activity
20172022
most citedAn Introduction to the Holstein-Primakoff Transformation, with Applications in Magnetic Resonance

1 citations · 2 across the 4 of their papers we have counts for

collaborators

6 papers

physics.chem-ph20221 cited

Analysis and Optimization of Resonance Energies and Widths Using Complex Absorbing Potentials

Jerryman A. Gyamfi, Thomas -C. Jagau

Complex absorbing potentials (CAPs) are artificial potentials added to electronic Hamiltonians to make the wavefunction of metastable electronic states square-integrable. This make…

quant-ph2020

Semiclassical Quantum Markovian Master Equations. Case Study: Continuous Wave Magnetic Resonance of Multispin Systems

Jerryman A. Gyamfi

We propose a method for deriving Lindblad-like master equations when the environment/reservoir is consigned to a classical description. As a proof of concept, we apply the method t…

quant-ph2020

Fundamentals of Quantum Mechanics in Liouville Space

Jerryman A. Gyamfi

The purpose of this paper is to articulate a coherent and easy-to-understand way of doing quantum mechanics in any finite-dimensional Liouville space, based on the use of Kronecker…

cond-mat.other20191 cited

An Introduction to the Holstein-Primakoff Transformation, with Applications in Magnetic Resonance

J. A. Gyamfi

We have witnessed an impressive advancement in computer performance in the last couple of decades. One would therefore expect a trickling down of the benefits of this technological…

cond-mat.other2018

Magnetic Resonance, Index Compression Maps and the Holstein-Primakoff Bosons: Towards a Polynomially Scaling Exact Diagonalization of Isotropic Multispin Hamiltonians

J. A. Gyamfi, V. Barone

Matrix diagonalization has long been a setback in the numerical simulation of the magnetic resonance spectra of multispin systems since the dimension of the Hilbert space of such s…

math-ph2017

On the composition of an arbitrary collection of spins: An Enumerative Combinatoric Approach

Jerryman Appiahene Gyamfi, Vincenzo Barone

The whole enterprise of spin compositions can be recast as simple enumerative combinatoric problems. We show here that enumerative combinatorics (EC)\citep{book:Stanley-2011} is a…