We model the quantum electron transfer (ET) in the photosynthetic reaction center (RC), using a non-Hermitian Hamiltonian approach. Our model includes (i) two protein cofactors, donor and acceptor, with discrete energy levels and (ii) a third protein pigment (sink) which has a continuous energy spectrum. Interactions are introduced between the donor and acceptor, and between the acceptor and the sink, with noise acting between the donor and acceptor. The noise is considered classically (as an external random force), and it is described by an ensemble of two-level systems (random fluctuators). Each fluctuator has two independent parameters, an amplitude and a switching rate. We represent the noise by a set of fluctuators with fitting paramet...
The Q-cycle mechanism entering the electron and proton transport chain in oxygenic photosynthesis is...
The process of photosynthesis, the main source of energy in the living world, converts sunlight into...
A theoretical investigation on the rates of electron-transfer processes Q(I)(-) + Q(II) --> Q(I)(-) ...
We model the quantum electron transfer (ET) in the photosynthetic reaction center (RC), using a non-...
Electron transfer (ET) between primary electron donor and acceptor is modeled in the photosynthetic ...
All life on Earth relies on the ability of photosynthetic organisms to efficiently harvest and trap ...
Quantum biology is a relatively new research area which investigates the rules that quantum mechanic...
The studies presented in this thesis explore electronic energy transfer (EET) in light-harvesting an...
Recently, long-lasting quantum effects in a number of photosynthetic complexes, which are pigment-pr...
Photosynthesis is the basic process used by plants to convert light energy in reaction centers into ...
Quantum biology is the subfield of physics concerned with natural systems where quantum mechanics is...
We provide a minimal model for a structure-based simulation of excitation energy transfer in pigment...
The first step of photosynthesis in plants is the absorption of sunlight by pigments in the antenna ...
As one of the most significant natural processes providing food and energy for almost all life on th...
We investigate photosynthetic excitation energy transfer (EET) in the presence of realistic electron...
The Q-cycle mechanism entering the electron and proton transport chain in oxygenic photosynthesis is...
The process of photosynthesis, the main source of energy in the living world, converts sunlight into...
A theoretical investigation on the rates of electron-transfer processes Q(I)(-) + Q(II) --> Q(I)(-) ...
We model the quantum electron transfer (ET) in the photosynthetic reaction center (RC), using a non-...
Electron transfer (ET) between primary electron donor and acceptor is modeled in the photosynthetic ...
All life on Earth relies on the ability of photosynthetic organisms to efficiently harvest and trap ...
Quantum biology is a relatively new research area which investigates the rules that quantum mechanic...
The studies presented in this thesis explore electronic energy transfer (EET) in light-harvesting an...
Recently, long-lasting quantum effects in a number of photosynthetic complexes, which are pigment-pr...
Photosynthesis is the basic process used by plants to convert light energy in reaction centers into ...
Quantum biology is the subfield of physics concerned with natural systems where quantum mechanics is...
We provide a minimal model for a structure-based simulation of excitation energy transfer in pigment...
The first step of photosynthesis in plants is the absorption of sunlight by pigments in the antenna ...
As one of the most significant natural processes providing food and energy for almost all life on th...
We investigate photosynthetic excitation energy transfer (EET) in the presence of realistic electron...
The Q-cycle mechanism entering the electron and proton transport chain in oxygenic photosynthesis is...
The process of photosynthesis, the main source of energy in the living world, converts sunlight into...
A theoretical investigation on the rates of electron-transfer processes Q(I)(-) + Q(II) --> Q(I)(-) ...