitioners in Physics and Astronomy.

Author
El-Nabulsi Ahmad Rami
Publisher
Elsevier Science; Elsevier ; Elsevier Ltd.; Elsevier BV (ISSN 0960-0779)
Published
2009
Language
EN
Field
Physics and Astronomy (Physical Sciences)

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