Publications
Paper in J. Chem. Phys.
Simulating Photodissociation Reactions in Bad Cavities with the Lindblad Equation
AI assisted artwork by Eric Davidsson.– Open access
Optical cavities, e.g. as used in organic polariton experiments, often employ low finesse mirrors or plasmonic structures. The photon lifetime in these setups is comparable to the timescale of the nuclear dynamics governing the photochemistry. This highlights the need for including the effect of dissipation in the molecular simulations. In this study, we perform wave packet dynamics with the Lindblad master equation, to study the effect of a finite photon lifetime on the dissociation of the MgH+ molecule model system. Photon lifetimes of several different orders of magnitude are considered to encompass an ample range of effects inherent to lossy cavities.
Paper in J. Phys. Chem. A
Atom Assisted Photochemistry in Optical Cavities
3D rendering by Eric Davidsson.– Open access
Strong light-matter coupling can modify the photochemistry of molecular systems. The collective dynamics of an ensemble of molecules coupled to the light field plays a crucial role in experimental observations. However, the theory of polaritonic chemistry is primarily understood in terms of single molecules, since even in small molecular ensembles the collective dynamics becomes difficult to disentangle. Understanding of the underlying ensemble mechanisms is key to a conceptual understanding and interpretation of experiments. We present a model system that simplifies the problem by mixing two-level Mg atoms with a single MgH+ molecule and investigate its collective dynamics. Our focus is on the modified chemical properties of a single diatomic molecule in the presence of an ensemble of resonant atoms, the structure of the major and intermediate polariton states. We present quantum dynamics simulations of the coupled vibronic-photonic system, for a variable size of the atomic ensemble. Special attention is given to dissociative the dynamics of the MgH+ molecule.
Master thesis
Landauer's principle – Its classical conception and extension to Quantum Mechanics
AI assisted artwork by Eric Davidsson.– Direct download
As a foundation we discuss some profound questions, such as: what is entropy?, and how to understand probabilities in physics? We then look at how Information Theory can motivate results in Thermodynamics—when considering the principle of maximum entropy inference. The purpose is to support a good understanding of Landauer’s principle—in its inceptive motivation in classical physics, and why it is still a controversial idea that authors continue to disagree about. To remedy the ambiguity, we pursue a universal argument in favour of the principle. The work to extend Landauer’s principle to Quantum Mechanics is then commenced, and we examine a situation where the principle delivers a seemingly anomalous prediction—before identifying what went wrong. Lastly, we pull at loose threads that will require further work to tie together and treat ourselves with speculations about the measurement problem.
Bachelor thesis
Quantum interference and interaction free measurement in a diatomic molecule
– Direct download
This thesis utilizes the split operator method, and a quantum mechanical numerical model, to study a phenomenon where a supposedly unstable molecule becomes more stable—or meta-stable—through matter wave interference. The model of the molecule and the split operator method are both discussed in detail, and then used in numerical calculations to arrive at results in two separate investigations.
The first is a successful replication of an earlier paper where the meta-stable behaviour is optimized for and found. The second investigation models an interaction-free measurement of the electronic state of the molecule by incorporating a quantized electromagnetic field. Entanglement between field and molecule is calculated to confirm the assumption that increasing entanglement means a larger risk for dissociating the meta-stable molecule. The assumption is shown to be consistent with the results from the numerical model.