Introduction
Neurobiological pathways associated with AD and other mechanistic aspects of AD
Neurobiological pathways
Fig. 1 Schematic presentation of proteolytic processing of the amyloid precursor protein (APP), the Aβ clearance mechanism, and the Aβ aggregation process which occurs via HNE modification. The proteolytic processing of the APP could be divided into two pathways: non-amyloidogenic and amyloidogenic. In the non-amyloidogenic pathway, APP is cleaved by α-secretase which results in the production of C83 and sAPPα. Ultimately, γ-secretase cleaves C83 and p3 is produced, which precludes Aβ aggregation. For the amyloidogenic pathway, APP is cleaved by β-secretase which results in the production of C99 and sAPPβ. Subsequently, the γ secretase cleaves C99 and produces AICD and Aβ peptides. Initial Aβ aggregation is considered as a hallmark pathology for diagnosing AD in the early stage (lag phase). In Aβ clearance, Aβ peptides are degraded via IDE and NEP proteases through microglial phagocytosis and peripheral Aβ clearance. However, oxidative stress can impair Aβ clearance through 4-hydroxynonenal (HNE) modification; HNE modification is the product of oxidative stress due to the presence of lipid peroxidation in the lag phase of AD. Oxidative stress reflects a redox imbalance, resulting from a combination of reactive oxygen species (ROS) and reactive nitrogen species (RNS) overweighing the antioxidants |
Aβ oligomers
Other mechanistic aspects of AD
Conformation of AβOs, transformed by other agents
Development of antibodies against AβO toxicity
The effect of oxidative stress on Aβ-degrading proteases
Mechanisms of Aβ proteases
Other mechanisms of Aβ clearance
Oxidative stress and the production of HNE
Fig. 2 Schematic diagram illustrating two pathways associated with the production of HNE: the enzymatic pathway and the non-enzymatic pathway. In the enzymatic pathway, the PLA2 cleaves n-3 PUFAs and produces EPA and DHA. The cleavage product of the n-6 PUFA family is arachidonic acid (AA). EPA and DHA inhibit NF-kB, NLRP3, GPCR, and TGF-β signalling. AA, produced by PLA2 and catalysed by COX-1, COX-2, and 5-LOX, results in PGH2 and LTB4, leading to the production of proinflammatory mediators. AA is also converted into HNE via 15-LOX. For the non-enzymatic pathway, the free radical lipid peroxidation primarily produces HNE. Abstraction of the allylic hydrogen atom remains lipid radical, resulting in a carbon-centred alkyl radical; eventually, the carbon-centred alkyl radical produces lipid peroxyl radical. The lipid peroxyl radical may generate HNE via five mechanisms. (1) The hydroperoxyl radical is produced as a result of the hydrogen abstraction of the lipid peroxyl radical. The alkoxyl radical produces HNE via β-scission, cyclisation, and the presence of the transition metal ion Fe2+. (2) Hydroperoxyl dioxetane, formed through cyclisation, produces peroxyl dioxetane through oxygenation. Peroxyl dioxetane then produces 4-HPNE by fragmentation. Here 4-HPNE becomes HNE by hydrogen abstraction. (3) The hydroperoxyl radical is produced by hydroperoxyl dioxetane through cyclisation. HNE is produced from hydroperoxyl dioxetane as a result of fragmentation and the abstraction of hydrogen. (4) The reaction between Fe2+ and bicyclic endoperoxides creates alkoxyl radicals. These alkoxyl radicals cause HNE through oxygenation and fragmentation processes. (5) 15-HPETE and 13-HPODE, produced by the alkoxyl radicals through Hock rearrangement and cleavage, are known as immediate precursors of HNE |
Oxidative stress and impairment of Aβ-degrading proteases, via HNE modification
Fig. 3 Schematic presentation of HNE modification of amino acids using Michael’s addition concept and Schiff’s base formation concept. HNE is 9-carbon-atom long, with a double bond between carbon atoms 2 and 3 (C2 and C3). These atoms interact with the head aldehyde group at carbon atom 1 (C1) and the hydroxyl group at carbon atom 4 (C4). Carbon atoms 5 through to 9 (C5, C9) are hydrophobic. Michael’s addition to HNE occurs at the double bond (C=C) and carbonyl group (C=O) [136]. Amino acids interacting with HNE at C=C and C=O, consist of His, Cys and Lys. In Schiff’s base formation, HNE-His modification, a product of Michael’s addition, can interact with Lys. As a result of Michael’s addition and Schiff’s base adduction, HNE-IDE and HNE-NEP adducts cause impaired Aβ clearance |
Degradation of the HNE-modified proteins
Pathways involved in the degradation of HNE-modified proteins
Fig. 4 Schematic illustration of the degradation of modified proteins via the UPP and lysosomal pathways. The native protein, denatured by heat or H2O2, is degraded through the UPP pathway. The HNE-modified protein is degraded through the lysosomal pathway. In the UPP pathway, the ubiquitin ligase (E3) interacts with both the denatured protein and the conjugated enzyme. This process, known as protein ubiquitination modification, enables the lysine residue to interact with the ubiquitin chain (Ub). This protein ubiquitination modification produces a polyubiquitinated protein. E3 transfers the polyubiquitinated protein to the 26S proteasome. Ultimately, the polyubiquitinated protein is conjugated with the 19S proteasome (receptor) and degraded by the 20S proteasome, which contains the cleavage sites at the β subunits [159]. In the lysosomal pathway, E3 interacts with the HNE-modified protein and catalyses the transfer of Ub to an amino acid group of the modified protein. This process causes an isopeptide bond between Ub and lysine through mono-ubiquitylation. The monoubiquitinated protein is then degraded by lysosome [160]. The nature and structure of polyubiquitinated and mono-ubiquitinated proteins are listed in Table 1 |
Table 1 The nature and structure of polyubiquitinated and mono-ubiquitinated proteins |
| Comparison list | Mono-ubiquitinated proteins | Polyubiquitinated proteins |
|---|---|---|
