activity
20182023
collaborators

5 papers

hep-th2023

Canonical Group Quantization of Noncommutative Graphene with Symmetric and Landau Dual Magnetic Fields

M. F. Umar, M. S. Nurisya

The canonical group quantization approach has been used to study noncommutative graphene in the presence of dual magnetic fields. The canonical group for the phase space $\mathbb{R…

quant-ph2022

Parameter Space of Morse Oscillator

M. Y. Tan, M. S. Nurisya, H. Zainuddin

We present the analysis of mathematical structure of SU(2) group, specifically the commutation relation between raising and lowering operators of the Morse oscillator. The relation…

quant-ph2021

Rotational Symmetry and Gauge Invariant Degeneracies on 2D Noncommutative Plane

M. N. N. M. Rusli, M. S. Nurisya, H. Zainuddin +2

We obtain the gauge invariant energy eigenvalues and degeneracies together with rotationally symmetric wavefunctions of a particle moving on 2D noncommutative plane subjected to ho…

cond-mat.mes-hall2021

Confining type-II spherical core-shell quantum dot heterostructures with narrow and wide band gaps

T. Shelawati, M. S. Nurisya, A. Jellal

Using a single-band model, the lowest transition energy was analysed between the lowest unoccupied molecular orbital (LUMO) of the conduction band and the highest occupied molecula…

cond-mat.mes-hall2018

Transition Energy in Strong and Weak Confinement of Type-I Spherical Core-shell Quantum Dots

T. Shelawati, M. S. Nurisya, C. Kar Tim +1

In this paper, we present a mathematical approach in estimating transition energy of type-I core-shell quantum dots (CSQDs) in strong and weak confinement of charge carriers within…