Higher-order superintegrability of a Holt related potential

Superintegrability with third-order integrals in quantum and classical mechanics

We consider here the coexistence of firstand third-order integrals of motion in two dimensional classical and quantum mechanics. We find explicitly all potentials that admit such integrals, and all their integrals. Quantum superintegrable systems are found that have no classical analog, i.e. the potentials are proportional to h̄, so their classical limit is free motion.

A Case of Holt - Oram Syndrome

SUMMARY Holt Oram Syndrome consisting of upper limb defcts, cardiac anomalies and narrow shoulder, was first described by Holt and Oram in 1960. The inheritance pattern is autosomal dominant and most commonly encoutered cardiac anomalies being ASD, although all variaties of C.H.D are reported. Upper limb anomalies are not specific, although scaphoid bone deformity is almost characteristic in t...

On the Buckling the Behavior of a Multiphase Smart Plate based on a Higher-order Theory

Magneto-electro-elastic materials are multiphase smart materials that exhibit coupling among electrical, magnetic and mechanical energy fields. Due to this ability, they have been the topic of numerous research in the past decade. In this paper, buckling behavior of a multiphase magneto-electro-elastic rectangular plate with simply supported boundary conditions is investigated, based on Reddy’s...

Superintegrability and Quadratic Algebras

In this paper we use a generalization of Oevel’s theorem about master symmetries to relate them with superintegrability and quadratic algebras.

A Higher - Order Interpretation