| Formation | Ubiquitin (Ub) forms a thioester to interact with E1; Ub is transferred from E1 to E2; E3 interacts with Ub-charged E2, resulting in an isopeptide bond between Ub and lysine | Ub forms a thioester to interact with E1; Ub is transferred from E1 to E2; E3 interacts with E2, which enables the conjugation between lysines and Ub chain, leading to further cycles of ubiquitination |
| Protein structure | Less structural disorder | More structural disorder |
| Ub-site structure in yeasts | More structure disorder | Less structure disorder |
| Ub-site structure in humans | Less structure disorder | More structure disorder |
Fig. 5 Schematic diagram illustrating proteasome activities, Aβ degradation, and oxidative stress which causes the Aβ degrading proteases to malfunction. (1) Aβ-degrading proteases (IDE and NEP) degrade monomeric and oligomeric forms of Aβ through Aβ degradation [78]. (2) Oxidative stress modifies the Aβ-degrading proteases via HNE, a product of lipid peroxidation. (3) The HNE modification of proteins, caused by oxidative stress, impairs the activities of Aβ-degrading proteases. (4) Proteasome degrades the HNE-modified proteins via the ubiquitin-proteasome and lysosomal pathways. (5) However, Aβ oligomers can inhibit all of the proteasome activities by inhibiting the 19S proteasome, resulting in the impairment of proteasome activity |
Strategies for alleviation of oxidative stress
Synthetic antioxidants
Changes in gene expression
Reducing oxidative stress through protein design
Strategies of protein design
Directed evolution
Rational design
Semi-rational design
De novo protein design
QM/MM
| QM/MM principle: The QM/MM approach has been applied to molecular dynamic (MD) simulation to simulate and investigate chemical reactions at a molecular level and an atomic level. Two regions of this approach are the QM (inner) and the MM (outer) regions. In catalytic reactions, residues in the substrate are included in the QM region; the remaining system is considered the MM region. QM/MM can be divided into two calculation schemes: the subtractive scheme and the additive scheme |
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| QM/MM schemes: There are three steps in the subtractive scheme. The first part of the calculation determines the total amount of force-field energy in the system (EMM), in both the MM region and the QM region. The energy of the QM region is calculated at the level of quantum mechanics (EQM) using Khon-Sham Hamiltonian’s density function theory. Finally, the QM region’s energy is calculated at the level of molecular mechanics (EMM) using the force-field calculation. The subtractive scheme equation is provided below: $E_{QMMM} = E_{MM} \left( {MM_{region} + QM_{region} } \right) $+ $E_{QM} \left( {QM_{region} } \right) - E_{MM} \left( {QM_{region} } \right)$ |
| One of the advantages associated with the subtractive scheme is that no communication is required between the two regions (the QM region and the MM region). However, the polarisation between the QM electron and the MM environment is not considered in the calculation. Furthermore, the subtractive scheme is not flexible and cannot consider chemical change. Unlike the subtractive scheme, calculation of the additive scheme requires coupling between the MM region and the QM region (EQMMM(MMregion + QMregion)) instead of (EMM(QMregion)). The additive scheme is calculated in the following manner: $EQ_{MMM} = E_{MM} \left( {MM_{region} + QM_{region} } \right) + E_{QM} \left( {QM_{region} } \right) + E_{QMMM} \left( {MM_{region} + QM_{region} } \right)$ |
| Basically, the coupling considers both the force field and the electrostatic potential energies between the QM region and the MM region. The coupling is comprised of bonded and non-bonded energies as shown in the following equation: $E_{QMMM} \left( {MM_{region} + QM_{region} } \right) = E_{QMMM\;bonded} + E_{QMMM\;non\_bonded}$ |
| The EQMMMbonded is calculated using classical force field theory. The EQMMMnon_bonded comprises of steric energy (EQMMMsteric), also calculated using the classical force field theory, and electrostatic potential energy (EQMMMelectrostatic) and focuses on interaction charges between the |
| MM region and the QM region. This is calculated using the Schrodinger wave equation: $E_{QMMM\;non\_bonded} = E_{QMMM\;steric} + E_{QMMM\;electrostatic}$ |
| There are three EQMMMelectrostatic schemes: mechanical embedding, electrostatic embedding, and polarized embedding. Mechanical embedding calculates the electrostatic charge based on the QM region, without the charge from the MM region. In some methodologies, the electrostatic charge is zero. Electrostatic embedding calculates the electrostatic interaction between the QM and MM regions using the Schrodinger wave function. Finally, polarized embedding considers the polarization between the QM and the MM regions. However, researchers are still working on improving the calculation of the polarized embedding due to the simulations’ ineffective results |
| QM/MM Applications: Due to differences in the expected results and the number of molecules of interest, speed and accuracy are crucial issues when deciding what QM/MM schemes to use. Semi-empirical (such as AM1, MP3) methods have been used to calculate energy at a high level. These calculations require parameters from empirical data. Ab initio (such as HF, MP2, CCSD), is a method used to calculate energy at a low level. While it is more accurate due to its use of Schrodinger’s equation (instead of parameters from empirical data), it has a high computational cost. This limitation means that the ab initio method may not be suitable for computing an entire system of catalytic reactions. The density functional theory (DFT) method was developed to lower computational costs: it reduces the dimensionality of the calculation problem. The figure below provides a comparison of these methods based on their accuracy and speed |
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